Integral Transform Methods for Inverse Problem of Heat Conduction with Known Boundary of Semi- Infinite Hollow Cylinder and Its Stresses
|
|
- Imogen Haynes
- 5 years ago
- Views:
Transcription
1 Iiol Joul of Ls chology i Egiig Mg & Alid cic IJLEMA Volu VI Issu IV Ail 7 IN Igl sfo Mhods fo Ivs Pol of H oducio wih Kow Boudy of i- Ifii Hollow ylid d Is sss.. igu N.. Khogd hi Dysh Mhvidyly Nwgo D of Mhics MJP Educiol us RM Ngu ivsiy Ngu Idi. Asc: h disiol ivs si holsic ol of si-ifii hollow cylid is cosidd wihi h cox of h hoy of glid holsiciy. h low sufc u sufc d i sufc of h siifii hollow cylid occuyig h sc 3 D { x y R : x y / } ow oudy codiios. ii Mchi-Zglich sfo d oui si sfo chius usd o di h uow u gdi u disiuio dislc d hl ssss o ou cuvd sufc of cylid. h disiuio of h cosidd hysicl vils oid d sd ghiclly. Kywods: holsic ol si-ifii hollow cylid hl sss ivs ol Mchi-Zglich sfo d oui si sfo. K I. INRODION hogd l. [ 5-] hv ivsigd u disiuio dislc fucio d ssss of hi s wll s hic hollow cylid d Khogd l. [] hv slishd dislc fucio u disiuio d ssss of si-ifii cylid. Yoo Hw hoi. l. [6] discussd h u disiuios of h hd l ivsigd wih h codiio h h li hig ocss ws uoic. h u viios w lso ivsigd wih h chgs of hos h vils. h uicl suls showd h h u dcsd s h ovig vlociy of h hig souc icsd. I lso vld h h us chgd lily wih h chgs of h hig souc. Xijig Li Hog u Jigwi Zhou d Qu H [5] sudid o-disiol li ivs h ol. his ill-osd ol is lcd y h ud ol wih o loclid oudy codiio. Af h divio of is closd-fo lyicl soluio h clculio o c did y h coiso w h uicl d xc soluios. Michl J. ilowsi d Adj ącowi [] sd lysis of soluio of Llc uio wih h us of EM hoic sic fucios. h ssc of h ol is id sig oxi soluio sd o ossily lg fii l. Ioducio of hoic fucios llows ducig h od of uicl igio s cod o clssicl ii El Mhod. Nuicl clculios cofi good fficicy of h us of sic hoic fucios fo solvig dic d ivs ols of sioy h coducio. o-li Liu [4] sudid h ivs h coducio ol wih f oudy d sfod io o wih colly ow oudy which is uch sil o hdl. As y-oduc h clssicl Kichhoff s sfoio fo ccouig fo vil coduciviy is divd d ivic oy of h ivs ol soluio wih sc o vil coduciviy is idicd. h i of coly xu icils is slishd o h ig l ovidig soud hoicl foudio fo h Ri s hod d fii l hod EM. A xl solvd y EM is lso giv. Michl J. ilowsi [3] sd h licio of h olyoils fo solvig ivs ol. h h olyoils fo h ff Mhod fo o-sioy h coducio ol. hy hv usd s s fucios i ii El Mhod. Alicio of h olyoils is o duc h od of uicl igio s cod o h clssicl ii El Mhod wih foulio of h ix of sys of uios. o-li Liu d Do- g Zhg [3] discussd wo hods of soluio glid Ri hod d vil-doi EM oh cl of hdlig ols wih uow oudis suggsd. h h sl uicl xls hv sd. h couiol ocss is ui sl d h suls cougig. his viiol och c xdd sighfowdly o 3-D ivs ols s wll s o oh ols i hicl hysics. I h s ol is d o sudy h h disiol ivs si holsic ols o di h uow u u disiuio dislc fucio d hl ssss o u l sufc of hi cgul ojc occuyig h Pg 5
2 Iiol Joul of Ls chology i Egiig Mg & Alid cic IJLEMA Volu VI Issu IV Ail 7 IN gio D: x ; y ; h wih ow oudy codiios. H Mchi-sulo sfos d Llc sfo chius hv usd o fid h soluio of h ol. I h s is d o sudy h hoicl soluio fo holsic ol o di h u disiuio dislc d sss fucios of hollow cylid wih oudy codiios occuyig h sc 3 / D { x y R : x y h} wh x y. A sfo dfid y Zglich l. [] is usd fo ivsigio which is gliio of Hl s doul diio fii sfo d usd o h ol wih diio y oudis codiios. II.PROBLEM ORMLAION osid hollow cylid s show i h figu. h il of h cylid is isooic hoogous d ll ois ssud o cos. ssu h h cylid is of sll hicss d is oudy sufcs i cio f. h iiil u of h cylid is h s s h u of h suoudig diu which is cos. h dislc fucio sisfyig h diffil uio s Khogd [9] is wih d wh d Poisso io d li coffici of hl xsio of h il of h cylid scivly d is h hig u of h cylid i sisfyig h diffil uio s Khogd [9] is g wh κ K / ρc is h hl diffusiviy of h il of h cylid K is h coduciviy of h diu c is is scific h d is is cloific cciy which is ssud o cos scivly sujc o h iiil d oudy codiios M fo ll 4 M f fo ll 5 M f fo ll 6 3 M H uow 7 M fo ll 8 M fo ll 9 ig: M f s f f s wh h i ^ dos diffiio wih sc o diio coss d o h cuvd sufcs of h l scivly. h dil d xil dislc d sisfy h ucould holsic uio s Khogd [9] wh ˆ 3 4 h sss fucios giv y 5 i o 6 wh i d o h sufc ssu ssud o uifo ov h oudis of h cylid. h sss fucios xssd i s of h dislc coos y h followig lios s Khogd [9] igu : oy of h ol Pg 6
3 Iiol Joul of Ls chology i Egiig Mg & Alid cic IJLEMA Volu VI Issu IV Ail 7 IN Pg wh / is h L s cos is h sh odulus d h dislc coos. Euios - cosiu h hicl foulio of h ol ud cosidio III. OLION O HE O HE PROBLEM Alyig sfo dfid i [9] o h uios 3 4 d 6 ov h vil hvig wih sods o h oudy codiios of y 5 d ig oui cosi sfo o ois d * wh coss ivolvd * s oid y usig oudy codiios 6. illy lyig h ivsio hos of sfo dfid i [9] d ivs Llc sfo y s of colx coou igio d h sidu ho o ois h xssios of h u disiuio d uow u gdi H fo hig ocsss scivly s si d si H d 3 h h oos of h scdl uio u is h sfoio s dfid i dix is h oui si sfo. IV. DIPLAEMEN AND RE NION usiuig h vlu of u disiuio fo i uio o ois h holsic dislc fucio s si d 4 sig 4 i h uios d o ois si si d 5 cos d 6 usiuio h vlu of 6 7 i 7 o o ois h sss fucios s si d si si
4 Iiol Joul of Ls chology i Egiig Mg & Alid cic IJLEMA Volu VI Issu IV Ail 7 IN Pg 8 d 7 si d si si d 8 si d si si d 9 cos d 3 V. PEIAL AE 3 Alyig fii Mchi-Zglich sfo dfid i [9] o h uio 3 o ois 3 usiuig h vlu of 3 i h uios o 3 o ois si d 33 si H d 34 VI. NMERIAL REL DIION AND REMARK o i h uicl couio w cosid il ois of low co sl AII 9 which c usd fo diu duy shfs suds is disiuo cs c shfs d uivsl jois hvig chicl d hl ois ] / 3.97[ s.9 ] /.9 [ 5 K d /.7 4. ig h hysicl wih 5. 3 d 5 h sc. VII. ONLION I his w odify h cocul id oosd y Khogd l. [9] fo hollow cylid d h u disiuios dislc d sss fucios o h cuvd sufc occuyig h gio of h cylid hv oid wih h ow oudy codiios. dvlo h lysis fo h u fild y ioducig h sfoio dfid y Zglich l fii oui cosi sfo chius wih oudy codiios of diios y. h sis soluios covg ovidd w suffici u of s i h sis. ic h hicss of cylid is vy
5 Iiol Joul of Ls chology i Egiig Mg & Alid cic IJLEMA Volu VI Issu IV Ail 7 IN sll h sis soluio giv h will dfiily covg. Assigig suil vlus o h s d fucios i h sis xssios c div y icul cs. h u dislc d hl ssss h oid c lid o h dsig of usful sucus o chis i giig licios. APPENDIX ii Mchi-Zglich Igl sfo: h fii Mchi-Zglich igl sfo of f is dfid s f f d A wh d h coss ivolvd i h oudy codiios f f d f f fo h diffil uio f f / f f is h sfo of f wih sc o l d wigh fucio h ivsio of uio A is giv y f f [ ] wh l fucio c dfid s J [ Y Y ] d Y [ J J ] d J d Y Bssl fucio of fis d scod id scivly. OPERAIONAL PROPERY: f / f / f d f f f f f / AKNOLEDEMEN h uhos hful o ivsiy oissio Nw Dlhi fo ovidig il ficil ssisc ud Mio Rsch Pojc ch. REERENE [] Dg K; Khogd N d Dug M H : hl sss of fii lgh hollow cylid du o h gio I. J. of Pu d Al. Mhs [] h d Khogd N : si holsic Pol of A i-ifii ylid wih H oucs Joul of isics d Mhics Vol. 3 Issu BIO INO Pulicio. [3] o-li Liu d Do-g Zhg.: Nuicl hods fo ivs ol of h coducio wih uow oudy sd o viiol icils wih vil doi Joul of hl cic Volu Nu [4] o-li Liu: A ovl viiol foulio of ivs ol of h coducio wih f oudy o ig l Joul of hl cic Volu 5 Nu [5] Khogd N 3: hl ssss of hollow cylid wih diio y codiios I. J. of Egg. Ad Ioviv chology vol. 3 Issu [6] Khogd N 3: holsic lysis of solid cicul cylid I. J. of Egg. Ad Ioviv chology vol. 3 Issu [7] Khogd N 3: holsic lysis of hic hollow cylid wih diio codiios I. J. of Egg. Ad Ioviv chology vol. 3 Issu [8] Khogd N d Pil V: o Ascs of holsic Pols o Diff olids LAP LAMBER Acdic Pulishig y IBN: [9] Khogd N : o holsic Pols o ylid LAP LAMBER Acdic Pulishig y IBN: [] Khogd N : holsic Pols o icul Pl d Aul Disc LAP LAMBER Acdic Pulishig y IBN: [] L N K d Khogd N : Igl sfo hods fo ivs ol of h coducio wih ow oudy of hi cgul ojc d is ssss ocsss Joul of hl cic Volu Nu [] Michl J ilowsi d Adj ącowi.: oluio of h sioy D ivs h coducio ol y ff hod Joul of hl cic Volu Nu [3] Michl J ilowsi.: Nw y of sic fucios of EM i licio o soluio of ivs h coducio ol Joul of hl cic Volu Nu [4] Nod N; Hsi R B d igw Y: hl sss scod diio ylo & cis Nw Yo 3 6. [5] Xijig Li Hog u Jigwi Zhou d Qu H.: lculio o of uicl soluio fo oudy-vlu ivs h coducio ol Joul of hl cic Volu 5 No [6] Yoo Hw hoi; Yo o L; Kwg hoi; Dog H Doh d Kyoug Joo Ki: u disiuio d hl ssss i vious codiios of ovig hig souc duig li hig ocss Joul of hl cic Volu Nu Pg 9
INVERSE HEAT CONDUCTION PROBLEM IN A THIN CIRCULAR PLATE AND ITS THERMAL DEFLECTION
INVERSE HEA CONDUCION PROBLEM IN A HIN CIRCULAR PLAE AND IS HERMAL DEFLECION G G G G A ik C DsukG ABSRAC A ivs obl of si coducio i i fii cicul l wi giv u disibuio o iio sufc of i cicul l big fucio of bo
More informationISSN: ISO 9001:2008 Certified International Journal of Engineering and Innovative Technology (IJEIT) Volume 4, Issue 9, March 2015
IN: 77-75 IO 9:8 Ciid Iiol oul o Egiig d Ioviv cology IEI Volu Issu 9 c 5 5 l oluio o ic Aul isc du o H io sj. Kogd; A. A. Nvl;.. W d N. W. Kogd p o ics Educiol Cpus R Ngpu Uivsiy Ngpu Idi. Asc- I is pp
More informationInverse Thermoelastic Problem of Semi-Infinite Circular Beam
iol oul o L choloy i Eii M & Alid Scic LEMAS Volu V u Fbuy 8 SSN 78-54 v holic Pobl o Si-ii Cicul B Shlu D Bi M. S. Wbh d N. W. Khobd 3 D o Mhic Godw Uiviy Gdchioli M.S di D o Mhic Svody Mhvidyly Sidwhi
More informationA TRANSIENT HEAT CONDUCTION PROBLEM OF SEMI-INFINITE SOLID CIRCULAR CYLINDER AND ITS THERMAL DEFLECTION BY QUASI-STATIC APPROACH
Iiol oul of Physics d Mhmicl Scics ISSN: 77- (Oli) Oli Iiol oul vilbl hp://www.cibch.og/jpms.hm Vol. () Ocob-Dcmb pp.-6/kd d Dshmukh Rsch icl RNSIEN HE CONDUCION PROBLEM O SEMI-ININIE SOLID CIRCULR CYLINDER
More informationThermal Stresses of Semi-Infinite Annular Beam: Direct Problem
iol ol o L choloy i Eii M & Alid Scic LEMAS Vol V Fy 8 SSN 78-54 hl S o Si-ii Al B: Dic Pol Viv Fl M. S. Wh d N. W. hod 3 D o Mhic Godw Uiviy Gdchioli M.S di D o Mhic Svody Mhvidyly Sidwhi M.S di 3 D o
More informationIJRET: International Journal of Research in Engineering and Technology eissn: pissn:
IJRE: Iiol Joul o Rh i Eii d holo I: 39-63 I: 3-738 VRIE OF IME O RERUIME FOR ILE RDE MOWER EM WI DIFFERE EO FOR EXI D WO E OF DEIIO VI WO REOLD IVOLVI WO OMOE. Rvihd. iiv i oo i Mhi R Eii oll RM ROU ih
More informationWELSH JOINT EDUCATION COMMITTEE CYD-BWYLLGOR ADDYSG CYMRU MATHEMATICS. FORMULA BOOKLET (New Specification)
WELSH JOINT EDUCATION COMMITTEE CYD-BWYLLGOR ADDYSG CYMRU Gl Ciic o Eucio Avc Lvl/Avc Susii Tssgi Asg Giol So Uwch/Uwch Gol MATHEMATICS FORMULA BOOKLET Nw Spciicio Issu 004 Msuio Suc o sph 4π A o cuv suc
More informationPhysics 232 Exam I Feb. 13, 2006
Phsics I Fe. 6 oc. ec # Ne..5 g ss is ched o hoizol spig d is eecuig siple hoic oio. The oio hs peiod o.59 secods. iiil ie i is oud o e 8.66 c o he igh o he equiliiu posiio d oig o he le wih eloci o sec.
More informationAn Asymptotic Expansion for the Non-Central Chi-square Distribution. By Jinan Hamzah Farhood Department of Mathematics College of Education
A Asypoic Expasio fo h o-cal Chi-squa Disibuio By Jia Hazah ahood Dpa of Mahaics Collg of Educaio 6 Absac W div a asypoic xpasio fo h o-cal chi-squa disibuio as wh X i is h o-cal chi-squa vaiabl wih dg
More informationAdvances in Theory of Solid-State Nuclear Magnetic Resonance
Joul of Nu d cic Vol No6 9 5 Phsicl cics Advcs i ho of olid- Nucl Mgic soc Eug Mg * Jlil Moghddsi Ajz Adw Aioldu d Mosf doqi D of Phsics d cholog i Uivsi of Nw Yo B 55 Uivsi Avu Nw Yo UA D of Alid Phsics
More informationDepartment of Mathematics. Birla Institute of Technology, Mesra, Ranchi MA 2201(Advanced Engg. Mathematics) Session: Tutorial Sheet No.
Dpm o Mhmics Bi Isi o Tchoog Ms Rchi MA Advcd gg. Mhmics Sssio: 7---- MODUL IV Toi Sh No. --. Rdc h oowig i homogos dii qios io h Sm Liovi om: i. ii. iii. iv. Fid h ig-vs d ig-cios o h oowig Sm Liovi bod
More informationConvergence tests for the cluster DFT calculations
Covgc ss o h clus DF clculos. Covgc wh spc o bss s. s clculos o bss s covgc hv b po usg h PBE ucol o 7 os gg h-b. A s o h Guss bss ss wh csg s usss hs b us clug h -G -G** - ++G(p). A l sc o. Å h c bw h
More informationStudent Jobs Fairs. YOUR ticket to student recruitment in Birmingham 2015 Version 1
S J Fi YOUR i i i Biih 215 Vi 1 Wl D vi -i/l vi vi v 28,? Th l fh h J Z h Gil f S h vi f f l vii ii i il Wl W 214 i i f 6, v 12, i hh h Gil, f h hi f -i/l vi ii h hil h Th i i vi j ii hi i Oii h J Z, Gil
More informationPhysics 232 Exam I Feb. 14, 2005
Phsics I Fe., 5 oc. ec # Ne..5 g ss is ched o hoizol spig d is eecuig siple hoic oio wih gul eloci o dissec. gie is i ie i is oud o e 8 c o he igh o he equiliiu posiio d oig o he le wih eloci o.5 sec..
More informationNATIONAL OPEN UNIVERSITY OF NIGERIA SCHOOL OF SCIENCE AND TECHNOLOGY COURSE CODE: MTH382
NATIONAL OPEN UNIVERSITY OF NIGERIA SCHOOL OF SCIENCE AND TECHNOLOGY COURSE CODE: MTH38 COURSE TITLE: MTH38 COURSE GUIDE COURSE GUIDE MTH38 Cous T D. Bol Aiol Wi - NOUN D. S.O. Ajiol Pog Ld/ Edio/Coodio
More informationRESPONSE OF A RECTANGULAR PLATE TO BASE EXCITATION Revision E W( )
RESPONSE OF A RECTANGULAR PLATE TO BASE EXCITATION Revisio E B To Ivie Eil: o@viiod.co Apil, 3 Viles A pliude coefficie E k leg id ple siffess fco elsic odulus ple ickess veue ple ss edig oe,, u, v ode
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 informationAdvanced Engineering Mathematics, K.A. Stroud, Dexter J. Booth Engineering Mathematics, H.K. Dass Higher Engineering Mathematics, Dr. B.S.
Rfrc: (i) (ii) (iii) Advcd Egirig Mhmic, K.A. Sroud, Dxr J. Booh Egirig Mhmic, H.K. D Highr Egirig Mhmic, Dr. B.S. Grwl Th mhod of m Thi coi of h followig xm wih h giv coribuio o h ol. () Mid-rm xm : 3%
More informationBoyce/DiPrima/Meade 11 th ed, Ch 4.1: Higher Order Linear ODEs: General Theory
Bo/DiPima/Mad h d Ch.: High Od Lia ODEs: Gal Tho Elma Diffial Eqaios ad Boda Val Poblms h diio b William E. Bo Rihad C. DiPima ad Dog Mad 7 b Joh Wil & Sos I. A h od ODE has h gal fom d d P P P d d W assm
More informationBayesian Estimation of the parameters of the Weibull-Weibull Length-Biased mixture distributions using time censored data
Bys Eso of h s of h Wull-Wull gh-bs xu suos usg so S. A. Sh N Bouss I.S.S. Co Uvsy I.N.P.S. Algs Uvsy shsh@yhoo.o ou005@yhoo.o As I hs h s of h Wull-Wull lgh s xu suos s usg h Gs slg hqu u y I sog sh.
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 informationHygienic Cable Glands
ygc bl Gld followg h cll WA l h Mufcug h l oo c y Bocholog du hcl du: vodg buld-u cy. Gl bl ygc l food d d ckgg of ology y o o d u of ud ll ld hcucl wh hy ovd h f u o h cl o h o dh ooh fh No hd cod o d
More informationGet Funky this Christmas Season with the Crew from Chunky Custard
Hol Gd Chcllo Adld o Hdly Fdy d Sudy Nhs Novb Dcb 2010 7p 11.30p G Fuky hs Chss Sso wh h Cw fo Chuky Cusd Fdy Nhs $99pp Sudy Nhs $115pp Tck pc cluds: Full Chss d buff, 4.5 hou bv pck, o sop. Ts & Codos
More informationEQUIPMENT IDENTIFICATION
I IDIFII BBVII GHI Y GD H B B H H H H V H H F H H HX O H I O H H O B O D D D F FZ H O D D VFD -HDIG I O I BO OI I OD-II OOIG O HI HID O OO DI OOIG O I H D I IIG H GY OVY I GY OVY VIO XI I I H I H F OI
More informationOH BOY! Story. N a r r a t iv e a n d o bj e c t s th ea t e r Fo r a l l a g e s, fr o m th e a ge of 9
OH BOY! O h Boy!, was or igin a lly cr eat ed in F r en ch an d was a m a jor s u cc ess on t h e Fr en ch st a ge f or young au di enc es. It h a s b een s een by ap pr ox i ma t ely 175,000 sp ect at
More informationHow to get rich. One hour math. The Deal! Example. Come on! Solution part 1: Constant income, no loss. by Stefan Trapp
O hour h by Sf Trpp How o g rich Th Dl! offr you: liflog, vry dy Kr for o-i py ow of oly 5 Kr. d irs r of % bu oly o h oy you hv i.. h oy gv you ius h oy you pid bc for h irs No d o py bc yhig ls! s h
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 informationRight Angle Trigonometry
Righ gl Trigoomry I. si Fs d Dfiiios. Righ gl gl msurig 90. Srigh gl gl msurig 80. u gl gl msurig w 0 d 90 4. omplmry gls wo gls whos sum is 90 5. Supplmry gls wo gls whos sum is 80 6. Righ rigl rigl wih
More informationPosterior analysis of the compound truncated Weibull under different loss functions for censored data.
INRNAIONA JOURNA OF MAHMAIC AND COMUR IN IMUAION Vou 6 oso yss of h oou u Wu u ff oss fuos fo so. Khw BOUDJRDA Ass CHADI Ho FAG. As I hs h Bys yss of gh u Wu suo s os u y II so. Bys sos osog ss hv v usg
More informationA L A BA M A L A W R E V IE W
A L A BA M A L A W R E V IE W Volume 52 Fall 2000 Number 1 B E F O R E D I S A B I L I T Y C I V I L R I G HT S : C I V I L W A R P E N S I O N S A N D TH E P O L I T I C S O F D I S A B I L I T Y I N
More informationTrigonometric Formula
MhScop g of 9 FORMULAE SHEET If h lik blow r o-fucioig ihr Sv hi fil o your hrd driv (o h rm lf of h br bov hi pg for viwig off li or ju coll dow h pg. [] Trigoomry formul. [] Tbl of uful rigoomric vlu.
More informationRapid growth in enrolment within the French Immersion program
Nw Nh Ajx Fch Ii ch- Ovviw R Di PS p i Spb 2009 u ck Egih Fch Ii ch Egih Fch Ii Y E E Pb 2009 333 197 0 2010 405 281 2 2011 431 332 6 2012 466 409 10 2013 486 474 14 Rpi gwh i wihi h Fch Ii pg Pp c Fch
More informationWhy would precipitation patterns vary from place to place? Why might some land areas have dramatic changes. in seasonal water storage?
Bu Mb Nx Gi Cud-f img, hwig Eh ufc i u c, hv b cd + Bhymy d Tpgphy fm y f mhy d. G d p, bw i xpd d ufc, bu i c, whi i w. Ocb 2004. Wh fm f w c yu idify Eh ufc? Why wud h c ufc hv high iiy i m, d w iiy
More informationJHC series electrical connector
i lil oo i iouio oli wi I-- Ⅲ i i- ui ouli wi i-looi i ll iz, li i wi, i o iy I/I ili ovl i o, oo-oo i ii i viio u i u, li i vio li wi,, oi,. liio: i il ii [il] oui: luiu lloy, il l li: - y iu li lol il
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 informationHOMEPAGE. The. Inside. Beating the MARCH New Faces & Anniversaries. Spring Recipes. Beating the Winter Blues. ADP Rollout
T ARCH 2015 HOEPAGE A i f l f Oi H i ffili izi i 2 3 4 6 7 8 8 N F & Aivi Si Ri Bi Wi Bl AP Rll G Hl S N! HR C Tivi Bi T xil 89 f i l i v vi ll i fl lik 189! T illi ki; i f fi v i i l l f f i k i fvi lk
More informationISSN: ISO 9001:2008 Certified International Journal of Engineering and Innovative Technology (IJEIT) Volume 4, Issue 1, July 2014
7 hrl Srsss o Si Iii Rcglr B wih Irl H Sorc Schi Chhl; A. A. Nlr; S.H. Bg N. W. Khorg r o hics J ciol Cs R Ngr irsi Ngr Ii. Asrc- his r is cocr wih irs rsi hrolsic rol i which w o ri h rr isriio islc cio
More information! ( ! ( " ) ) ( ( # BRENT CROSS CRICKLEWOOD BXC PHASE 1B NORTH PERSONAL INJURY ACCIDENT AREA ANALYSIS STUDY AREA TP-SK-0001.
# PU: P # OU: O ow oih ih. Oc v c: i,, o,, I, ic P o., O, U, FO, P,, o, I,, Oc v, i J, I, i hi, woo, Ii, O ciuo, h I U i h wi h fo h of O' ci. I o, oifi, c o i u hi, xc O o qui w. O cc o iii, iii whov,
More informationNet Wt. 15 lbs. (6.8 kg) Covers 5,000 Sq. Ft. CAUTION CAUTION L AW N Storage and Disposal KEEP OUT OF REACH OF CHILDREN. Spreader Directions
L W OI: h. U y. f uy h u, h Wy h h. If, u h u. uy Hz Hu D UIO u y. v h y h. U v y h u y y. Wh huhy h f h f, k, h u, u. F H y y y h f 1-2 u. IF I Y: v, f, f h f u, h u y. f v. D : F k h f h yu v. h k h.
More informationBoyce/DiPrima 9 th ed, Ch 7.6: Complex Eigenvalues
BocDPm 9 h d Ch 7.6: Compl Egvlus Elm Dffl Equos d Boud Vlu Poblms 9 h do b Wllm E. Boc d Rchd C. DPm 9 b Joh Wl & Sos Ic. W cosd g homogous ssm of fs od l quos wh cos l coffcs d hus h ssm c b w s ' A
More information1. Mathematical tools which make your life much simpler 1.1. Useful approximation formula using a natural logarithm
. Mhmicl ools which mk you lif much simpl.. Usful ppoimio fomul usig ul logihm I his chp, I ps svl mhmicl ools, which qui usful i dlig wih im-sis d. A im-sis is squc of vibls smpd by im. As mpl of ul l
More information(A) 1 (B) 1 + (sin 1) (C) 1 (sin 1) (D) (sin 1) 1 (C) and g be the inverse of f. Then the value of g'(0) is. (C) a. dx (a > 0) is
[STRAIGHT OBJECTIVE TYPE] l Q. Th vlu of h dfii igrl, cos d is + (si ) (si ) (si ) Q. Th vlu of h dfii igrl si d whr [, ] cos cos Q. Vlu of h dfii igrl ( si Q. L f () = d ( ) cos 7 ( ) )d d g b h ivrs
More informationOn Absolute Indexed Riesz Summability of Orthogonal Series
Ieriol Jourl of Couiol d Alied Mheics. ISSN 89-4966 Volue 3 Nuer (8). 55-6 eserch Idi Pulicios h:www.riulicio.co O Asolue Ideed iesz Suiliy of Orhogol Series L. D. Je S. K. Piry *. K. Ji 3 d. Sl 4 eserch
More informationLIPSCHITZ ESTIMATES FOR MULTILINEAR COMMUTATOR OF MARCINKIEWICZ OPERATOR
Reseh d ouiios i heis d hei Siees Vo. Issue Pges -46 ISSN 9-699 Puished Oie o Deee 7 Joi Adei Pess h://oideiess.e IPSHITZ ESTIATES FOR UTIINEAR OUTATOR OF ARINKIEWIZ OPERATOR DAZHAO HEN Dee o Siee d Ioio
More informationChapter4 Time Domain Analysis of Control System
Chpr4 im Domi Alyi of Corol Sym Rouh biliy cririo Sdy rror ri rpo of h fir-ordr ym ri rpo of h cod-ordr ym im domi prformc pcificio h rliohip bw h prformc pcificio d ym prmr ri rpo of highr-ordr ym Dfiiio
More informationBULLETIN THE BULLETIN OCTOBER VICTOR VALLEY NEWSLETTER OF MINERAL CLUB GEM AND THE PH. (760) TOR VALLEY GEM & MINERAL
S il M il S Vi Vll G & Mil Cl 15056-B Sv S Vivill, CA 92395-3811. BULLETIN i i i l l l li VICTOR VALLEY GEM & MINERAL CLUB i i i g. V i x i ī l i i BULLETIN il l VIC- TOR VALLEY GEM & MINERAL CLUB. R i
More informationANALYSIS OF THERMOELASTIC DISC WITH RADIATION CONDITIONS ON THE CURVED SURFACES
Meils hysics Mechics 6 3 75-86 Receive: Febuy 3 ANAYI OF HERMOEAI DI WIH RADIAION ONDIION ON HE URVED URFAE Rjeesh Ku N.K. b Vio Vghese 3 Depe of Mheics Kuushe Uivesiy Kuushe Hy Ii Depe of Mheics MJ Euciol
More informationx, x, e are not periodic. Properties of periodic function: 1. For any integer n,
Chpr Fourir Sri, Igrl, d Tror. Fourir Sri A uio i lld priodi i hr i o poiiv ur p uh h p, p i lld priod o R i,, r priodi uio.,, r o priodi. Propri o priodi uio:. For y igr, p. I d g hv priod p, h h g lo
More informationBeechwood Music Department Staff
Beechwood Music Department Staff MRS SARAH KERSHAW - HEAD OF MUSIC S a ra h K e rs h a w t r a i n e d a t t h e R oy a l We ls h C o l le g e of M u s i c a n d D ra m a w h e re s h e ob t a i n e d
More informationRTPR Sampler Program
P Sl P i H B v N Ahi kd f hl qi N hk F N F N S F N Bkffi F N lid Si F $99.95 Sl Pk Giv 365 bhi Ad w will hw hw h $99.95 il b dd Z P Sl P i H B v Hih wd A Sihfwd i Pl wih f di v : B ii 1 i 6.25% 2d i 2.5%
More informationF.Y. Diploma : Sem. II [CE/CR/CS] Applied Mathematics
F.Y. Diplom : Sem. II [CE/CR/CS] Applied Mhemics Prelim Quesio Pper Soluio Q. Aemp y FIVE of he followig : [0] Q. () Defie Eve d odd fucios. [] As.: A fucio f() is sid o e eve fucio if f() f() A fucio
More informationChapter 1 Basic Concepts
Ch Bsc Cocs oduco od: X X ε ε ε ε ε O h h foog ssuos o css ε ε ε ε ε N Co No h X Chcscs of od: cos c ddc (ucod) d s of h soss dd of h ssocd c S qusos sd: Wh f h cs of h soss o cos d dd o h ssocd s? Wh
More informationEEE 303: Signals and Linear Systems
33: Sigls d Lir Sysms Orhogoliy bw wo sigls L us pproim fucio f () by fucio () ovr irvl : f ( ) = c( ); h rror i pproimio is, () = f() c () h rgy of rror sigl ovr h irvl [, ] is, { }{ } = f () c () d =
More informationEE415/515 Fundamentals of Semiconductor Devices Fall 2012
3 EE4555 Fudmls of Smicoducor vics Fll cur 8: PN ucio iod hr 8 Forwrd & rvrs bis Moriy crrir diffusio Brrir lowrd blcd by iffusio rducd iffusio icrsd mioriy crrir drif rif hcd 3 EE 4555. E. Morris 3 3
More informationAE57/AC51/AT57 SIGNALS AND SYSTEMS DECEMBER 2012
AE7/AC/A7 SIGNALS AND SYSEMS DECEMBER Q. Drmi powr d rgy of h followig igl j i ii =A co iii = Solio: i E P I I l jw l I d jw d d Powr i fii, i i powr igl ii =A cow E P I co w d / co l I I l d wd d Powr
More informationSHINGLETON FOREST AREA Stand Level Information Compartment: 44 Entry Year: 2009
iz y U oy- kg g vg. To. i Ix Mg * "Compm Pk Gloy of Tm" oum lik o wb i fo fuh ipio o fiiio. Coiio ilv. Cii M? Mho Cu Tm. Pio v Pioiy Culul N 1 5 3 13 60 7 50 42 blk pu-wmp ol gowh N 20-29 y (poil o ul)
More informationAPPRENTICESHIPS. A guide for learners
PPRENTCESHPS ui l 1 F ii vii u.kll..uk/ii ll u 0178 60747 C ui 1 W ii? - T 10 bi i 5-6 M i 7-8 F (Fqul k ui) 9-1 Fiv bi i 1-14 W Sk T Cll? 15-16 W k? S i u.kll..uk/ii Yu uu Wl Sk T Cll. u kik u quliii
More informationNUCON NRNON CONRNC ON CURRN RN N CHNOOGY, 011 oo uul o w ul x ol volv y y oll. y ov,., - o lo ll vy ul o Mo l u v ul (G) v Gl vlu oll. u 3- [11]. 000
NU O HMB NRM UNVRY, HNOOGY, C 8 0 81, 8 3-1 01 CMBR, 0 1 1 l oll oll ov ll lvly lu ul uu oll ul. w o lo u uol u z. ul l u oll ul. quk, oll, vl l, lk lo, - ul o u v (G) v Gl o oll. ul l u vlu oll ul uj
More informationMAT3700. Tutorial Letter 201/2/2016. Mathematics III (Engineering) Semester 2. Department of Mathematical sciences MAT3700/201/2/2016
MAT3700/0//06 Tuorial Lr 0//06 Mahmaics III (Egirig) MAT3700 Smsr Dparm of Mahmaical scics This uorial lr coais soluios ad aswrs o assigms. BARCODE CONTENTS Pag SOLUTIONS ASSIGNMENT... 3 SOLUTIONS ASSIGNMENT...
More informationEE Control Systems LECTURE 11
Up: Moy, Ocor 5, 7 EE 434 - Corol Sy LECTUE Copyrigh FL Lwi 999 All righ rrv POLE PLACEMET A STEA-STATE EO Uig fc, o c ov h clo-loop pol o h h y prforc iprov O c lo lc uil copor o oi goo y- rcig y uyig
More informationGeneralized Fibonacci-Type Sequence and its Properties
Geelized Fibocci-Type Sequece d is Popeies Ompsh Sihwl shw Vys Devshi Tuoil Keshv Kuj Mdsu (MP Idi Resech Schol Fculy of Sciece Pcific Acdemy of Highe Educio d Resech Uivesiy Udipu (Rj Absc: The Fibocci
More informationSilv. Criteria Met? Condition
GWINN FORET MGT UNIT Ifomio Compm: 254 Ey Y: 29 iz y oy- kg g vg. To. i 1 5 M 3 24 47 7 4 55 p (upl) immu N 1-19 y Poo quliy off i p. Wi gig okig. 2 R 6 M 1 3 42 8 13 57 pi immu N 1-19 y Plio h om mio
More informationDerivation of the differential equation of motion
Divion of h iffnil quion of oion Fis h noions fin h will us fo h ivion of h iffnil quion of oion. Rollo is hough o -insionl isk. xnl ius of h ll isnc cn of ll (O) - IDU s cn of gviy (M) θ ngl of inclinion
More informationBayesian Credibility for Excess of Loss Reinsurance Rating. By Mark Cockroft 1 Lane Clark & Peacock LLP
By Cly o c o Lo Rc Rg By M Coco L Cl & Pcoc LLP GIRO coc 4 Ac Th pp c how o v cly wgh w po- pc-v o c o lo c. Th po co o Poo-Po ol ch wh po G o. Kywo c o lo c g By cly Poo Po G po Acowlg cl I wol l o h
More informationPart B: Transform Methods. Professor E. Ambikairajah UNSW, Australia
Par B: rasform Mhods Profssor E. Ambikairaah UNSW, Ausralia Chapr : Fourir Rprsaio of Sigal. Fourir Sris. Fourir rasform.3 Ivrs Fourir rasform.4 Propris.4. Frqucy Shif.4. im Shif.4.3 Scalig.4.4 Diffriaio
More informationFinite Fourier Transform
Chp Th gl Tsom Mhods.3 Fii Foi Tsom Novmb 6 7 755.3 Fii Foi Tsom.3. odcio - Fii gl Tsom 756 Tbl Fii Foi Tsom 76.3. H Eqio i h Fii y 76.3.3 Codcio d Advcio 768.3.4 H Eqio i h Sph 774.3.5 Empls plg low ov
More informationAN INTEGRO-DIFFERENTIAL EQUATION OF VOLTERRA TYPE WITH SUMUDU TRANSFORM
Mmic A Vol. 2 22 o. 6 54-547 AN INTGRO-IRNTIAL QUATION O VOLTRRA TYP WITH UMUU TRANORM R Ji cool o Mmic d Allid cic Jiwji Uiviy Gwlio-474 Idi mil - ji3@dimil.com i ig pm o Applid Mmic Ii o Tcology d Mgm
More information( A) ( B) ( C) ( D) ( E)
d Smsr Fial Exam Worksh x 5x.( NC)If f ( ) d + 7, h 4 f ( ) d is 9x + x 5 6 ( B) ( C) 0 7 ( E) divrg +. (NC) Th ifii sris ak has h parial sum S ( ) for. k Wha is h sum of h sris a? ( B) 0 ( C) ( E) divrgs
More informationLecture 2: Bayesian inference - Discrete probability models
cu : Baysian infnc - Disc obabiliy modls Many hings abou Baysian infnc fo disc obabiliy modls a simila o fqunis infnc Disc obabiliy modls: Binomial samling Samling a fix numb of ials fom a Bnoulli ocss
More informationFree GUIDED Walks BLOOMSBURY HOLBORN ST GILES FARRINGDON CLERKENWELL
F UIDD OOUY HOO T I FIDO K OUT U Ti p f i i,. xi p,, i p i - p. @id O f i. i i j i. I f ii. I i ii i i ff i, i ii. T, p f. i., H, i, Fi & @id i -i. -f. OK K FO UI If i, i pi f ff? f xii p i f i. pf p f
More informationPower up. Hello, Teachers! With Dr. E tm. Teacher s Guide 8th Grade. Georgia Power is extremely excited to further our partnership with your school
Tch Gid 8h Gd Hll, Tch! Gi P i xl xcid h phip ih chl b pvidi dci iiiiv cd hc d xpic i cl W lk d ki ih d d D E TM B jii p i h Li P p, i D E d h W Sqd, ill dv icic hh i-cl ild ip, i hd- civii d Wb-bd W hp
More informationNon-Equidistant Multi-Variable Optimum Model with Fractional Order Accumulation Based on Vector Continued Fractions Theory and its Application
QIYUN IU NON-EQUIDISN MUI-VRIE OPIMUM MODE WIH FRCION ORDER... No-Equds Mu-V Ou Mod w Fco Od ccuuo sd o Vco Coud Fcos o d s co Qu IU * D YU. S oo o dcd Dsg d Mucu o Vc od Hu Us Cgs Hu 8 C. Cog o Mcc Egg
More informationChapter 5: Quantization of Radiation in Cavities and Free Space
Quu O f Ph Ol Fh R Cll vy Ch 5: Quz f R Cv F S 5 Cll ly 5 Cll Cvy ly Mxwll u f lg J 4 h lv l C fl vy W f h g f h vy Th vy u luly ll W l u h J Cvy F Mxwll u v h wv u Th v u lv h f h fu h vy I w wh h v l
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 informationOne of the common descriptions of curvilinear motion uses path variables, which are measurements made along the tangent t and normal n to the path of
Oe of he commo descipios of cuilie moio uses ph ibles, which e mesuemes mde log he ge d oml o he ph of he picles. d e wo ohogol xes cosideed sepely fo eey is of moio. These coodies poide ul descipio fo
More informationSHINGLETON FOREST MGT UNIT Stand Level Information Compartment: 186 Entry Year: 2011
INGLETON FORET MGT UNIT Ifomio Compm: 186 Ey Y: 211 iz y U oy- kg g vg. To. i Tm. Pioiy Culul 1 M 9 M 3 15 13 12 61 oh hwoo ol gowh Y lio wihi -9 y 2 Ry o l u. pbl g ilu ll ommil hwoo pi. Wl : Wi u. Ri
More informationUNIT I FOURIER SERIES T
UNIT I FOURIER SERIES PROBLEM : Th urig mom T o h crkh o m gi i giv or ri o vu o h crk g dgr 6 9 5 8 T 5 897 785 599 66 Epd T i ri o i. Souio: L T = i + i + i +, Sic h ir d vu o T r rpd gc o T T i T i
More informationBLESSINGS... Abundance to Share
V l 5 6 T Gi I 6 j 2 0 1 1 BLESSINGS... A S I f F P C i i ii i G i f f l lii. O l Bli A S J 5 lli Cl S. T l f i l li G i fili i i f li l ii f f. Eliii l $1.5 illi fili ill j. I i G f qi x i i l i ii. I
More informationPhysics 232 Exam II Mar. 28, 2005
Phi 3 M. 8, 5 So. Se # Ne. A piee o gl, ide o eio.5, h hi oig o oil o i. The oil h ide o eio.4.d hike o. Fo wh welegh, i he iile egio, do ou ge o eleio? The ol phe dieee i gie δ Tol δ PhDieee δ i,il δ
More informationNon-Renewable Resources
ENG 4 UTAINABILITY d NATUAL EOUE MANAGEMENT No-wbl soucs Boi ushm-oisi 8- Juy 8 W do xc viy of o-wbl sil soucs. of xcio vicl sms limid by mou of svs hoizol. 3 ys slop = /3 ys Mk pic is clly ld o scciy
More information1973 AP Calculus BC: Section I
97 AP Calculus BC: Scio I 9 Mius No Calculaor No: I his amiaio, l dos h aural logarihm of (ha is, logarihm o h bas ).. If f ( ) =, h f ( ) = ( ). ( ) + d = 7 6. If f( ) = +, h h s of valus for which f
More informationTuned Liquid Column Dampers with Period Adjustment Equipment for Earthquake Vibrations of High-rise Structures
6 Nio Coss o Cii Eii, i 6-7,, S Uisi, S, I Tud iquid Cou Ds wi Piod djus Equi fo Equ Vibios of Hi-is Sucus ousi Fsidif, Sd Soii - ssoci ofsso, cic Eii D, Fdowsi Uisi of sd, fsid@u.c.i - PD Cdid, cic Eii
More informationNew Stability Criteria for a Class of Stochastic Systems with Time Delays
IANG Iio Jou of Appid Mhic 46: IJAM_46 7 Nw Siiy Cii fo C of Sochic Sy wih i Dy Ji W Ac I hi pp h po of poi iiy i ivid fo c of y ochic i-dy y Howv o d fw uho hv coidd h iiy yi po of y y h i i of h pp i
More informationSupplementary Information
Supplemeay Ifomaio No-ivasive, asie deemiaio of he coe empeaue of a hea-geeaig solid body Dea Ahoy, Daipaya Saka, Aku Jai * Mechaical ad Aeospace Egieeig Depame Uivesiy of Texas a Aligo, Aligo, TX, USA.
More informationAxe Wo. Blood Circle Just like with using knives, when we are using an axe we have to keep an area around us clear. Axe Safety Check list:
k Ax W ls i ms im s i sfly. f w is T x, ls lk g sci Bld Cicl Js lik wi sig kivs, w w sig x w v k d s cl. Wi xs; cl (bld cicl) is s lg f y m ls lg f x ll d s d bv s. T c b bcs, wigs, scs, c. isid y bld
More informationNEWBERRY FOREST MGT UNIT Stand Level Information Compartment: 10 Entry Year: 2001
iz oy- kg vg. To. 1 M 6 M 10 11 100 60 oh hwoo uvg N o hul 0 Mix bg. woo, moly low quliy. Coif ompo houghou - WP/hmlok/pu/blm/. vy o whi pi o h ouh fig of. iffiul o. Th o hi i o PVT l wh h g o wll big
More informationYour generosity brings smiles and hope!
Mil Wi l J - M 2014 i El L A Mi R & M C S Li J Li Di Li & Ki C Ai & Mil L C G J L Li Di Ci Li S W J L B Aiil Bill & R MDll Cli MDll Hl MGi J MGi B MGi Cl M Ai Mil AFL-CIO Pli El Fi Mll N Ciii Ci M Ril
More informationSt ce l. M a p le. Hubertus Rd. Morgan. Beechwood Industrial Ct. Amy Belle Lake Rd. o o. Am Bell. S Ridge. Colgate Rd. Highland Dr.
S l Tu pi Kli 4 Lil L ill ill ilfl L pl hi L E p p ll L hi i E: i O. Q O. SITO UKES Y Bll Sig i 7 ppl 8 Lill 9 Sh 10 Bl 11 ul 12 i 7 13 h 8 10 14 Shh 9 11 41 ill P h u il f uu i P pl 45 Oh P ig O L ill
More information1. Harvard University 2. Longwood Medical Area. 3. Massachusetts General Hospital
P F CI UI 1. vd Uivsi. ogwood dic (icuds vd dic coo, Cid s ospi, Josi ibs C, B Is coss dic C, Iu iss Isiu, Big d o s). sscuss ospi (icuds sscuss d Ifi, ics sc Buidig, Csow v d, cps sc Isiu) c ospi i, Bo,
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 informationNeutrosophic Hyperideals of Semihyperrings
Nuooph m Vol. 06 05 Uv o Nw Mo Nuooph Hpl o mhpg D Ml Dpm o Mhm j P Moh Collg Up Hooghl-758 mljumh@gml.om A. h pp w hv ou uooph hpl o mhpg o om opo o hm o u oo pop. Kwo: C Pou Compoo l o Nuooph mhpmg.
More informationData Structures Lecture 3
Rviw: Rdix sor vo Rdix::SorMgr(isr& i, osr& o) 1. Dclr lis L 2. Rd h ifirs i sr i io lis L. Us br fucio TilIsr o pu h ifirs i h lis. 3. Dclr igr p. Vribl p is h chrcr posiio h is usd o slc h buck whr ifir
More informationProc. of the 23rd Intl. Conf. on Parallel Processing, St. Charles, Illinois, August 1994, vol. 3, pp. 227{ Hanan Samet
P. 23 Il. C. Plll P, S. Cl, Ill, 1994, vl. 3,. 227{234 1 DT-PRE SPTI JOI GORITHMS Ek G. Hl y Gy Dv B C W, D.C. 20233 H S C S D C R I v C S Uvy Myl Cll Pk, Myl 20742 { E -lll l j l R-, l,. T l l (.., B
More informationThe Newsletter for FSB Connect Club Members. May/June y M. Six. August 7. But it s a M ONLY. going! gratuity
Th Nwl f FSB Cc Cl M D x i S M... p i T l h! ll cii i YOU ip i x M -D f Six Th f hi ip v k ll, I c ll W? hi ii ll i c I f p wh i T i ih B i M vl w kf v l ll il f w v l: v h w ll h l f 11 f fi h l l w v
More informationBus times from 18 January 2016
1 3 i ml/ Fm vig: Tllc uchhuggl Pkh ig Fm u im fm 18 Ju 2016 Hll lcm Thk f chig vl ih Fi W p xiv k f vic hughu G Glg h ig mk u ju pibl Ii hi gui u c icv: Th im p hi vic Pg 6-15 18-19 Th u ii v Pg -5 16-17
More informationEXERCISE - 01 CHECK YOUR GRASP
DEFNTE NTEGRATON EXERCSE - CHECK YOUR GRASP. ( ) d [ ] d [ ] d d ƒ( ) ƒ '( ) [ ] [ ] 8 5. ( cos )( c)d 8 ( cos )( c)d + 8 ( cos )( c) d 8 ( cos )( c) d sic + cos 8 is lwys posiiv f() d ( > ) ms f() is
More informationNonclinical (SEND) Fit for Use Workstream
Ncliicl (END) Fi f Us Wm Th CDIC END ( f Exchg f Ncliicl D) m, i cllbi wih h PhUE Ncliicl Ts bmissis Wg h FDA CDER Offic f Cmil cic (OC), cc wm f ilig END V3.0 h ws h blic ici. Picis (cliicl sbmiig gizis,
More informationSilv. Criteria Met? Condition
NEWERRY FORET MGT UNIT Ifomio Compm: 106 Ey Y: 2001 iz oy- kg g vg. To. i 1 Q 6 Q 2 48 115 9 100 35 mix wmp mu Y o hul 0 j low i Ro (ou o ply vilbl) h o h ouhw wih 10' f. Culy o o hough PVT popy o hi.
More informationDIFFERENCE EQUATIONS
DIFFERECE EQUATIOS Lier Cos-Coeffiie Differee Eqios Differee Eqios I disree-ime ssems, esseil feres of ip d op sigls pper ol speifi iss of ime, d he m o e defied ewee disree ime seps or he m e os. These
More informationContinous system: differential equations
/6/008 Coious sysm: diffrial quaios Drmiisic modls drivaivs isad of (+)-( r( compar ( + ) R( + r ( (0) ( R ( 0 ) ( Dcid wha hav a ffc o h sysm Drmi whhr h paramrs ar posiiv or gaiv, i.. giv growh or rducio
More information