ELECTROMAGNETISM, NUCLEAR STRUCTURES & GRAVITATION
|
|
|
- Reginald Carroll
- 5 years ago
- Views:
Transcription
1 . l & a s s Vo Flds o as l axwll a l sla () l Fld () l olasao () a Flx s () a Fld () a do () ad è s ( ). F wo Sala Flds s b dd l a s ( ) ad oool a s ( ) a oal o 4 qaos 3 aabls - w o Lal osas - oz abo Lal-Sd () Lal-oda ( ) ad sa osas ( ) ls ( ) ad ( ) s aa l ad d l abl o a ad s Lal-ssa - abo 377 Ω s all- oda s all-ssa ad () s F S osa. s a addo o è s ( ) a al Faada s ( γ ) ad o w ss ( ) ( ) ( ) ad ( ) wll b asd w abls s o w sx s qaos b l la So.4 w ass a w dads a γ o-l qao s lassal è-axwll law. boo- s lassal axwll- Faada law as o a ds ( γ ). ss abs o a Lal oool. wo ( ) s a sl a sa o axwll-faada law. a d o ( ) ( ) ( ) ad ( ) s a o qao ad a w a s aas Obs a () - () ss oools w ( ) as oool s.. Vo ad Sala oals () ad () abs o Flx oools o abls s o w a Flx s () as a l o a o oal () ad s a ol solo o axwll-faada qao () ad () W od ld () w wll bo sl. s l o a ad s zo a Flx s () s o ald o () w add a ad o a sala. () s aa o Sala oal () w sba a osod oal da. s oss a a asoao. Fo sas ad oa ld () ls obsd a-a s. ðla Ks Óasso 3..6 ss o o () o%nl Sss.
2 .3 Lal s ( ) W o ad sala oals () ad () a ald o è-axwll qao a w ds ( ) aa w osss o ( ) ad ( ). W labl s Lal s w ds ssl sass a dal qao o o as oal è s s ( ) dd. F ( ) s oool s w d ( ) as olasao s. W a ow ad o a w a o axwll s qao w o oos o od s. Lal s ( ) s bol. w s ( ) s s ll dal. a s s s ow dal ad o ds o labl w al a s ao Wa a ad a a as a. W wll o ass a sz o as ool do as o sol axwll s qaos. Wa a s lobal a a a b loal ad sold o b xd - ad also ss o ol o a..4 axwll s qao Lal oa o oos s a al oao o a o-sala bd l s xd a o s as w xd a al b o olx doa. O w xdd o-sala a s a oo dd w a ld axwll s -qaos a ow b xssd all wo so o & lds as a () s allad a sol qao a a a a a so bo a solo s so. a wll dd o s o a o a s obl. oao w a xa aaos o Lal axwll qao as s qaos wll b sb o a ad owads b ow w d o xlo oos. ðla Ks Óasso 3..6 ss o o () o%nl Sss.
3 .5 oos ad Lal doa W wll ow xlo al alba o a o-sala bd ad oo a w dsod axwll s loa o. L s sa w L-o-oo s. ooso oao ad dooso ls a dal o ls o olx la w sx s s ( s s ) ( s s ) wo sala ods a ossbl al s o ods ad al s o oa ods bo a al b la os d ad a aal o o sqad oo-no (s ) s s s s Obs Loz-s qao o oaao o l sals (s ) ad os o (s ). od o wo oos as a 4x4 ob o a ax w oa o oos. W a wo s s x x zx x x z xz z z z x z s s s s s s ss s o asos oao a daoal lo o oos..6 oss od ad ossd od o oos s o ls a oo od s la ooso o all ossbl as od ob all ls o wo oos. o xas s aos wo wll b dd. Na wo oaos oss od () ad ossd od ( ) z s x z x x z x z z s x s as o a s x s -s s a sala. oss od o a ossd od wll b ad oss-l o ossd-l w oao s oo-a z x x z ( ) ( ) a Flx s a l Fld ad a aa as a oll bo ls. oao ad asoso s sx o ls oal o oo-ls. x z ðla Ks Óasso 3..6 ss o o () o%nl Sss.
4 .7 oo oals ad loa dal o ad osdaos sow a o oal () s assoad w ad qas l a a o a ass b o o oos s l a ds. w l oo oal Φ s asd Vols ad wll b sow o b b adda. a oo oal Φ s s dal asd s. s ad dso a w O s Law Φ. s ss d bo a-ad l oals. Lal-ssa ( ) s a l w oals (Φ ad ). xlo aaa o l ld () ad a lx ds () w xssd o os ( Φ ) ad salas ( ). sala a oal (oa) s o o b osd w olx b () Φ Φ w oals (Φ) ad () wll b sow o bo ad sl loa xssos..8 xd a 3-Vo o a Vo-Sala bd a 3 oa a o sa- s ad oals oo ad Lal oa a b ald o a sal o ad s os aal sala. o w o s b aowldd a so-alld o oal () s o a oal l ss b a a o a as ald xsso q. s xsso a a b sd as a sa o do o wol s o sal obsabl ad sal o-obsabl. aoal o () w xdd o oo bos. aa a osss o Lal Sd () s ass (). s o bos s w lld w Lal Sd Φ Vola U o a o. os d o o oo U s qal o las o a ass. la o a ols s o s o a o oo Ã. Vola o o ad s osd as a. s ow obos a o () qals o ba a Vo oal. w Vola oal oo (Φ) lld w s oo () s -lx Φ s ow s aa a xsso o loa ow s s b dd w ss. a a b s w oad w a al-lx ad as. o do so w d dal als o ass () ad al ds () o dal als U s ow lx a aa a xsso o aal ow s s a las oll ss ad osods o las loa ss. ðla Ks Óasso 3..6 ss o o () o%nl Sss.
5 .9 Lal s ad Flx o obabls l oo oal Φ ad s dal a oo oal Φ dd so.7 a sl a olx obls. o s ow sa b w a abl ( ) s o F S osa () ad os daal sal osas ( & ) Lal Sd () ad Lal oda ao s o Φ. sad o d a w o o () w s ll xsso Φ Φ Φ s do od as d ass a b dod las qal. ds ( ) s a sod od saal da o a oo oal (Î). las qao ds o o obabl ds () qa as. o s a a o-o od. o s sla l () b a oalsd wa o asd [ -3 ]. obabl qa as asd [z ] ads W asod o oao ba o a o ad wa o o a oao. ass () s a ad qa s as a (q) ad wll sla-obls. O ossbl solo s o o o q o a o ds w s qal o a a lx [Ks ]. o dl s ad dal o loa (q) ad aal () loo a obabl lxs [z ] dd o a Fq oals q ad λ q χ χ χ χ Fo oss s loa ds oao s oalsd b (χ χ)(q) b o as al obabl ds ( )(). o ao sa a Qa ss ds los a axwll s ss. dl o s (q ) ad ( ) ld qaos s llsad ad d. Nal lx ( ) ad ad lx ( q ) s bo dabl o a Fq oal (). wo w q oals q ad λ la a (q) o a wal (λ)! oo o Qa as s ow s. W sbsql d a a s s o b oad o o oao qa as - w s also a olx oao oa o a olx oad. ðla Ks Óasso 3..6 ss o o () o%nl Sss.
6 . olob s oal o la s Qa o o olob Sala oal ( ) was dsod a bo la s o - ad sbsq dlo o Qa ss. W olob oal s xdd o daal ad las s s ow as Lad-W Sala oal. o d o w d a sala q ad a o q bo wll dd o ( >) 4 4 F S osa () s s o o olob oal o la s oo. Kaa () s a oalsd oso o ad ba s lo ao. xd lo-ao o a oo s aa a sala ad o oals a b obd o a Vo-Sala-bd s ll () w () ad add (). s wll dd olob oo oal Φ Φ W a dd olob oo oal (Φ) o a xsso ol ol Fq oo ( ) ad daal osas. λ. olob s oal o s s & o lassal ads o lo a ( o -) s. a a so s ads! owld a s ads s dd o o o a b als qall o ad ad ad sas o a. Sala ad Vo olob oals a dd o ( ) ad o () as sow Φ oals a s (>). W old a lassal ads ( ) s ads w ao s os bod ao o la a () qso. ðla Ks Óasso 3..6 ss o o () o%nl Sss.
7 . oal () dd o oal L () F S osa s sall qal o o Lal ssa ( ) b wa o daal osas () () ad () as s xsso. W b o d a w oo () a sal dso o oal l. W do so b ll o al oo oal () w ao. s ds a w o () ad a sala (ω) ω ω o llsa w a xal 4 s olob oal asoao wold b ad ω. ao w o () ad () s obad w xssd o () & (ω) ω oo d o () as a sal dso o oal aa. W a s d () ad a la o old d a (). a s ( ) Lal s ( ) ad oo Fo (dd so 3.) a o a ss o w xssd o () ad (ω) 8 4 ω 4 obsa ad wll a od a l ad a lds a b oalsd w o Qa o xa-la Flx ( ds) o. s s aoda w a a doa o ao o l ad a lds a xa-la o ao o -ao..3 s o loa Flds ad Flxs as s o aos o s o d as o loa s ( & ). a wll s al xsso o oal ad o aal dss. L s sa w ollow dos Lal-Sd () Lal-oda ( ) Lal-ssa w al dd so. sll w a o o as bo s all-oda s all-ssa ad () s F S osa. a o o 8 osas ( ) abls s o xss a loa sa w salls ao o osas. ðla Ks Óasso 3..6 ss o o () o%nl Sss.
8 .4 ad o aso w loa s o la wa a oo loas sads o l s w wo os ola o ods o l dsla ( ) asd [ ] ad a ( ) s o xssos sow ds o loa lds ( ). o a sll-b loo oa w sx s o xdd s o axwll s qao o So. γ γ Ol s s s wdl ow - s ( ) wl las ( γ ) s ll zo b Faada-axwll qao. sd dda Lal oool ( γ ) o s o w ad q ss. Now ala oss od o all ossbl as o l ad a s Fo S.3 w a s a dss w ( - ) o s ads o Lal s ( ) aas w axwll s qao a xssd s o lds () ad () ol Lal s s s ad a w sa s o a a o S.9. ðla Ks Óasso 3..6 ss o o () o%nl Sss.
9 .5 O s law xdd o oos a a () W ds o () s xdd o a oo lo a b a aal osa w a b lzd o saalz aabl s ad o ob loa ad losa oals o a o-sala bd w s o as sd b oo Φ. Now xdd oals o ld al s Τ q q Φ Φ λ λ τ τ ( ) s o-oal slo ad (τ ) s bw ollsos o all as. o sl xssos w a dd a w ollso dsa λ τ ad a w sala ( ) loa ss Τ Τ w sbs s o all ad oals. q Φ Φ Φ Φ s sa a s oo sl o b! w a a aad o d a daal ad dssa ss (q) o wo xssos ol ol o sal osa ( ) ad ol o all ad 4-oal (Φ )! sala a o o wl obad xso o O s-law s d ad all obl xsso o l a od ( ) - w asl oba τ W a xd ol a o d τ - ad dslad a oo bw ass () ad a (). o wods a s assd zo a ls a zo ass ad al a sal ossbl! ll ow as a so ass. zo a a also b aad sa ds o. a wold os a oall al. W a s bo a a () s a s obl ( - ). a s s o. S- o d s [sla] s as o a Flx s l. a () ad () ol a o as Vo ad Sala a Flx s. L s saz lo W a ood O s Law o Vo-Sala oa o oos - ad dsod a w da O s Law s o a ds o od. ðla Ks Óasso 3..6 ss o o () o%nl Sss.
Introduction 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.
Convection in a Differentially Heated Narrow Slot By Teja Muppirala Advisor: Dr. Cho Lik Chan. University of Arizona, Spring/Summer 2002
Coco a Dffall Ha Naow Slo ja ala so: D. Co k Ca Us of zoa S/S Coco a ffall a aow slo of fl ca sla a ff s of bao o os of fl a os of slo. basc cl s a fl a o wall wll s o s cas a a fl a cool wall wll fall.
Handout 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
9.4 Absorption and Dispersion
9.4 Absoon and Dsson 9.4. loagn Wavs n Conduos un dnsy n a onduo ollowng Oh s law: J Th Maxwll s uaons n a onduo lna da should b: ρ B B B J To sly h suaon w agu ha h hag dsaas uly n a aoso od. Fo h onnuy
Chapter 1 Fundamentals in Elasticity
Fs s . Ioo ssfo of ss Ms 분체역학 G Ms 역학 Ms 열역학 o Ms 유체역학 F Ms o Ms 고체역학 o Ms 구조해석 ss Dfo of Ms o B o w oo of os o of fos s s w o s s. Of fs o o of oo fos os o o o. s s o s of s os s o s o o of fos o. G fos
Ch. 22: Classical Theory of Harmonic Crystal
C. : Clssl Toy o mo Cysl gl o ml moo o o os l s ld o ls o pl ollowg:. Eqlbm Pops p o ls d Islos Eqlbm sy d Cos Egs Tml Epso d lg. Tspo Pops T pd o lo Tm Fl o Wdm-Fz Lw pody Tml Cody o Islos Tsmsso o od.
( ) ( ) ( ) 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
EQUATION SHEETS FOR ELEC
QUTON SHTS FO C 47 Fbuay 7 QUTON SHTS FO C 47 Fbuay 7 hs hυ h ω ( J ) h.4 ω υ ( µ ) ( ) h h k π υ ε ( / s ) G Os (Us > x < a ) Sll s aw s s s Shal z z Shal buay (, aus ) z y y z z z Shal ls ( s sua, s
Reliability Mathematics Analysis on Traction Substation Operation
WSES NSCIONS o HEICS Hoh S lal aha al o rao Sao Orao HONSHEN SU Shool o oao a Elral Er azho Jaoo Ur azho 77..CHIN h@6.o ra: - I lr ralwa rao owr l h oraoal qal a rlal o h a rao raorr loo hhr o o o oaral
Numerical Solution of Transient Thermal Stresses in a Functionally Graded Cylinder
La d gg Mha gg Glgy al l f a hal a Fally Gadd yld IQ H KHOLO I-LMH aal gg a Jda y f ad hlgy P.O x Ibd JO al: daabh@.d. ba: - h a d h a hal a la yld ad f a fally gadd aal FGM. h yld aal dd b gadd alg h
Chapter 1 Fundamentals in Elasticity
Fs s ν . Ioo ssfo of ss Ms 분체역학 G Ms 역학 Ms 열역학 o Ms 유체역학 F Ms o Ms 고체역학 o Ms 구조해석 ss Dfo of Ms o o w oo of os o of fos s s w o s s. Of fs o o of oo fos os o o o. s s o s of s os s o s o o of fos o. G fos
FOR MORE PAPERS LOGON TO
IT430 - E-Commerce Quesion No: 1 ( Marks: 1 )- Please choose one MAC sand for M d a A ss Conro a M d a A ss Consor M r of As an Co n on of s Quesion No: 2 ( Marks: 1 )- Please choose one C oos orr HTML
Chapter 1 Fundamentals in Elasticity
Fs s ν . Po Dfo ν Ps s - Do o - M os - o oos : o o w Uows o: - ss - - Ds W ows s o qos o so s os. w ows o fo s o oos s os of o os. W w o s s ss: - ss - - Ds - Ross o ows s s q s-s os s-sss os .. Do o ..
Example: Two Stochastic Process u~u[0,1]
![Example: Two Stochastic Process u~u[0,1]](/thumbs/86/93797001.jpg "Example: Two Stochastic Process u~u[0,1]")
Co o Slo o Coco S Sh EE I Gholo h@h. ll Sochc Slo Dc Slo l h PLL c Mo o coco w h o c o Ic o Co B P o Go E A o o Po o Th h h o q o ol o oc o lco q ccc lco l Bc El: Uo Dbo Ucol Sl Ab bo col l G col G col
THIS PAGE DECLASSIFIED IAW EO IRIS u blic Record. Key I fo mation. Ma n: AIR MATERIEL COMM ND. Adm ni trative Mar ings.
T H S PA G E D E CLA SSFED AW E O 2958 RS u blc Recod Key fo maon Ma n AR MATEREL COMM ND D cumen Type Call N u b e 03 V 7 Rcvd Rel 98 / 0 ndexe D 38 Eneed Dae RS l umbe 0 0 4 2 3 5 6 C D QC d Dac A cesson
Part I- Wave Reflection and Transmission at Normal Incident. Part II- Wave Reflection and Transmission at Oblique Incident
Apl 6, 3 Uboudd Mda Gudd Mda Chap 7 Chap 8 3 mls 3 o 3 M F bad Lgh wavs md by h su Pa I- Wav Rlo ad Tasmsso a Nomal Id Pa II- Wav Rlo ad Tasmsso a Oblqu Id Pa III- Gal Rlao Bw ad Wavguds ad Cavy Rsoao
Root behavior in fall and spring planted roses...
Rerospecive Theses and Disseraions Iowa Sae Universiy Capsones, Theses and Disseraions 1-1-1949 Roo behavior in fall and spring planed roses... Griffih J. Buck Iowa Sae College Follow his and addiional
POSITIVITY AND REACHABILITY OF FRACTIONAL ELECTRICAL CIRCUITS
asz Kaczo Posy a achably o Facoal Elccal cs POSIIVIY ND EHIIY OF FION EEI IUIS asz KZOEK* *Facly o Elccal Egg ałyso Usy o chology l Wsa D - ałyso aczo@sppwpl bsac: oos o h posy o acoal la lccal ccs copos
Chapter 5 Transmission Lines
ap 5 ao 5- aacc of ao ao l: a o cou ca cu o uppo a M av c M o qua-m o. Fo M o a H M H a M a µ M. cu a M av av ff caacc. A M av popaa o ff lcc a paal flco a paal ao ll occu. A ob follo ul. ll la: p a β
EXERCISE 10.1 EXERCISE 10.2
NCERT Class 9 Solved Questions for Chapter: Circle 10 NCERT 10 Class CIRCLES 9 Solved Questions for Chapter: Circle EXERCISE 10.1 Q.1. Fill in the blanks : (i) The centre of a circle lies in of the circle.
Integrated Optical Waveguides
Su Opls Faha Raa Cll Uvs Chap 8 Ia Opal Wavus 7 Dl Slab Wavus 7 Iu: A va f ff a pal wavus a us f a u lh a hp Th s bas pal wavu s a slab wavus shw blw Th suu s uf h - Lh s u s h b al al fl a h -la fas Cla
-Z ONGRE::IONAL ACTION ON FY 1987 SUPPLEMENTAL 1/1
-Z-433 6 --OGRE::OA ATO O FY 987 SUPPEMETA / APPR)PRATO RfQUEST PAY AD PROGRAM(U) DE ARTMET OF DEES AS O' D 9J8,:A:SF ED DEFS! WA-H ODM U 7 / A 25 MRGOPf RESOUTO TEST HART / / AD-A 83 96 (~Go w - %A uj
Two-Dimensional Quantum Harmonic Oscillator
D Qa Haroc Oscllaor Two-Dsoal Qa Haroc Oscllaor 6 Qa Mchacs Prof. Y. F. Ch D Qa Haroc Oscllaor D Qa Haroc Oscllaor ch5 Schrödgr cosrcd h cohr sa of h D H.O. o dscrb a classcal arcl wh a wav ack whos cr
E.6 E E OU.120a 4' - 10" OO.142 MECHANICAL STOR. CLOS. ROOM 22' - 0" WALK-OFF A5.401/13 OU ' - 9" B.3. OO.111b B.
G O W S PO PO O PO G / / OO P O SP P OP/ OO PO SOG O P O OS P'S O OPS # O() POb PG O Y 'S OO OO O POb PG POPY O OO OO O / / OO / WO'S / O POb PS ' " OO ' " '' O W / ' " ' " WOa ' " ' " ' " ' " ' " ' "
Boyce/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
THIS PAGE DECLASSIFIED IAW EO 12958
L " ^ \ : / 4 a " G E G + : C 4 w i V T / J ` { } ( : f c : < J ; G L ( Y e < + a : v! { : [ y v : ; a G : : : S 4 ; l J / \ l " ` : 5 L " 7 F } ` " x l } l i > G < Y / : 7 7 \ a? / c = l L i L l / c f
Assessing Student Work MATH RUBRIC. Understanding Reasoning Accuracy Communication
Assssg Sud Wk MATH RUBRIC E x 4 P a 3 A 2 N v 1 Udsadg Rasg Auay Cmmua Uss wful ad hugh Th dus a sags ladg dly gazd hughu ad ffv slus. asly fllwd by hs. Exls, aalyzs, ad All fas ad alulas jusfs all lams
The Log-Gamma-Pareto Distribution
aoa Joa of Scc: Bac ad Appd Rach JSBAR SSN 37-453 P & O hp:odphp?oajoaofbacadappd ---------------------------------------------------------------------------------------------------------------------------
h CONCERTO GAUCHO Trumpet & Orchestra Kevin M. Walczyk Tim Morrison KEVELI MUSIC for composed for
Q h COCERTO GAUCHO! R Tm Oha by Kv M Walzyk md Tm M KEVEL MUSC h STRUMETATO l m Ba (d dblg l) b Ba Cla (d dblg Ba ba la) ba h m Ba mb ma ha g ERCUSSO BATTERY E R C U S S O bll bh xdd hal ay; agl ba ga
Posterior 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
American International Journal of Research in Science, Technology, Engineering & Mathematics
Ara raoal oral of ar S oloy r & aa Avalabl ol a //wwwar SSN Pr 38-349 SSN Ol 38-358 SSN D-O 38-369 AS a rfr r-rvw llary a o a joral bl by raoal Aoao of Sf ovao a ar AS SA A Aoao fy S r a Al ar oy rao ra
MICHIGAN, Many Changes Taken Place Since 1844 The pleasant home of Mr. ami. A picnic dinner and program West Main street on trunk line
BLUB AK NOB A + $ VOLU XXXV LOLL Y A BANK L AD DA ON LABL A GAN ) O L O U D A Y A U G U 2 2 929 N O 3 G 844 O A 8 K N B $2500000 ; - - 2500000 B - G A L 2500000 D z A A U - - B- 2 O 600000 - - q A - B
CAT. NO /irtl,417~ S- ~ I ';, A RIDER PUBLICATION BY H. A. MIDDLETON
CAT. NO. 139-3 THIRD SUPPLEMENT I /irtl,417~ S- ~ I ';,... 0 f? BY H. A. MIDDLETON.. A RIDER PUBLICATION B36 B65 B152 B309 B319 B329 B719 D63 D77 D152 DA90 DAC32 DAF96 DC70 DC80 DCC90 DD6 DD7 DF62 DF91
MIL-DTL SERIES 2
o ll oo I--26482 I 2 I--26482 I 2 OI O 34 70 14 4 09 70 14 4 71 l, l o 74 l, u 75 lu, I ou 76 lu, luu, l oz luu, lol l luu, olv u ov lol l l l, v ll z 8, 10, 12, 14,, 18,, 22, o 24 I o lyou I--69 o y o
Priority Search Trees - Part I
.S. 252 Pro. Rorto Taassa oputatoal otry S., 1992 1993 Ltur 9 at: ar 8, 1993 Sr: a Q ol aro Prorty Sar Trs - Part 1 trouto t last ltur, w loo at trval trs. or trval pot losur prols, ty us lar spa a optal
Life After Study Abroad
f oe oab o C P p H book F 6 F Y 6 7 P5-URF : P os S yab o C Op p o s I f o m o sb o s soff b y 6 ss b j o g P o ob yd P g o( T5 7 N os ) k Rom I y Lf Af Sy Abo INTRODUCTION Pps yo'v b ookg fow o sy bo
rig T h e y plod vault with < abort Ve i waiting for nj tld arrivi distant friend To whom wondering gram?" "To James Boynton." worded?
G F F C OL 7 ^ 6 O D C C G O U G U 5 393 CLLD C O LF O 93 =3 O x x [ L < «x -?" C ; F qz " " : G! F C? G C LUC D?"! L G C O O ' x x D D O - " C D F O LU F L O DOGO OGL C D CUD C L C X ^ F O : F -?! L U
A 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
Chapter 5. Long Waves
ape 5. Lo Waes Wae e s o compaed ae dep: < < L π Fom ea ae eo o s s ; amos ozoa moo z p s ; dosac pesse Dep-aeaed coseao o mass
Quantum Properties of Idealized GW Detector
Qm Prors of Idlzd GW Dor Sg Pyo Km Ks N l Uvrsy Osk Uvrsy J 3 Th 4 h Kor-J Worksho o KAGRA Ol Idlzd Dor for Grvol Wvs Qm Thory for Dsso Wgr Fo of Tm-Dd Osllor Dmd Osllor Drv by Erl Fors Colso Idlzd Dor
8.3. Integration of Rational Functions by Partial Fractions. 570 Chapter 8: Techniques of Integration
570 Chapter 8: Techniques of Integration 8.3 Integration of Rational Functions b Partial Fractions This section shows how to epress a rational function (a quotient of polnomials) as a sum of simpler fractions,
The news and ideas magazine for the Independent Agents of United American and First United American Life Insurance Companies
z U U L DOR G kk RV LD J B L @k W! O O 972-529-585 R U 315-451-7975 ( ) G RV R 8-925-7355 @k WB / / U U L O G RORD RG B J 1 22 B ( ) J 22 : J 1 22 B D J 1 22 B D J 1 22 J 1 22 LORD OUR LR LL O R () x k
". :'=: "t',.4 :; :::-':7'- --,r. "c:"" --; : I :. \ 1 :;,'I ~,:-._._'.:.:1... ~~ \..,i ... ~.. ~--~ ( L ;...3L-. ' f.':... I. -.1;':'.
= 47 \ \ L 3L f \ / \ L \ \ j \ \ 6! \ j \ / w j / \ \ 4 / N L5 Dm94 O6zq 9 qmn j!!! j 3DLLE N f 3LLE Of ADL!N RALROAD ORAL OR AL AOAON N 5 5 D D 9 94 4 E ROL 2LL RLLAY RL AY 3 ER OLLL 832 876 8 76 L A
A011 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.
RAKE 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
ADAPTIVE MULTISCALE HOMOGENIZATION OF THE LATTICE DISCRETE PARTICLE MODEL FOR THE ANALYSIS OF DAMAGE AND FRACTURE IN CONCRETE
Ssl gg Gologl f ls (SG Dpm l ml gg om Shool gg ppld S s llo 6 US DT ULTSL HOOGZTO O TH LTT DSRT RTL ODL OR TH LYSS O DG D RTUR ORT Roozh Rzh w Zho Gl s SG TRL RORT o 7-/57 Smd l ol Solds Ss 7 dp ll Homogz
T 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
9.6 Spherical Wave Solutions of the Scalar. Chapter 9: Radiating Systems, Multipole Fields and Radiation
Cha 9: Raag Syss, Muo Fs a Raao A Ovvw of Chas o EM Wavs :(ov hs ous sou wav quao bouay Ch. 7 o a wav sa o wo s- sas saa by h - y a Ch. 8 o oug was - Ch. 9 J, ~ ougog g wav o sb, as a aa - Ch. J, ~ ougog
Beechwood 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
Phys Nov. 3, 2017 Today s Topics. Continue Chapter 2: Electromagnetic Theory, Photons, and Light Reading for Next Time
Phys 31. No. 3, 17 Today s Topcs Cou Chap : lcomagc Thoy, Phoos, ad Lgh Radg fo Nx Tm 1 By Wdsday: Radg hs Wk Fsh Fowls Ch. (.3.11 Polazao Thoy, Jos Macs, Fsl uaos ad Bws s Agl Homwok hs Wk Chap Homwok
11/8/2002 CS 258 HW 2
/8/ CS 58 HW. G o a a qc of aa h < fo a I o goa o co a C cc c F ch ha F fo a I A If cc - c a co h aoa coo o ho o choo h o qc? I o g o -coa o o-coa? W ca choo h o qc o h a a h aa a. Tha f o o a h o h a:.
Drug drug Interactions in Hospitalized Cardiac Patients
Pharmacy Practice Drug drug Interactions in Hospitalized Cardiac Patients Mateti UV, Rajakannan T, Nekkanti H, Rajesh V, Mallaysamy SR, Ramachandran P 1 Department of Pharmacy Practice, Manipal College
chapter 1 vector geometry solutions V Consider the parallelogram shown alongside. Which of the following statements are true?
chapter vector geometry solutions V. Exercise A. For the shape shown, find a single vector which is equal to a)!!! " AB + BC AC b)! AD!!! " + DB AB c)! AC + CD AD d)! BC + CD!!! " + DA BA e) CD!!! " "
Nonverbal Cues of Dominance Laura van Hooff, Jasmijn Verspaandonk, Nicole van den Reek, Guusje Nagels & Jalou Lemmens
Nvbl C f Dm L v Hff, Jmj Vdk, Nl v d Rk, Gj Nl & Jl Lmm Ab Th m f h d w v h vbl x f dm b hm d whh h w dff bw l d dm T h, h l bhv f f h TV hw Tm Ild w ld Th x vbl bhvl d h h m dm w d, h, l x, fld m, hd
From our Guest Editor
F Pa Ca a Nw O-D 2008 3 F Caa CORD Da Ra G Ea a a a w. a a a C CD KS a a G E. W w a aa a wa a a aa. W wa w a aa Ra 22 Fa! P DG K F G E Da Ra a G E 3 qa w CORD. CD P aa Pa P- a a a a a a. w a a w a a NGO
Emigration The movement of individuals out of an area The population decreases
Nm Clss D C 5 Puls S 5 1 Hw Puls Gw (s 119 123) Ts s fs ss us sb ul. I ls sbs fs ff ul sz xls w xl w ls w. Css f Puls ( 119) 1. W fu m ss f ul?. G sbu. Gw b. Ds. A suu 2. W s ul s sbu? I s b b ul. 3. A
LLOQ=UWQOW=^j @ LOW O LOO O U L U LO U O OOLL L L LOW U O O LO OUU O OOLL U O UO UO UX UXLY UL UOO Y Y U O OOLL O Y OUU O OOLL U L U U L U OU OO O W U O W ULY U U W LL W U W LL W ULY ULO K U L L L OOL
A KAM theorem for generalized Hamiltonian systems without action-angle variables
ho fo gald aloa sss whou ao-agl vaabls Yo u Jo u wa Jog : aual L UG Uvs Pogag oa Popl s publ of oa : Faul of ahas L UG Uvs Pogag oa Popl s publ of oa bsa povd a ho o s of vaa o gald aloa sss whou ao-agl
atisthaeptfti almattraugeraninunimillumi -iiii-grortinntnitryn Y1M. tv&&go 1,10N9
1,1N 4 kiflfli:1111411f1i G) 1, 1@i1 /11114 vutiluiil Q1841iuiiuh,-fuiif1111V1111117fl11141V11 LIN -uu4 Lo ilivilvui uf11111,11111111 iilluukfli141111117f11114 17111 VI lv&iwb G) fiieui IoivLilillffilflAlf11111111U141111iflITUIlfIll
0# E % D 0 D - C AB
5-70,- 393 %& 44 03& / / %0& / / 405 4 90//7-90/8/3 ) /7 0% 0 - @AB 5? 07 5 >0< 98 % =< < ; 98 07 &? % B % - G %0A 0@ % F0 % 08 403 08 M3 @ K0 J? F0 4< - G @ I 0 QR 4 @ 8 >5 5 % 08 OF0 80P 0O 0N 0@ 80SP
Valley Forge Middle School Fencing Project Facilities Committee Meeting February 2016
Valley Forge iddle chool Fencing roject Facilities ommittee eeting February 2016 ummer of 2014 Installation of Fencing at all five istrict lementary chools October 2014 Facilities ommittee and
Signal Circuit and Transistor Small-Signal Model
Snal cut an anto Sall-Snal Mol Lctu not: Sc. 5 Sa & Sth 6 th E: Sc. 5.5 & 6.7 Sa & Sth 5 th E: Sc. 4.6 & 5.6 F. Najaba EE65 Wnt 0 anto pl lopnt Ba & Snal Ba Snal only Ba Snal - Ba? MOS... : : S... MOS...
Binary operations derived from symmetric permutation sets and applications to absolute geometry
Discrete Mathematics 308 (2008) 415 421 www.elsevier.com/locate/disc Binary operations derived from symmetric permutation sets and applications to absolute geometry Helmut Karzel a, Silvia Pianta b,1 a
Get 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
Anouncements. Conjugate Gradients. Steepest Descent. Outline. Steepest Descent. Steepest Descent
oucms Couga Gas Mchal Kazha (6.657) Ifomao abou h Sma (6.757) hav b pos ol: hp://www.cs.hu.u/~msha Tch Spcs: o M o Tusay afoo. o Two paps scuss ach w. o Vos fo w s caa paps u by Thusay vg. Oul Rvw of Sps
P 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
ON (m, n)-ideals OF AN ORDERED ABEL-GRASSMANN GROUPOID. Faisal Yousafzai, Asad Khan, and Aiyared Iampan
Korean J. Math. 23 (2015), No. 3, pp. 357 370 http://dx.doi.org/10.11568/kjm.2015.23.3.357 ON (m, n)-ideals OF AN ORDERED ABEL-GRASSMANN GROUPOID Faisal Yousafzai, Asad Khan, and Aiyared Iampan Abstract.
T T V e g em D e j ) a S D } a o "m ek j g ed b m "d mq m [ d, )
. ) 6 3 ; 6 ;, G E E W T S W X D ^ L J R Y [ _ ` E ) '" " " -, 7 4-4 4-4 ; ; 7 4 4 4 4 4 ;= : " B C CA BA " ) 3D H E V U T T V e g em D e j ) a S D } a o "m ek j g ed b m "d mq m [ d, ) W X 6 G.. 6 [ X
Years. Marketing without a plan is like navigating a maze; the solution is unclear.
F Q 2018 E Mk l lk z; l l Mk El M C C 1995 O Y O S P R j lk q D C Dl Off P W H S P W Sl M Y Pl Cl El M Cl FIRST QUARTER 2018 E El M & D I C/O Jff P RGD S C D M Sl 57 G S Alx ON K0C 1A0 C Tl: 6134821159
Class IX - NCERT Maths Exercise (10.1)
Class IX - NCERT Maths Exercise (10.1) Question 1: Fill in the blanks (i) The centre of a circle lies in of the circle. (exterior/interior) (ii) A point, whose distance from the centre of a circle is greater
CAVALIER SPA & SALON UPFIT
7 9 0 7 V S & SO U 0 OY O, V, V U YS SSOS, S. V., SU 0 S V, O 77--7 : 77-- S 0// O OW O V OS. U o. 00 Sheet ist Sheet umber Sheet ame S WS O US, O, O OU, WO O O W SO V WOU SSO O U YS SSOS VY - S OO - S
Standard Signs Manual
Sadad S Maa NEW, CHANGED, OR DELETED 1/2017 "E" SERIES: GUIDE SIGNS - EXPRESSWAY, FREEWAY G 1 - Da Ica E1-5aP... LEFT (Pa) E1-5bP... LEFT EXIT Nb (Pa) E1-5P... E Nb (Pa) E1-6... FREEWAY ENTRANCE G 3 -
Bayesian 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.
[Let's Do ToPolio What We Did To Tokyo
[L D W W D k /%// / j } b w k w kk w b N b b k z w - k w k k b b b b b w k b k w S b b- K k D R w b k k kk k w w "b b z b bk b w wk w kk w w k b b b b q V /VSRN O R S R SON - H R VL 11 N 11 q HK NONL KONDON
Lower Austria. The Big Travel Map. Big Travel Map of Lower Austria.
v v v :,000, v v v v, v j, Z ö V v! ö +4/4/000 000 @ : / : v v V, V,,000 v v v v v v 08 V, v j?, v V v v v v v v,000, V v V, v V V vv /Z, v / v,, v v V, v x 6,000 v v 00,000 v, x v U v ( ) j v, x q J J
'5E _ -- -=:... --!... L og...
F U T U R E O F E M B E D D I N G A N D F A N - O U T T E C H N O L O G I E S R a o T u m m a l a, P h. D ; V e n k y S u n d a r a m, P h. D ; P u l u g u r t h a M. R a j, P h. D ; V a n e s s a S m
k of the incident wave) will be greater t is too small to satisfy the required kinematics boundary condition, (19)
TOTAL INTRNAL RFLTION Kmacs pops Sc h vcos a coplaa, l s cosd h cd pla cocds wh h X pla; hc 0. y y y osd h cas whch h lgh s cd fom h mdum of hgh dx of faco >. Fo cd agls ga ha h ccal agl s 1 ( /, h hooal
International Journal of Scientific & Engineering Research, Volume 7, Issue 5, May-2016 ISSN The Maximum Eccentricity Energy of a Graph
Iaoa Joa of cfc & Egg Rsach Vom 7 Iss 5 ay6 IN 955 5 Th axmm Ecccy Egy of a Gaph Ahmd Na ad N D o Absac I Ths pap w odc h cocp of a maxmm cccy max oba som coffcs of h chaacsc poyoma of a cocd gaph G ad
E A S Y & E F F E C T I V E S K I N S O L U T I O N S
E A S Y & E F F E C T I V E S K I N S O L U T I O N S EASY & EFFECTIVE SKIN SOLUTIONS D ñ í q, á bj ó í; é, b ó. E q b, q ó q. N b b, á, q q,, ó ó á b. Aí PUREDERM, ñí bó á. P "H C", á 15 ñ x ó é. Uz á
Mathematical Statistics. Chapter VIII Sampling Distributions and the Central Limit Theorem
Mahmacal ascs 8 Chapr VIII amplg Dsrbos ad h Cral Lm Thorm Fcos of radom arabls ar sall of rs sascal applcao Cosdr a s of obsrabl radom arabls L For ampl sppos h arabls ar a radom sampl of s from a poplao
Convergence 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
6.012 Electronic Devices and Circuits Formula Sheet for Final Exam, Fall q = 1.6x10 19 Coul III IV V = x10 14 o. = 3.
6.0 Elctc Dvcs ad Ccuts ula Sht f al Exa, all 003 Paat Valus: Pdc Tabl: q.6x0 9 Cul III IV V 8.854 x0 4 /c,,s.7,,so 3.9 B C N 0 S /c, SO 3.5 x0 3 /c Al S P [S@R.T] 0 0 c 3 Ga G As /q 0.05 V ; ( /q) l0
I;;"" I _ t. . - I...AJ_ ~I 11 \_-., I. LIfI.l..(!;O '{. ~- --~--- _.L...,.._ J 5" i. I! I \ 1/ \. L, :,_. RAmE ABSTRACT
5 ;; _L_ 7 9 8 A Ll(;O '{ L _ OFFCAL RETURNS GENERAL ELECTON RAmE 98 9 w ;; (k4(ap 'A ' lee S'T'lTE 5'C TU AS c ; _ l6l>'
Mathematics - Course 421 ALGEBRA FUNDAMENTALS
421. 20-1 Mathematics - Course 421 ALGEBRA FUNDAMENTALS I Introduction Basic operations in algebra are the same as they are in arithmetic, except that letters are used to stand for numbers. This gives
Scandinavia SUMMER / GROUPS. & Beyond 2014
/ & 2014 25 f f Fx f 211 9 Öæ Höf æ å f 807 ø 19 øø ä 2111 1 Z F ø 1328 H f fö F H å fö ö 149 H 1 ö f Hø ø Hf 1191 2089 ä ø å F ä 1907 ä 1599 H 1796 F ø ä Jä J ( ) ø F ø 19 ö ø 15 á Å f 2286 æ f ó ä H
A 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:
Sample Question Paper Mathematics First Term (SA - I) Class IX. Time: 3 to 3 ½ hours
Sample Question Paper Mathematics First Term (SA - I) Class IX Time: 3 to 3 ½ hours M.M.:90 General Instructions (i) All questions are compulsory. (ii) The question paper consists of 34 questions divided
Homework 1/Solutions. Graded Exercises
MTH 310-3 Abstract Algebra I and Number Theory S18 Homework 1/Solutions Graded Exercises Exercise 1. Below are parts of the addition table and parts of the multiplication table of a ring. Complete both
Standard Signs Manual
Sadad S Maa NEW, CHANGED, OR DELETED 1/2017 "X" SERIES: MISCELLANEOUS G 1 - Ga Ia X1-1... BEGIN MILE ODOMETER CHECK FT AHEAD X1-2... BEGIN (END) ODOMETER CHECK HERE X1-3... MILE (Od Cc) X1-5... AIRCRAFT
Concordia University Department of Computer Science & Software Engineering
Concordia University Department of Computer Science & Software Engineering COMP 335/4 Theoretical Computer Science Winter 2015 Assignment 3 1. In each case, what language is generated by CFG s below. Justify
CATAVASII 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
Face Detection and Recognition. Linear Algebra and Face Recognition. Face Recognition. Face Recognition. Dimension reduction
F Dtto Roto Lr Alr F Roto C Y I Ursty O solto: tto o l trs s s ys os ot. Dlt to t to ltpl ws. F Roto Aotr ppro: ort y rry s tor o so E.. 56 56 > pot 6556- stol sp A st o s t ps to ollto o pots ts sp. F
Fundamental Solutions for Micropolar Fluids
So: Jol of Egg Mh Vol No pp 9-79 ; DO: 7/-7-9- dl Solo fo Mopol ld JN-JN SH * d JENN SHN LEE Shool of Mhl & op Egg Nyg hologl y Nyg Sgpo 979 N fdl olo fo opol fld dd pl fo fo o- d h-dol dy odd Sok d O
Multi-fluid magnetohydrodynamics in the solar atmosphere
Mul-flud magohydrodyams h solar amoshr Tmuraz Zaqarashvl თეიმურაზ ზაქარაშვილი Sa Rsarh Isu of Ausra Aadmy of Ss Graz Ausra ISSI-orksho Parally ozd lasmas asrohyss 6 Jauary- Fbruary 04 ISSI-orksho Parally
On the Solution of Nonlinear Partial Differential Equation of Fractional Order
aacal a oaoal os Scc a r O Solo o olar Paral Dral qao o racoal Orr AAbo l-kook & S A aa 3 aacs Dar acly o cao Alara rsy GYPablla_777@yaooco aacs Dar oll o Sccs a Ars ass rsy SADI AAIA aa_ko@oalco 3 aacs
2012 GCSE Maths Tutor All Rights Reserved
2012 GCSE Maths Tutor All Rights Reserved www.gcsemathstutor.com This book is under copyright to GCSE Maths Tutor. However, it may be distributed freely provided it is not sold for profit. Contents angles
Page 1 of 15. Website: Mobile:
Exercise 10.2 Question 1: From a point Q, the length of the tangent to a circle is 24 cm and the distance of Q from the centre is 25 cm. The radius of the circle is (A) 7 cm (B) 12 cm (C) 15 cm (D) 24.5
-2x -4 = L - zx -- lo. 4r -- c r-_ L q. -'lx -- Z.L 9. 3)= ux,-8 =ZA. G - (tx f Z = z Y. 3x =1. ,1 'l
Algebra 1: Chapter 2 Test Review (2.1-2.5) Name: K. Target #l: Solve one step equations using addition, subtraction, multiplication, and division. x-3=9 +3 +3 2. y*4=2 -.1 -Y 3. 4m=28,1 'l t4 Target #22
Amphenol RNJ LOW PROFILE. Harsh Environment Rack & Panel Cylindrical Connectors
ol O O vo & l yll oo O O
The maximal 2-local subgroups of the Monster and Baby Monster, II
The maximal 2-local subgroups of the Monster and Baby Monster, II U. Meierfrankenfeld April 17, 2003 Abstract In this paper the maximal 2-local subgroups in the Monster and Baby Monster simple groups which