THE VERTICAL LOADS VARIATIONS STUDY AND THE GUIDANCE CAPACITY OF SIX AXLE LOCOMOTIVES AT CURVES CIRCULATION
|
|
- Bruce Gilbert
- 5 years ago
- Views:
Transcription
1 INTENTIONL SIENTII ONEENE IV 7-8 No, şo THE VETIL LODS VITIONS STUDY ND THE GUIDNE PITY O SIX XLE LOOMOTIVES T UVES IULTION G DUMITU L LG G DE E ĂIUN OJE N DE 5 G M DGNE 6 V ŞTEN 7 stt: Th unt tnd o insin pow disl loootis qui o iint us o thi wiht spill duin th sttup, whn dos th hzd hppn slip ls to unlodd Poidin uidn in us in oplt st nd with iniu w o whls nd ils is si quint o ilw hils In this pp is d n nlsis o th iultion onditions in u o oi with lsti din whlsts, tp Y, usd ilws in oni Th sst o whlsts lsti diin llows thi qusi dil position in us, ldin to th dution o ition twn whls nd ils nd to low w Th psntd thtil odl is oiinl, tin into ount th whl lods tns nd th p oiints lutd odin to Kl tho It is ound tht hih lstiit uss dution o th huntin itil spd Tho th pp psnts lso n oiinl stud odl o th huntin ont o hih spd oi K wods: whl slip, sttin, dhn, llop, non pithin, sti-slip Intodution Th ot o th ulltin will Th til, inlusil th tls nd th ius, should o 6-8 ps, n n nu o ps in opulsoil Th lst p will illd t lst 7% Th indiidul loooti di o o th di oto o h l n t thn th o o dhsion to th l t o thn dishd s ss dhn to on o ls would us slipp, nd th ttion pow ndd would on down oth ls tht will slip nd th Th stud in u ont o ilw hil is to stlish onditions whih Th onin ilw uthoit - E Th onin ilw uthoit - E Th onin ilw uthoit - E SNT ălătoi S 5 SNTM Mă S 6 SNTM Mă S 7 Th onin ilw uthoit - E
2 Podins o Th Intntionl Sintii onn I nsu s hil uidn o th point o iw o th uidn, th hil is n ssl onsistin o nu o ls onntd iidl o silintl on In th psn pp is psntd th s o hils (oi) with stl ls tht sids tnss displnt is possil to ott th l to th hssis du to thi lsti indin, lonitudinl nd tnss hssis This ottionl ont llows th l to oint thsls qsi dil in us, whih hs th t o duin ontt os nd lso ts th w o td nd whl uid ils s th lstiit o th lonitudinl l uidn sst is hih, lso th diin l o th hil will los to th dil position thus tin onditions o uns "pu" it i th whls w poil poids hih lstiit in th lonitudinl dition n ld to ont o th l huntin unstl t spd o ont o th hil lss thn th stipultd Tin into ount th siz o th lstiit o dsil podins, th pop dsin o th hil ust hosn "iddl w" tht would ptl o oth points o iw w psntd piousl Th lods ition stti ntu nd th lstiitis inlun o ondution sst o th sttlnt l oi oti in us Th lods ition stti ntu ous du to ottion o loooti oi ottion nd ttion otos tion In qution () is shown th tul ount o lod on th l, wh oponnts stti ltionship p l, o th l lod ition s du to tos suh s stti o th l lod ition d du to tos suh s dnill This dpnds on ious tos suh s hnil, inl on th tp o onntion twn th o nd th oi o th loooti slu, suspnsion od o th ttion oto s wll s n dis non pithin Th inlun o ths tos onsidd tp o loooti o - o, onsidin th in nd linnt lin, oupld oi til tti o qul to ll ls onsidin lsd loooti o lins with tnl os nd onts tin on it (iu ), th onditions o quiliiu o onts, in ltion to nd suppot o ois, oi til tions otind, psntd in ltion () wh l is th whls o loooti, H is th hiht o th il th dw hoo, h is th hiht o point th ttion o tnsission o th loootis o nd th oi M ' nd M '' onts tion os on th o du to th di non pithin onsidin thi lonitudinl s psntd ois with low toqu os nd onts t th points ' nd ' (tht is, nts o ottion o th oi, s shtill shown in iu ), th onditions o stti quiliiu nd dotion will sult tions P i i,,6 o th suspnsion o oi, s shown in t in th ltionship () in whih,, th suspnsion o th ls iiditis (,6), (,5) nd (,) whil ', M ' nd ' ', M '' th tosion points dution ' nd ' Liwis, it psnts th distn twn th iddl l o th oi nd th nt o ottion o th oi Gin th os nd onts tin on th oi [5] will sults th ltions () wh h is th hiht o th point o tnsission o th di o o th oi to th o whil is th distn o point o pplition o th til tion
3 G DUMITU t l: Th Vtil Lods Vitions Stud nd th Guidn pit o Si l Loootis t us iultion lso, is th tion nin to th oi ( in oiint whih dpnds on th ttion oto suspnsion [5]) whil M ', M '' psnt th tion tis on th ois o th non pithin di twn th lods itions on th spins P i i,,6 in th sst o qutions () nd th l lod itions is i,,6 is th ltionship (5) wh th positi sin (+) ospondin positionin lti nin th ttion o th ont l o th unnin nd th nti sin (-) is usd whn th nin is positiond t th l To not is th t tht itions in l lods in th ltion (5) t solin th sst o qutions (6) ldin to th sst o qutions (6) whin th ils N nd N dind s thtil pssions th o (7) Th indiidul tinin l dus th possiilitis to us th ull wiht o th dhn, so th us o ppopit ns to iniiz downlod ls ( th non pithin phnonon), us o hih ttion ts h now o nssit in odn loootis onstution tp [5], [6] o n lsti diin oi l shll nlzd ssuin inlusion u stlishd i o ont sttion qusistti Und th tion o tnl n nd ontt os twn whl lso il oi sits u position in iu ls th nol to th u nls (tt) nd tht sptil Th lso ssu tht th no l slidin whls (with poil w) ut psudo slidins popotiont to ontt os nd os ln n nsu onttlss unnin ls lips (o whlsts) To th is o th t, th l nts ost towds th outsid with nd, sptil, nd th oi hssis lowd to its lonitudinl is, is ost with th iht l nd, sptil, Duin th ont, th os o ition os lso th ln o uidn sst, o h l ust lnd Moo, th os tin on th stin sst o th hssis o th oi ust in ln with th tnl o pplid to th olst (i ) Towds hssis ls ottd, (qutions no ()) Th lonitudinl os o th suspnsion spins will, (qutions no ()) ould dud to th onts M, (qutions no ()) Th ohun tnss os o th suspnsion spins nd, sptil nd lso plind in ltions () I it is notd in this s nd th psudo-slip oiints (units o o), th psudo-slidin (dinsionlss), in th lod on th whl thn th os o psudo-slip will T, T, T, T whih plind in ltions (5) Th os o ln sst o th two ls, shown in th o o qutions (6), whih, s notd with th lsti onstnt ln this with th pssion (7), whin th nt position o th l, is th whl lod; - th ti onniit o th whl poil; - th ln nl o th win td; nd th s o utu o th poil o th whl nd, sptil, o th il With suh th os stlishd quiliiu qutions n wittn o th l nd oi, whih ts into ount th sll lus o th nls inold (qutions no (8)), whih, t sustitution, os to th (9) o Th qutions no (9) nl o dtinin th position o hil on u on two ls in th nl s whn th ls onntd to th hssis silint lonitudinl nd ltl Tin
4 Podins o Th Intntionl Sintii onn I th iw in this s tht th =, o th sst o qutions (6), w otin qutions () Th ist t in qution () hihlihts th dition o th t nt lin nd th sond is th dil displnt o th l du to ltl o n I th slu suspnsion lstiit o th u dos not ipo th hil isttion I, th dition o th t nt lin nd will dop to spin suspnsion dition will los to th iniu (it possil o ls) Th dition o th t nt lin whn is in dud insin th lu o th t tht is th ti onniit hi h tnss iidit nd ds Th displnt o th l to l pth is in th ltion () o n =, th nls tht th ls with nol pth will (plind in qution ()) Th, iu o o psudo-slip will ou on th two ont whls t this, o n =, th psudo-slips in in th qution () nd th psudo-slips o T, onsidin tht = =, is in th qution () It ollows tho tht n lsti diin oi l will slid on u whos dius is (s qution (5)) s th suspnsion is lsti, nd th dius o th u is low l iin t dil position opin th displnts o ltl o n, is osd tht th l is shitd o thn th ont l, this ont in indpndnt o th dius o th u Th displnt und th t o o n is lso indpndnt o th dition o th t nt lin, whih ous n i th oi sid not is n pow nd tull indit th inhnt ilit to sl-uidd oi in w psudo slidins os twn whls nd ils Th lods ition dnill ntu nd th lstiitis inlun o ondution sst o th ls on th oi huntin stilit Vitions dni l lods ou du to lututions loooti duin th sttup Out o ths th ost inluntil h osilltions llop o th loootis o du to lonitudinl os [5] onsidin nliil osilltions o lti nins oi s nd ttion dintil qution o osilltions will o th o (8) whil is th nl o ottion o th til o th loootis o, I is th ont o inti o th loootis o to th nt o it, V ' d nd V d '' th til tions o th ois to th loootis o, ds th o on th ouplin hoo looo ti, d is hoizontl tion loooti oi o th o whil M ' d nd M '' d th onts in th non pithin phnonon dis To not is th t tht, in th qution (8) w onl onsidd dnill ntu os nd onts, thi pssions in in ltions (9), () nd (), wh dv dt is th ltion o ilw hil, is oiint tht ts into ount th ss inti in ottion, L is th ss o th loooti, is th ss o th oi, L loooti is th sistn to poss whil is th stinss o th suspnsion loootis o (on ois) lso, tin into ount th ltionship (9), thn th qution (8) n wittn in th o () whos solution n pliit s () pssion o th to n ddud
5 G DUMITU t l: Th Vtil Lods Vitions Stud nd th Guidn pit o Si l Loootis t us iultion 5 tht dinin in th o (), Th quiliiu position out whih th osilltion ts pl llop whos own pulstion is in in qution o (5) Th itions in th iu dni l lod otind plin th to o th ltionship () in th qution no (9) wh th nti sin (-) t th ist th ls o th loooti whil th positi sin (+) o th nt th us in nl th loooti di ssts with sht tosion [5], [6] w h p, wh p is th nul qun o th osilltions o sti - slip, w n nlt th inlun o th llop osilltions o th loootis o o th sti - slip osilltions Th stud o huntin otion o stilit o n lsti diin oi l is sd on ltionships otind t liniztion phnonon o huntin Liniztion o th phnonon o huntin is lizd: onsidin tht th ontt os linl with ltl ont o th l; nltin ition nd s o ious lnts o th in stutu o th hil; nltin td iulitis nd disontinuitis; onsidin quilnt onniit whl poil s onstnt nd popotionl to th tnntil o psudo slidins point o ontt o th whl with th il This stud is to dtin th loit t whih th huntin stl ont o hil quippd with lsti diin l ois will tun into n unstl otion, nl th stlishnt o itil spd, whih whn dd will sult in pid dtiotion wlin In oth wods, w id to dtin th iu spd tht n hd sl hil onsid th s o nl otion o th oi in huntin whih th suspnsion onsists o l spins hin spin onstnts,, nd th lin htisti o th sho sos (non- isous), whih dpin onstnts nd (i) nt o ss o th oi is onsidd lotd in th l ls Dtintion o itil spd nd itil puls sptil whn th spun ss o th oi nlt nd dpition n sd on th qutions o otion o th oi, sptil, ls, l ln otind nltin th t o spin nd osopi t (qutions (5)) wh notd: nd - th lsti onstnts in th lonitudinl nd tnss, o - th whlst (l) ss, - th whl lod, - th whls oi, - th tnss oss idw twn th suspnsion spins, - th idw twn th noinl ollin ils, - th whl (dius), - th loit unnin spd, - quilnt onniit, I oz - th ont o inti o th spun ss o til is whih pssin thouh th nt o ss o th oi, - psudo slidin oiint nd whih siniis n quilnt lsti onstnt oss With th hn o ils in qutions (6) th qutions o otion o th o (7) Nltin th ss o th l is, n whil onsidin I oz nd usin th nottion,,, D o th qutions (8) ilds qution own pulstion (9) onsidin tht th stilit liit ws hd whn, nd in th sustitution in th qution (9) p j, sultin inl o o th qution own pulstions () Shll dind th untions nd d pliit ltions () nd () llowin th lultion o itil spd nd itil pulstion Thus sto itil pulstion lu sults s oot o th qution = nd itil loit sultin o qution () o th oiints o ition whl - il n
6 6 Podins o Th Intntionl Sintii onn I onsidd th wo o P n ol [] whih hd onds so ppoit lus o th oiints o psudo slip Thus sd on th sults o Kl [] it is ound tht (o pssd in tons), th pt hs ppoitl th s lu with s shown in qution no () Nuil pplition - Th stlishin th ition o tss to sttin nd di l loootis lss 6 E s notd o, slip l loooti tss dpnds not nd dos not in onstnt duin wlin Knowin th ition o stti nd dni tss l is solutl nss us th dpnd onl on th hnil onstution o th loooti o this s stud ws tn s n pl suh s lti loooti tp 6 E, whih h n id out so pints with th tin nd th pow o th disl tp 6 pti, lti ttion with nins into ltntin unt - ltntin, who pod tst spl tin in Oto to th distn twn lin Est nd Dsdn Th pts o ths ind o disl ltil tp loooti, : l 5,5 ; =,5 ; =, ; =,5 ; =, 8 ; H =,5 ; h =,59 ; h l, 8 ; h, ;,65 ; 8 N; 6 N; N;, ; 6 L K;,5 K;, 5 ;, 7 us loooti ttion is low onts du to th od o tnsission o th thust will to o th sst o qutions (7), wh d =, psnts th points o tiultion o dw on th loootis I o, d is th distn twn o hin points on th oi dws whil is th nl o inlintion o th hoizontl dws Th lus o stti itions l lods lultd with ltions (6) nd (7) dpndin on tti o suizd in Tl whin positi sin (+)ospondin l lod whil th nti sin (-)osponds to its unlodin o this tl it n sn sil tht th downlod o th loooti l is l, it hin so tho th ist tndn to st Th pulstion own osilltions "llop" o th o loooti, lultd with qution (5) will h th lu,d s, this lu is uh low pulstion du to th phnonon o sti - slip whih is nll th lu p 8,,75d s It thus ollows tho tht th l lod t th ti o slip n onsidd onstnt Th unlodin on l iu dni ntu us o tss will in (6) wh dpnds on th sttin o Vhil ltion d dt who d plind in th ltions (), () nd () whih is dtind th qu tion o th tin otions (8), wh ; is th totl sistn to th tin poss; G L, GV sptil th wiht o th loooti nd th wiht wons It lso will onsid nd loooti towin tin onsistin o iht s in linnt nd lndin ti In this s, L GL V GV, wh L ; V psnts th spii sistn o th loooti owd wons sptil, dtind th ollowin ltions sptil V dn dn V, 6 7 nd L GL L 96 7,68V dn,
7 G DUMITU t l: Th Vtil Lods Vitions Stud nd th Guidn pit o Si l Loootis t us iultion whin V is pssd in h Th o o th l suh liitd th dhn, ost unlodd will in th ltion no (9), wh V psnts o in th dhn oiint dpndin on spd V [5] It l th inlun o onstuti pts o th loooti, nd sistn to poss L; V o th loooti nd won sptil dhsion oiint V o dni lod l th l downlodd i ou t into ount th dnill ntu o th lods ition o o this sst to sold od qutions (6), (8) nd (9), th hiin th qution () in th nonil o us th phnonon o sti - slip l ous with th ost dishd t pssin this l nd s th dhsion o o th di oto o h l n t thn th dhn o to th l t o thn unlod, th lod itions lnth ws lultd o, wh V is in th ltion (9) o V dtind th utius - Knil ltions nd G V 5 dn opin lultd nd liitd dhn stnth, tin into ount onl th itions o stti l lods ld nd th sults w shown in th tl no Th loooti o will liitd dhn nd L 6 nd th wiht dhnt will G 6 l, oth o whih untions o th spd V unnin o th tin To l to os th inlun o tin loit on th n o th phnonon o sti - slip, w psntd (in iu no nd in iu no ), th ition us o os L ; ' L ; nd sptil L, s nd d to ooin th 7 dhsion o spds twn nd 5, h onsidin lso tht th loooti spd ontol is onstnt tnsil o duin th sttup nd sin th dhn o dss s wlin spd, l slipp will ou t th spd ospondin to th thust intstion with dhn os Th loooti ttion o lu duin th sttup, dtin th siz o whih will dpnd on hil ltion ditl popotionl to th spd o ont o th tin spd This n sn o th di shown in iu no, in whih, h n psntd th us i i,,8 th ition o ltion with wlin spd V o th tin nd tht h n lultd usin th ltionship (8) o dint lus o onstnt ttion o Th ound points ; ; 8 o ltion ospond to th loit t whih th tin th loooti slip u whih linin th tull psntin ltion ition o djustnt t th liitd dhn o whos pintll dtind lus w suizd in tl no In od to hihliht th inlun o th oiint o dhsion (to V=) o th ition o th lods on th ls lultd th os nd th lods, o lus o th oiint o dhsion twn, nd,86 suh us th ppnt t o tl no With ths lus, in iu no w psntd th ition us o untions nd l o pl w onsidd pssn quippd with ois Y tp t whih, = 5965 N nd otil htistis: =,8, =, =, 75, = 6 Th psudo slip oiints lultd with () h th lus 76, 8 spil ipotn o th stilit o th oi oss hs
8 8 Podins o Th Intntionl Sintii onn I lsti htistis o th l diin sst Jol [] indits th spd ois with lsti diin ls lu s = 7 N nd = 57 N Th quilnt tnss stinss is st =,8 N Th poil o th whl, th ti oniit its inlun on th stilit o th hil dud tp ontiuts nll to spd up itil osin tht inlun ti tp th itil spd is dpndnt on th lus o iiditis nd o lus o nd t thn 7 N, th optil ti oniit is twn, nd,5 It dopts ti oniit =,5 itil nd itil spd pulstion lultion, ws sd on qutions (9) nd () Th positi l squ oots o th qution () nd itil pulstions : =,7986 ds nd = 9,6 ds o qu tion () tht th hil is tllin without slippin in us o dius 55 onsidin th p l lultio n = 6 is otind,8 nd lso, 667;,9;,79 o n, odin to th qution (7) is 7,6, h whlsts nls, T odin to qution (9),786 d Th psudo ont whl slipp, lultd with (), is: 8,5 ;,786 o opison w studid th ont u nd id l oi Thus, onsidin nd it otin: ; nd o n it su lt:,8 d;, 8 5,66 ;,65 Th is ds in th nl o tt to th lsti di ls id Th din is sll us th opison ws d o ltil l dius u Th ont o sll dius us os ppnt dnt lsti nnt ut lso inss th is o lndslids unptl Th pulstions itil lus dtind o n hihlihtd nd phil psnttion o th untion, th o o i Sin whs th ist lu o tnsition o stilit to instilit huntin ont o th l, it will tn into ount in lultin th itil spd Tho, odin to this puls is itil to otin th 69, h 5 onlusions nlzin th htistis shown shtill in th ius o it n onludd tht th liitd o dhn L is lss thn th dhn o ' L lultion whih ws not tn into ount th ition o th dni l lods (shown shtill in iu ) Liwis, in th dpndn o dni lod tin ltion will sult in wosnin o th loooti th ttion tu with insin th tin ltion inll it should ntiond th t tht slip l nd onsquntl, th n nd nisttion o th phnonon o stislip will ou spill in th s o "stnth ulsion pull-out" in pl o loooti tin tht ous whn sttin with jolt powul pti tht n pliid linin loooti ist ilw hil o th tin without pop tihtnin toqu (o th hoo) th
9 G DUMITU t l: Th Vtil Lods Vitions Stud nd th Guidn pit o Si l Loootis t us iultion ttion, llowin wid od ouplin twn th us o th loooti nd th ist (hil) o th tin This t n nhnd lso in th s in whih lod is th iniu up to th l o th loooti In this ontt, it is ipotnt to not tht th lod l th l loooti downlodd ditl popotionl to spd t whih th tin, s shown in th di shown in iu This is du in ptiul to low ltion with dsin wlin spd odin to th ph in iu, nd so onsquntl, nd us o th ition o th dni ntu o th loooti lods Th iultion stud sults iniu u dius tht dos not p t th whl - il In th s thouht is tndn th ist l dil linnt Th qutions psntd indits dil nits nnt wh sll dius us ut with ospondin djustnt lsti l hil uidn sst Th sults otind o this stud, th onludd tht, to oo th spd o out 6 h, th hil ont os unstl huntin phnonon whih would ld to unptl sh lod o th td, nd n o ndnin ti st Th iu 9 s ont o hil will low with - 5% o th itil loit to huntin, i on ts into ount th possil hn in th lsti htistis o th sst o uidin ls ltionships st llows to nlz th inlun o ious dsin pts on th ont o th oi huntin onstuti ns o th tnsion t hih spd di sst huntin stilit doin lthouh th thod pplid is sd on nu o sipliin ssuptions, it n usd o st pon lution o ninin ois Th lultion sts lon to th utho wo, whih is lidtd pintll on nu o hih-spd ois nlzd in ilw ollin Sto Dptnt o th Polthni Unisit o uhst nowldnts This wo ws ptill suppotd th stti nt POSDU 59 5 S 77 () o th Minist o Ntionl Edution, oni, oinnd th Euopn Soil und - Instin in Popl, within th Stol Optionl Po Hun sous Dlopnt 7- ; ; () () ; M M () ; ()
10 Podins o Th Intntionl Sintii onn I (5) ; (6) s (7) ; ; ; n T T ; ; ; M M M T M T (8) ; ; ; ; ; ; (9) ; ; ; ; n () n ()
11 G DUMITU t l: Th Vtil Lods Vitions Stud nd th Guidn pit o Si l Loootis t us iultion () () T () (5) ; ; ; ; I I z z (6) (7) ; ; ; ; I I z z (8)
12 Podins o Th Intntionl Sintii onn I ; D (9) K K D K K K K K K () D p p p p p p p p () ; D () 6 8 () D ()
13 G DUMITU t l: Th Vtil Lods Vitions Stud nd th Guidn pit o Si l Loootis t us iultion (5) l 5 6 -,77 +,7 -, +, -,7 +,77 is Tl Tl dv l [dn] s V[h] - [dn] [dn] [dn] ls - ld [dn] [dn] dt ,58 7, ,8, ,, , 8, ,7 6, ,, ,6 5, , V [h] dv dt s [ ] Tl 7,,,6 8,8 6,, 5,,58,8,,,69,,6,6 Tl,,6,8,,,,6,8,86 [dn] l [dn] i Th os nd th onts tin on th o loooti to th iultion on potion o ilw t u with nt supltion
14 Podins o Th Intntionl Sintii onn I i Th os nd th onts tin on th oi o ttin o lin potion with n uphill dliit i Th us o ition o l lods to oo dhsion i Diin l oi spin ud onts
15 G DUMITU t l: Th Vtil Lods Vitions Stud nd th Guidn pit o Si l Loootis t us iultion 5 i 5 os nd onts tin on th l nd oi i 6 os tin on n lsti diin oi l i 7 Estlishin th phi lus o th itil pulstions
16 6 Podins o Th Intntionl Sintii onn I ns Duitu, G t l: Th Msuin O Th Huntin Osilltions plitud o Elti Loooti 6 E lss To Spds twn nd h, Th th Youth Sposiu On Epintl Solid Mhnis, NSIS, ISSN: ISN , pp 97, th o M nd o Jun, şo, oni Duitu,, G: onsidţii sup uno spt lt d dini hiullo oto d l tă (Ostions on so spts ltd to dni o ilw hil nin), ist MID- Mzin, no 8 Gilhist, O: Th lon od to Solution o th ilw huntin nd uin pol Podins o th onn "o ot to Euost nd ond", 5 no,997 Jol, t l : Etud d l dniqu tnssl d'un éhiul oii n péintl d Vit, ppot SN, diision ds sss d til, 97 5 Kl, J J: stip tho o ollin with slip nd spin, Podins Ko d Wt, std, Stion 7, Ndl, M J: Loootis Vpu, olltion Enlopédi Sintiiqu, iliothèqu d Méniqu ppliqu t Géni, Pis, 98 7 Nwlnd, D E: Stin lil ilw T in ud T, Tnstion o SME, u, Pud ho, M : L Voi, u Génél ds hins d, in, 97 9 Shl, H: onptions noulls ltis u dispositis d suspnsion ds éhiuls oi, il Intntionl, d, 97 Sşn, I: Dini hiullo d l tă (Th Dnis O ilw Vhils), Editu Mti o, uuşti, Sşn, I t l: Viţiil hiullo oi (Vitions o th ilw hils), Editu Mti o, uuşti, Sşn, I t l: Studiul inlunţlo iţiilo otoului otoului lti d tţiun oplt suspndt sup nonului d huntin (Th stud th inluns o lti ttion oto oto ition opltl suspndd on th phnonon o huntin), ist ăilo t oân (Th onin ilw Mzin), n - Vn OMMEL, P: onsidtions lins onnnt l ount d lt d un hiul oi, UI OE 9, no, 968 UI od 5: Guidlins o Elutin Pssn oot in ltion to Vition in ilw Vhils, st d, 7 99, Intntionl Union o ilws, Pis UI od 58: Tstin nd ppol o ilw Vhils o th Point o Viw o thi Dni hiou - St - T tiu - id ulit, Pis, Oto 5
Self-Adjusting Top Trees
Th Polm Sl-jsting Top Ts ynmi ts: ol: mintin n n-tx ost tht hngs o tim. link(,w): ts n g twn tis n w. t(,w): lts g (,w). pplition-spii t ssoit with gs n/o tis. ont xmpls: in minimm-wight g in th pth twn
More informationINFLUENCE OF ANTICLIMBING DEVICE ON THE VARIATION OF LOADS ON WHEELS IN DIESEL ELECTRIC 4000 HP
U..B. Si. Bull., Si D, Vol.,., SS 454-5 UEE O AMBG DEVE O HE VARAO O OADS O WHEES DESE EER 4 H onl ătălin OESU Dipozitiul nt intodu ini uplimnt p oţil oiilo loomotilo. n lu pzint iti to ini, unţi d dtl
More informationTheory of Spatial Problems
Chpt 7 ho of Sptil Polms 7. Diffntil tions of iliim (-D) Z Y X Inol si nknon stss componnts:. 7- 7. Stt of Stss t Point t n sfc ith otd noml N th sfc componnts ltd to (dtmind ) th 6 stss componnts X N
More information8-3/8" G HANDHOLE C A 1 SUCTION STEEL BASE TABLE OF DIMENSIONS
VORTX SOLIS-NLIN WSTWTR S K OUR " N ONNTIONS OUR " I. OLS OR NOR OLTS -/" STION 0 OUTLIN RWIN TYP VTX- JO: SS-7 T VTX- VORTX (S) OR _PM T _T. T J PPX. N OVRLL L M PLN VIW PPX. P OVRLL 8-/8" P ISR OUPLIN
More informationEasy Steps to build a part number... Tri-Start Series III CF P
ulti-l i Oti iul ( oto) ow to O ol os sy ts to uil t u... i-tt is 1. 2 3 4. 5. 6. oto y til iis ll tyl ll iz- st t ott y & y/ ywy ositio 50 9 0 17-08 ol ulti-l i oti otos o us wit ulti-o sil o tii o y
More informationEquations from The Relativistic Transverse Doppler Effect at Distances from One to Zero Wavelengths. Copyright 2006 Joseph A.
Equtins m Th Rltiisti Tnss ppl Et t istns m On t Z Wlngths Cpyight 006 Jsph A. Rybzyk Psntd is mplt list ll th qutin usd in did in Th Rltiisti Tnss ppl Et t istns m On t Z Wlngths pp. Als inludd ll th
More information( ) ( ) ( ) 0. Conservation of Energy & Poynting Theorem. From Maxwell s equations we have. M t. From above it can be shown (HW)
8 Conson o n & Ponn To Fo wll s quons w D B σ σ Fo bo n b sown (W) o s W w bo on o s l us n su su ul ow ns [W/ ] [W] su P su B W W 4 444 s W A A s V A A : W W R o n o so n n: [/s W] W W 4 44 9 W : W F
More informationHandout on. Crystal Symmetries and Energy Bands
dou o Csl s d g Bds I hs lu ou wll l: Th loshp bw ss d g bds h bs of sp-ob ouplg Th loshp bw ss d g bds h ps of sp-ob ouplg C 7 pg 9 Fh Coll Uvs d g Bds gll hs oh Th sl pol ss ddo o h l slo s: Fo pl h
More informationEquations from Relativistic Transverse Doppler Effect. The Complete Correlation of the Lorentz Effect to the Doppler Effect in Relativistic Physics
Equtins m Rltiisti Tnss ppl Et Th Cmplt Cltin th Lntz Et t th ppl Et in Rltiisti Physis Cpyight 005 Jsph A. Rybzyk Cpyight Risd 006 Jsph A. Rybzyk Fllwing is mplt list ll th qutins usd in did in th Rltiisti
More informationT h e C S E T I P r o j e c t
T h e P r o j e c t T H E P R O J E C T T A B L E O F C O N T E N T S A r t i c l e P a g e C o m p r e h e n s i v e A s s es s m e n t o f t h e U F O / E T I P h e n o m e n o n M a y 1 9 9 1 1 E T
More informationChapter 6 Perturbation theory
Ct 6 Ptutio to 6. Ti-iddt odgt tutio to i o tutio sst is giv to fid solutios of λ ' ; : iltoi of si stt : igvlus of : otool igfutios of ; δ ii Rlig-Södig tutio to ' λ..6. ; : gl iltoi ': tutio λ : sll
More informationP a g e 5 1 of R e p o r t P B 4 / 0 9
P a g e 5 1 of R e p o r t P B 4 / 0 9 J A R T a l s o c o n c l u d e d t h a t a l t h o u g h t h e i n t e n t o f N e l s o n s r e h a b i l i t a t i o n p l a n i s t o e n h a n c e c o n n e
More informationPRELIMINARY ONLY GENERAL NOTES CITY OF CHARLOTTETOWN TRAFFIC SIGNAL UPGRADES 2018 OVERALL SITE PLAN D-C01
NOT POJT LOTION (UTON T. / PONL T.) PIN PK. UTON TT UTON TT OHFO TT KNT TT PONL TT QUN TT FITZOY TT POJT LOTION (KNT T. / T O T..) KNT TT T O TT POJT LOTION (KNT T. / PIN T.) PIN TT KNT TT HILLOOUH TT
More informationAppendix. In the absence of default risk, the benefit of the tax shield due to debt financing by the firm is 1 C E C
nx. Dvon o h n wh In h sn o ul sk h n o h x shl u o nnng y h m s s h ol ouon s h num o ssus s h oo nom x s h sonl nom x n s h v x on quy whh s wgh vg o vn n l gns x s. In hs s h o sonl nom xs on h x shl
More informationExam 2 Solutions. Jonathan Turner 4/2/2012. CS 542 Advanced Data Structures and Algorithms
CS 542 Avn Dt Stutu n Alotm Exm 2 Soluton Jontn Tun 4/2/202. (5 ont) Con n oton on t tton t tutu n w t n t 2 no. Wt t mllt num o no tt t tton t tutu oul ontn. Exln you nw. Sn n mut n you o u t n t, t n
More informationAdrian Sfarti University of California, 387 Soda Hall, UC Berkeley, California, USA
Innionl Jonl of Phoonis n Oil Thnolo Vol. 3 Iss. : 36-4 Jn 7 Rliisi Dnis n lonis in Unifol l n in Unifol Roin s-th Gnl ssions fo h loni 4-Vo Ponil in Sfi Unisi of Clifoni 387 So Hll UC Bkl Clifoni US s@ll.n
More informationECE COMBINATIONAL BUILDING BLOCKS - INVEST 13 DECODERS AND ENCODERS
C 24 - COMBINATIONAL BUILDING BLOCKS - INVST 3 DCODS AND NCODS FALL 23 AP FLZ To o "wll" on this invstition you must not only t th riht nswrs ut must lso o nt, omplt n onis writups tht mk ovious wht h
More informationUsing the Printable Sticker Function. Using the Edit Screen. Computer. Tablet. ScanNCutCanvas
SnNCutCnvs Using th Printl Stikr Funtion On-o--kin stikrs n sily rt y using your inkjt printr n th Dirt Cut untion o th SnNCut mhin. For inormtion on si oprtions o th SnNCutCnvs, rr to th Hlp. To viw th
More informationA Review of Dynamic Models Used in Simulation of Gear Transmissions
ANALELE UNIVERSITĂłII ETIMIE MURGU REŞIłA ANUL XXI NR. ISSN 5-797 Zol-Ios Ko Io-ol Mulu A Rvw o ls Us Sulo o G Tsssos Th vsgo o lv s lu gg g olg l us o sov sg u o pps g svl s oug o h ps. Th pupos o h ols
More informationWeighted Graphs. Weighted graphs may be either directed or undirected.
1 In mny ppltons, o rp s n ssot numrl vlu, ll wt. Usully, t wts r nonntv ntrs. Wt rps my tr rt or unrt. T wt o n s otn rrr to s t "ost" o t. In ppltons, t wt my msur o t lnt o rout, t pty o ln, t nry rqur
More informationDesigning A Concrete Arch Bridge
This is th mous Shwnh ri in Switzrln, sin y Rort Millrt in 1933. It spns 37.4 mtrs (122 t) n ws sin usin th sm rphil mths tht will monstrt in this lsson. To pro with this lsson, lik on th Nxt utton hr
More informationIf you paid for the content in this manual you were screwed! Download this and more for free using BitTorrent!
UNN TI IIN I Ignition ower Source Starting harging * : w/ aytime unning ight - - - - - - II - - ownload this and more for free using ittorrent! - I - - - - J I I I - I I INITION OI NO. I INITION OI NO.
More informationCBSE SAMPLE PAPER SOLUTIONS CLASS-XII MATHS SET-2 CBSE , ˆj. cos. SECTION A 1. Given that a 2iˆ ˆj. We need to find
BSE SMLE ER SOLUTONS LSS-X MTHS SET- BSE SETON Gv tht d W d to fd 7 7 Hc, 7 7 7 Lt, W ow tht Thus, osd th vcto quto of th pl z - + z = - + z = Thus th ts quto of th pl s - + z = Lt d th dstc tw th pot,,
More informationPLAYGROUND SALE Take up to 40% off. Plus FREE equipment * with select purchase DETAILS INSIDE
PLYROUND SL Tk up t 40% ff Plu FR quipnt * with lct puch DTILS INSID T BONUS QUIPMNT FR! T BONUS QUIPMNT FR * Mk qulifing $10K, $0K $30K puch f thi ORDR $10K ORDR $0K ORDR $30K T ON FR* T TO FR* T THR
More informationCATAVASII LA NAȘTEREA DOMNULUI DUMNEZEU ȘI MÂNTUITORULUI NOSTRU, IISUS HRISTOS. CÂNTAREA I-A. Ήχος Πα. to os se e e na aș te e e slă ă ă vi i i i i
CATAVASII LA NAȘTEREA DOMNULUI DUMNEZEU ȘI MÂNTUITORULUI NOSTRU, IISUS HRISTOS. CÂNTAREA I-A Ήχος α H ris to os s n ș t slă ă ă vi i i i i ți'l Hris to o os di in c ru u uri, în tâm pi i n ți i'l Hris
More informationPresent state Next state Q + M N
Qustion 1. An M-N lip-lop works s ollows: I MN=00, th nxt stt o th lip lop is 0. I MN=01, th nxt stt o th lip-lop is th sm s th prsnt stt I MN=10, th nxt stt o th lip-lop is th omplmnt o th prsnt stt I
More information264m. Raggengill Gilkerscleuch. Abington. 250m. Cottage. Iss. Mast. 246m. TER R AC E 240m OO KE TE H U N TE COLEBROOKE. Over Abington STATION.
I 4 4 I I L KY t lttio F 9 ott v bito 4 4 F L ii 3 lui 1 p F L F I I 9 F L I LK i i tip i 9 6 v bito U l K L 6 ott bito i 5 1 5 9 i oo 8 4 6 otl it o ov b i o 116-3 ott 6 i i ollt u o v bito 4 lo i 6 v
More informationSHT 1 OF 3 SHT 2 AND 3 ARE -A- SIZE
0 SH NO TYP O MOL NXT SSMLY QTY PT NUM SIPTION O MTIL ITM 00 MIN ION SOL SI K-O ION SOL SI X X 0 Y U T 0 U OM O SSY 0-0-0 V SHM 0-0-00 U U 0 O J X U 0 0 X S TIL V T 0 V U U J L U L MH U U V U0 0 U U U
More informationC-Curves. An alternative to the use of hyperbolic decline curves S E R A F I M. Prepared by: Serafim Ltd. P. +44 (0)
An ltntiv to th us of hypolic dclin cuvs Ppd y: Sfim Ltd S E R A F I M info@sfimltd.com P. +44 (02890 4206 www.sfimltd.com Contnts Contnts... i Intoduction... Initil ssumptions... Solving fo cumultiv...
More informationRIGHT HAND ROTATION POS.2 POS.1 POS.3 POS.4 STANDARD 125 LB. DISCHARGE FLANGE WITH SLOTTED HOLES 1 1/2 TABLE OF DIMENSIONS
H DRIP RIM HB DI ROUT HOL SRIS 0 HORIONTL-OUPLD OUTLIN DW 0 Hz Horizontal enclosure complete with common base, coupling and guard. - / FOR / BOLTS P DF OUPLIN P STNDRD LB. DISHR FLN WITH SLOTTD HOLS D
More informationOutline. CSE 473: Artificial Intelligence Spring Types of Agents
9/9/7 CE 7: Atiiil Intllign ing 07 Polms Outlin Polm s & Dit Fox Uninom Mtos Dt-Fist Bt-Fist Uniom-Cost Wit slis om Dn Wl, Pit Al, Dn Klin, tut Russll, Anw Moo, Luk Zttlmoy Agnt vs. Envionmnt Tys o Agnts
More informationI M P O R T A N T S A F E T Y I N S T R U C T I O N S W h e n u s i n g t h i s e l e c t r o n i c d e v i c e, b a s i c p r e c a u t i o n s s h o
I M P O R T A N T S A F E T Y I N S T R U C T I O N S W h e n u s i n g t h i s e l e c t r o n i c d e v i c e, b a s i c p r e c a u t i o n s s h o u l d a l w a y s b e t a k e n, i n c l u d f o l
More informationEE1000 Project 4 Digital Volt Meter
Ovrviw EE1000 Projt 4 Diitl Volt Mtr In this projt, w mk vi tht n msur volts in th rn o 0 to 4 Volts with on iit o ury. Th input is n nlo volt n th output is sinl 7-smnt iit tht tlls us wht tht input s
More informationOutline. 1 Introduction. 2 Min-Cost Spanning Trees. 4 Example
Outlin Computr Sin 33 Computtion o Minimum-Cost Spnnin Trs Prim's Alorithm Introution Mik Joson Dprtmnt o Computr Sin Univrsity o Clry Ltur #33 3 Alorithm Gnrl Constrution Mik Joson (Univrsity o Clry)
More information, each of which is a tree, and whose roots r 1. , respectively, are children of r. Data Structures & File Management
nrl tr T is init st o on or mor nos suh tht thr is on sint no r, ll th root o T, n th rminin nos r prtition into n isjoint susts T, T,, T n, h o whih is tr, n whos roots r, r,, r n, rsptivly, r hilrn o
More informationHIGHER ORDER DIFFERENTIAL EQUATIONS
Prof Enriqu Mtus Nivs PhD in Mthmtis Edution IGER ORDER DIFFERENTIAL EQUATIONS omognous linr qutions with onstnt offiints of ordr two highr Appl rdution mthod to dtrmin solution of th nonhomognous qution
More informationProblem 1. Solution: = show that for a constant number of particles: c and V. a) Using the definitions of P
rol. Using t dfinitions of nd nd t first lw of trodynis nd t driv t gnrl rltion: wr nd r t sifi t itis t onstnt rssur nd volu rstivly nd nd r t intrnl nrgy nd volu of ol. first lw rlts d dq d t onstnt
More informationMAT 403 NOTES 4. f + f =
MAT 403 NOTES 4 1. Fundmentl Theorem o Clulus We will proo more generl version o the FTC thn the textook. But just like the textook, we strt with the ollowing proposition. Let R[, ] e the set o Riemnn
More informationNOTE: ONLY RIGHT IDLER (CONFIGURATION A) ARM SHOWN IN VIEWS ON THIS PAGE
0 PP PP PP PP PP PP NOT: ONLY RIT ILR (ONIURTION ) RM SOWN IN VIWS ON TIS P ITM SRIPTION MTRIL QTY. IL RM - RIT / RIL LIN TUIN / O (0.0 WLL) ISI RT 0 ROMOLY LINR INS IL RM - LT / RIL LIN TUIN / O (0.0
More informationMathematical Reflections, Issue 5, INEQUALITIES ON RATIOS OF RADII OF TANGENT CIRCLES. Y.N. Aliyev
themtil efletions, Issue 5, 015 INEQULITIES ON TIOS OF DII OF TNGENT ILES YN liev stt Some inequlities involving tios of dii of intenll tngent iles whih inteset the given line in fied points e studied
More informationENGO 431 Analytical Photogrammetry
EGO Altil Phtgmmt Fll 00 LAB : SIGLE PHOTO RESECTIO u t: vm 00 Ojtiv: tmi th Eti Oitti Pmts EOP f sigl ht usig lst squs justmt u. Giv:. Iti Oitti Pmts IOP f th m fm th Cm Cliti Ctifit CCC; Clit fl lgth
More informationCurrent Status of Orbit Determination methods in PMO
unt ttus of Obit Dtintion thods in PMO Dong Wi, hngyin ZHO, Xin Wng Pu Mountin Obsvtoy, HINEE DEMY OF IENE bstct tit obit dtintion OD thods hv vovd ot ov th st 5 ys in Pu Mountin Obsvtoy. This tic ovids
More informationFebruary 12 th December 2018
208 Fbu 2 th Dcb 208 Whgt Fbu Mch M 2* 3 30 Ju Jul Sptb 4* 5 7 9 Octob Novb Dcb 22* 23 Put ou blu bgs out v d. *Collctios d lt du to Public Holid withi tht wk. Rcclig wk is pik Rcclig wk 2 is blu Th stick
More informationADORO TE DEVOTE (Godhead Here in Hiding) te, stus bat mas, la te. in so non mor Je nunc. la in. tis. ne, su a. tum. tas: tur: tas: or: ni, ne, o:
R TE EVTE (dhd H Hdg) L / Mld Kbrd gú s v l m sl c m qu gs v nns V n P P rs l mul m d lud 7 súb Fí cón ví f f dó, cru gs,, j l f c r s m l qum t pr qud ct, us: ns,,,, cs, cut r l sns m / m fí hó sn sí
More informationSeries III, TV Breakaway Fail-Safe Connectors Quick-Disconnect with an Axial Pull of Lanyard
is, wy il- otos Qui-isot wit xil ull o y ulo ss quo mol i-tt wy il- otos ovi uqul om i viomts quii istt ismt. wy il- oto mily os wi o ltil mil tus: stt ouli m stio omltly itmtl wit st tls (/20 /2) vtoy
More informationWinnie flies again. Winnie s Song. hat. A big tall hat Ten long toes A black magic wand A long red nose. nose. She s Winnie Winnie the Witch.
Wnn f gn ht Wnn Song A g t ht Tn ong to A k g wnd A ong d no. no Sh Wnn Wnn th Wth. y t d to A ong k t Bg gn y H go wth Wnn Whn h f. wnd ootk H Wu Wu th t. Ptu Dtony oo hopt oon okt hng gd ho y ktod nh
More informationCEDAR ISLAND / KEATON BEACH TAYLOR COUNTY, FLORIDA POST-HURRICANE HERMINE EXAMINATION SURVEY FY16 4-FOOT PROJECT
10 9 8 7 6 5 JUG ISLN R KL H R H R ROSMR LN W W HITTIL R JO MORGN R LRW TR RK R L M PNSOL GUL G O R G I TLLHSS JKSONVILL ORLNO OO TMP TLNTI ON N US rmy orps of ngineers Jacksonville istrict ST ON THIS
More informationCS September 2018
Loil los Distriut Systms 06. Loil los Assin squn numrs to msss All ooprtin prosss n r on orr o vnts vs. physil los: rport tim o y Assum no ntrl tim sour Eh systm mintins its own lol lo No totl orrin o
More informationCOMP108 Algorithmic Foundations
Grdy mthods Prudn Wong http://www.s.liv..uk/~pwong/thing/omp108/01617 Coin Chng Prolm Suppos w hv 3 typs of oins 10p 0p 50p Minimum numr of oins to mk 0.8, 1.0, 1.? Grdy mthod Lrning outoms Undrstnd wht
More informationKEB INVERTER L1 L2 L3 FLC - RELAY 1 COMMON I1 - APPROACH CLOSE 0V - DIGITAL COMMON FLA - RELAY 1 N.O. AN1+ - ANALOG 1 (+) CRF - +10V OUTPUT
XT SSMLY MOL 00 (O FS) 00 (I- PT) 00 (SIGL SLI) WG O 0 0-0 0-0-0 0.0. 0 0-0 0-0-0 0 0-0 0-0-0 VOLTG F.L...0..0..0.0..0 IIG POW FOM US SUPPLI ISOT (S TL) US OP OUTOS T T 0 O HIGH H IUIT POTTIO OT: H IUIT
More informationTheorem 1. An undirected graph is a tree if and only if there is a unique simple path between any two of its vertices.
Cptr 11: Trs 11.1 - Introuton to Trs Dnton 1 (Tr). A tr s onnt unrt rp wt no sp ruts. Tor 1. An unrt rp s tr n ony tr s unqu sp pt twn ny two o ts vrts. Dnton 2. A root tr s tr n w on vrtx s n snt s t
More informationModule graph.py. 1 Introduction. 2 Graph basics. 3 Module graph.py. 3.1 Objects. CS 231 Naomi Nishimura
Moul grph.py CS 231 Nomi Nishimur 1 Introution Just lik th Python list n th Python itionry provi wys of storing, ssing, n moifying t, grph n viw s wy of storing, ssing, n moifying t. Bus Python os not
More informationCBSE , ˆj. cos CBSE_2015_SET-1. SECTION A 1. Given that a 2iˆ ˆj. We need to find. 3. Consider the vector equation of the plane.
CBSE CBSE SET- SECTION. Gv tht d W d to fd 7 7 Hc, 7 7 7. Lt,. W ow tht.. Thus,. Cosd th vcto quto of th pl.. z. - + z = - + z = Thus th Cts quto of th pl s - + z = Lt d th dstc tw th pot,, - to th pl.
More informationLWC 434 East First Street 4440 Garwood Place
//0 :: UI IXTUS TO US IIT TOS O T IST UTU I TOY IST OW - ITIO UTUS IST I TSIS. I ST (O, ZU). cui (, ZU). TOTO (OI, O). SO (ZU, Y). TUO (SO, ZU). TOTO (O US). IS (OSOIT, U). UST (ST WIIS, ZU). Y (T&S SS,
More informationOutline. Binary Tree
Outlin Similrity Srh Th Binry Brnh Distn Nikolus Austn nikolus.ustn@s..t Dpt. o Computr Sins Univrsity o Slzur http://rsrh.uni-slzur.t 1 Binry Brnh Distn Binry Rprsnttion o Tr Binry Brnhs Lowr Boun or
More information1 HIGHLANDER ELECTRICAL WIRING DIAGRAM
U I HIHN TI IIN I harging * : Z F * : Z F Starting and Ignition ower Source I I I ST. T S I I INITION S H From ngine ontrol odule < >< > F I I I (*) 0 STT To ngine ontrol odule < >< > (*) (*) I INITION
More informationI N A C O M P L E X W O R L D
IS L A M I C E C O N O M I C S I N A C O M P L E X W O R L D E x p l o r a t i o n s i n A g-b eanste d S i m u l a t i o n S a m i A l-s u w a i l e m 1 4 2 9 H 2 0 0 8 I s l a m i c D e v e l o p m e
More informationPath (space curve) Osculating plane
Fo th cuilin motion of pticl in spc th fomuls did fo pln cuilin motion still lid. But th my b n infinit numb of nomls fo tngnt dwn to spc cu. Whn th t nd t ' unit ctos mod to sm oigin by kping thi ointtions
More informationCalculus Cheat Sheet. Integrals Definitions. where F( x ) is an anti-derivative of f ( x ). Fundamental Theorem of Calculus. dx = f x dx g x dx
Clulus Chet Sheet Integrls Definitions Definite Integrl: Suppose f ( ) is ontinuous Anti-Derivtive : An nti-derivtive of f ( ) on [, ]. Divide [, ] into n suintervls of is funtion, F( ), suh tht F = f.
More informationSpin-orbit coupling, spin relaxation and quantum transport in semiconductor dots
Sin-obit ouin, sin xtion nd quntu tnsot in sionduto dots Vdii Fko Sin-obit ouin in sionduto stutus nd sin xtion. Wk oistion nd nti-oistion nd sosoi ondutn fututions in dots - univs syty sss. SO ouin ffts
More informationK owi g yourself is the begi i g of all wisdo.
I t odu tio K owi g yourself is the begi i g of all wisdo. A istotle Why You Need Insight Whe is the last ti e ou a e e e taki g ti e to thi k a out ou life, ou alues, ou d ea s o ou pu pose i ei g o this
More informationAn action with positive kinetic energy term for general relativity. T. Mei
An ton wt post nt ny t fo n tty T (Dptnt of Jon Cnt Cn o Unsty Wn H PRO Pop s Rp of Cn E-: to@nn tow@pwn ) Astt: At fst w stt so sts n X: 7769 n tn sn post nt ny oont onton n y X: 7769 w psnt n ton wt
More informationIntroduction to Finite Element Method
pt. o C d Eot E. Itodto to t Et Mtod st 5 H L pt. o C d Eot E o to st tt Ass L. o. H L ttp://st.s.. pt. o C d Eot E. Cotts. Itodto. Appoto o tos & to Cs. t Eqtos O so. Mtdso os-estt 5. stzto 6. wo so Estt
More informationGavilan JCCD Trustee Areas Plan Adopted November 10, 2015
Gvil JCCD Tust A Pl Aopt Novmb, S Jos US p Ls Pl Aopt // Cit/Csus Dsigt Plc ighw Cit Aom ollist igm S Jos Ts Pios c Ps 4 ut S Bito ut ils Aom ollist igm Ts Pios S Bito ut Lpoff & Goblt Dmogphic sch, Ic.
More informationAPPLICATIONS OF THE LAPLACE-MELLIN INTEGRAL TRANSFORM TO DIFFERNTIAL EQUATIONS
Intrntionl Journl o Sintii nd Rrh Publition Volum, Iu 5, M ISSN 5-353 APPLICATIONS OF THE LAPLACE-MELLIN INTEGRAL TRANSFORM TO DIFFERNTIAL EQUATIONS S.M.Khirnr, R.M.Pi*, J.N.Slun** Dprtmnt o Mthmti Mhrhtr
More informationA Dynamical Quasi-Boolean System
ULETNUL Uestăţ Petol Gze Ploeşt Vol LX No / - 9 Se Mtetă - otă - Fză l Qs-oole Sste Gel Mose Petole-Gs Uest o Ploest ots etet est 39 Ploest 68 o el: ose@-loesto stt Ths e oes the esto o ol theoetl oet:
More informationABBREVIATIONS FIRE ALARM SYMBOLS A, AMP AMPERE MANUAL PULL STATION AMPS INTERRUPTING CAPACITY ALTERNATING CURRENT
2 3 4 5 6 7 8 9 0 2 LITIN ILIN UNT LITIN IXTU N UTLT X. S IXTU N NY IUIT WLL UNT LITIN IXTU N UTLT X. S IXTU N NY IUIT ILIN/WLL XIT LIT N UTLT X, L TY, SL NTIN, WIT TTY K: S INITS ILLUINT (S) W INITS ITIN
More informationminimize c'x subject to subject to subject to
z ' sut to ' M ' M N uostrd N z ' sut to ' z ' sut to ' sl vrls vtor of : vrls surplus vtor of : uostrd s s s s s s z sut to whr : ut ost of :out of : out of ( ' gr of h food ( utrt : rqurt for h utrt
More informationAP Calculus BC Chapter 8: Integration Techniques, L Hopital s Rule and Improper Integrals
AP Clulus BC Chpter 8: Integrtion Tehniques, L Hopitl s Rule nd Improper Integrls 8. Bsi Integrtion Rules In this setion we will review vrious integrtion strtegies. Strtegies: I. Seprte the integrnd into
More informationChapter 3 Higher Order Linear ODEs
ht High Od i ODEs. Hoogous i ODEs A li qutio: is lld ohoogous. is lld hoogous. Tho. Sus d ostt ultils of solutios of o so o itvl I gi solutios of o I. Dfiitio. futios lld lil iddt o so itvl I if th qutio
More informationHelping every little saver
Spt th diffc d cut hw u c fid I c spt thigs! Hlpig v littl sv Hw d u p i? I ch Just pp it f u chs. T fid u lcl ch just visit s.c.uk/ch If u pig i chqu, it c tk ud 4 wkig ds t cl Ov th ph Just cll Tlph
More informationH (2a, a) (u 2a) 2 (E) Show that u v 4a. Explain why this implies that u v 4a, with equality if and only u a if u v 2a.
Chpter Review 89 IGURE ol hord GH of the prol 4. G u v H (, ) (A) Use the distne formul to show tht u. (B) Show tht G nd H lie on the line m, where m ( )/( ). (C) Solve m for nd sustitute in 4, otining
More information4. Project Options. PUC Docket No Attachment 4b Page 10 of 15. Option 1:
P Dt 8 ttht Pg 1 f 15 It i-ps Sit - Bill - K Its Pjt Pli Pjt tis sti th ifft lttis t itif th st lil slti t s th l hs lttis list s flls: ti 1: Istll 69, 12 M hs shiftig tsf (PS) t Si th Si 69 tsissi li
More informationExecutive Committee and Officers ( )
Gifted and Talented International V o l u m e 2 4, N u m b e r 2, D e c e m b e r, 2 0 0 9. G i f t e d a n d T a l e n t e d I n t e r n a t i o n a2 l 4 ( 2), D e c e m b e r, 2 0 0 9. 1 T h e W o r
More informationn gativ b ias to phap s 5 Q mou ntd ac oss a 50 Q co-a xial l, i t whn bias no t back-bia s d, so t hat p ow fl ow wi ll not b p ositiv. Th u s, if si
DIOD E AND ITS APPLI AT C I O N: T h diod is a p-t p, y intin s ic, n-typ diod consis ting of a naow lay of p- typ smiconducto and a naow lay of n-typ smiconducto, wi th a thick gion of intins ic o b twn
More informationfnm 'et Annual Meeting
UUVtK Ht.t, A 0 8 4 S.. Rittin Nub t, n L Y t U N i, n ' A N n, t\ V n b n k pny' ull N) 0 R Z A L A V N U X N S N R N R H A V N U R A P A R K A L A N Y Buin Add. N. Stt ity wn / Pvin) Ali l) lil tal?l
More informationh : sh +i F J a n W i m +i F D eh, 1 ; 5 i A cl m i n i sh» si N «q a : 1? ek ser P t r \. e a & im a n alaa p ( M Scanned by CamScanner
m m i s t r * j i ega>x I Bi 5 n ì r s w «s m I L nk r n A F o n n l 5 o 5 i n l D eh 1 ; 5 i A cl m i n i sh» si N «q a : 1? { D v i H R o s c q \ l o o m ( t 9 8 6) im a n alaa p ( M n h k Em l A ma
More informationGREEN ACRES TRIBUTARY B/W BEGIN RETAINING WALL T/W
W PK UV S IU PK VI II. HIHW -. /W................................ S IU P..S SU HKS:.... US U... US U IS U S I PPI. SUHWS H I HS HWS.. H I PK UV. VI =. (V ).... /W......'. PPS II... /W..'.'..' W (SI HS)..'.'.'..
More informationAsh Wednesday. First Introit thing. * Dómi- nos. di- di- nos, tú- ré- spi- Ps. ne. Dó- mi- Sál- vum. intra-vé-runt. Gló- ri-
sh Wdsdy 7 gn mult- tú- st Frst Intrt thng X-áud m. ns ní- m-sr-cór- Ps. -qu Ptr - m- Sál- vum m * usqu 1 d fc á-rum sp- m-sr-t- ó- num Gló- r- Fí- l- Sp-rí- : quó-n- m ntr-vé-runt á- n-mm c * m- quó-n-
More informationData Structures LECTURE 10. Huffman coding. Example. Coding: problem definition
Dt Strutures, Spring 24 L. Joskowiz Dt Strutures LEURE Humn oing Motivtion Uniquel eipherle oes Prei oes Humn oe onstrution Etensions n pplitions hpter 6.3 pp 385 392 in tetook Motivtion Suppose we wnt
More informationRectangular Waveguides
Rtgulr Wvguids Wvguids tt://www.tllguid.o/wvguidlirit.tl Uss To rdu ttutio loss ig rquis ig owr C ort ol ov rti rquis Ats s ig-ss iltr Norll irulr or rtgulr W will ssu losslss rtgulr tt://www..surr..u/prsol/d.jris/wguid.tl
More informationd e c b a d c b a d e c b a a c a d c c e b
FLAT PEYOTE STITCH Bin y mkin stoppr -- sw trou n pull it lon t tr until it is out 6 rom t n. Sw trou t in witout splittin t tr. You soul l to sli it up n own t tr ut it will sty in pl wn lt lon. Evn-Count
More informationAPPROX. OVERALL 8 3/8" DISCHARGE 1 C L PUMP SUCTION
SOIS-HNIN WSTWT PUPS Z Z Y Y OUTIN WIN TYP H VISION SS- OTTION & POSITION X. IST O QUIPNT UNISH H_ PUP(S) T O P T T. TH WITH ISCH POSITION OU /" IN CONNCTIONS COUPIN U POW PPOX. OV WITH ISCH POSITION CH
More information1. Given the longitudinal equations of motion of an aircraft in the following format,
Cht 4. Gin th lnitdinl tins f tin f n icft in th fllin ft, U cs W (4. n th in dinlss f fd t ind s. Discss th lti its f th tins f tin in dinl, dinlss nd cncis fs. Ans f it is ssd tht th icft is in ll fliht,
More information(4) WALL MOUNTED DUPLEX NEMA 5-20R OUTLET AT 18" A.F.F. WIRED TO CIRCUIT NUMBER 4 WITHIN THE PANEL THAT SERVES THE RESIDENTIAL UNIT (4)
LIL ING LIS NI LN II K LIL SOLS IX. IL ONNION O H SVI SIH ILI ON SVI O ON NSO SIION 0.00 ovr St: ltril.00 rr loor ln uilin : ltril.0 irst loor ln uilin : ltril.0 Son loor ln uilin : ltril.0 ir & ourt loor
More informationSOLUTIONS TO CONCEPTS CHAPTER 11
SLUTINS T NEPTS HPTE. Gvittionl fce of ttction, F.7 0 0 0.7 0 7 N (0.). To clculte the gvittionl fce on t unline due to othe ouse. F D G 4 ( / ) 8G E F I F G ( / ) G ( / ) G 4G 4 D F F G ( / ) G esultnt
More informationA011 REF LANDSCAPE / CIVIL FOR INFO DRAWING NOT FOR CONSTRUCTION ARCHITECTURAL SITE PLAN ARLINGTON PUBLIC SCHOOLS
S D S X JS K D L PUBL SLS LY SL # S S JS DDL SL South ld lebe d rlington, lient Project umber Y B LL J L.. 79 L D Project umber PD D hecked By " 9'- 9 " 9'" 9'- 9 " 9'" 9'" 9'- LDSP / L " 9'- 9 PJ (8.
More information(2) If we multiplied a row of B by λ, then the value is also multiplied by λ(here lambda could be 0). namely
. DETERMINANT.. Dtrminnt. Introution:I you think row vtor o mtrix s oorint o vtors in sp, thn th gomtri mning o th rnk o th mtrix is th imnsion o th prlllppi spnn y thm. But w r not only r out th imnsion,
More informationSection : Body Electrical Ref. No. : BE Date : Jul., 2000 Page : 1 of 2
Section : ody lectrical ef. No. : 00 ate : Jul., 000 age : of rea pplication : urope, Others(Saudi rabia) Model Name : N UIS, N UIS O Model ode : ZJ, KJ0, Subject : TI IIN IM This Service ulletin is to
More information1 Introduction to Modulo 7 Arithmetic
1 Introution to Moulo 7 Arithmti Bor w try our hn t solvin som hr Moulr KnKns, lt s tk los look t on moulr rithmti, mo 7 rithmti. You ll s in this sminr tht rithmti moulo prim is quit irnt rom th ons w
More informationRAKE Receiver with Adaptive Interference Cancellers for a DS-CDMA System in Multipath Fading Channels
AKE v wh Apv f Cs fo DS-CDMA Ss Muph Fg Chs JooHu Y Su M EEE JHog M EEE Shoo of E Egg Sou o Uvs Sh-og Gw-gu Sou 5-74 Ko E-: ohu@su As hs pp pv AKE v wh vs og s popos fo DS-CDMA ss uph fg hs h popos pv
More informationKnowledge Fusion: An Approach to Time Series Model Selection Followed by Pattern Recognition
LA-3095-MS Knwledge Fusin: An Appch t Tie Seies Mdel Selectin Fllwed by Ptten Recgnitin Ls Als N A T I O N A L L A B O R A T O R Y Ls Als Ntinl Lbty is peted by the Univesity f Clifni f the United Sttes
More informationSection 35 SHM and Circular Motion
Section 35 SHM nd Cicul Motion Phsics 204A Clss Notes Wht do objects do? nd Wh do the do it? Objects sometimes oscillte in simple hmonic motion. In the lst section we looed t mss ibting t the end of sping.
More informationIntroduction to Inertial Dynamics
nouon o nl Dn Rz S Jon Hokn Unv Lu no on uon of oon of ul-jon oo o onl W n? A on of o fo ng on ul n oon of. ou n El: A ll of l off goun. fo ng on ll fo of gv: f-g g9.8 /. f o ll, n : f g / f g 9.8.9 El:
More informationP a g e 3 6 of R e p o r t P B 4 / 0 9
P a g e 3 6 of R e p o r t P B 4 / 0 9 p r o t e c t h um a n h e a l t h a n d p r o p e r t y fr om t h e d a n g e rs i n h e r e n t i n m i n i n g o p e r a t i o n s s u c h a s a q u a r r y. J
More informationThe Natural Logarithmic Function: Integration. ix u = 9-x 2,du =-2xdx. ~dx= --~1(9-x~)- /~(-2x)dx ]..--~-g dx = lnx-5[ +C
Section 5. The Natural Logarithmic Function: Integration 48 Section 5. The Natural Logarithmic Function: Integration. u = + l, du = d 4. u = - 5, du = d C i - 4 ----4ni +C X hl(4) + C. u = 9-,du =-d ~d=
More informationPH427/PH527: Periodic systems Spring Overview of the PH427 website (syllabus, assignments etc.) 2. Coupled oscillations.
Dy : Mondy 5 inuts. Ovrviw of th PH47 wsit (syllus, ssignnts tc.). Coupld oscilltions W gin with sss coupld y Hook's Lw springs nd find th possil longitudinl) otion of such syst. W ll xtnd this to finit
More informationTP16 THREE TP18 TP VAC R76 THREE. +185VDC R82 100k 70VAC TP18. 1 R63 100k. 220k C22 R80 1/2W. C39 220k THREE C20 C36 TP20 R61 R73 400V .
V I S I O N S V. SIPTION T PPOV P0 0-JN- H K 0-M- H K 0-JUL- H K -SP- H K P -JUN- H K +0V TH pf % +V 0mV 0mV k V- 00V k.k +.V TP 0pF 00V 0pF 00V J J0 O 0pF 00V J TH GIN.00 TH_MUT 0 0 0M.0 Q J TH Z N V%
More informationAcogemos, Señor, Tu Mensaje De Amor/ Embrace And Echo Your Word
2 Pi Acogmos, Sñor, Tu Mnsj Amor/ Embrc And Echo r Word 1997 Los Angs Rigio Educon ongss dicd with dmiron r. E Rndr ESTROFAS/VERSES: Sopr/Bjo ontrl/ Tr.. Tn Tn Tn Tn Mn Mn Mn Mn INTRO: Upt Lt ( = c. 114)
More informationIntroduction to Finite Element Method
p. o C d Eo E. Iodo o E Mod s H L p. o C d Eo E o o s Ass L. o. H L p://s.s.. p. o C d Eo E. Cos. Iodo. Appoo o os & o Cs. Eqos O so. Mdso os-es 5. szo 6. wo so Es os 7. os ps o Es 8. Io 9. Co C Isop E.
More information