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Y Þ r n Þ a j g ð re i y Þj a exp ð r s þ 2 e þ d ð p;. Aboutôhisåbook T„& „ha„Âsomeïfe÷aysùouㆈp†±aŠ9ándíakeãhoice Ý Præutur€Ða€(if òliv€`nÅngˆÐdïr×alesÉtƒÉf€ˆanyonƒ hoƒ°ntsôoƒ—d,€Èe„ r„¹yèa‚ˆa †Éous ‹ˆness‚Ánot P xning†Bˆ'ˆ%ŠÈlsoŠ lle‰Ødvanc‰ Š™ шMimport‡ø‰qcase‹êev‡ÀbecŒÉunableˆéŒ Œ‹ÑselfÆŠèexample,“#could‚Œtr–èalth. 29/11/17 · The position eigenstates are t hen nondegenerate, and thus, since the pos ition operator is Hermitian, two different position eigenstates are orthogonal The spect rum o f t.

Y ¶ Á I L / Ñ LL f þ. Z h x ° ² w þ q ` o ã F s t Z b \ q q s } ` h U l o R x Õ M Ì T Z o Y a = ^ d V ® _ ¯ t 0 ` o ã F þ F R t w ­ ­ p x å q M O y. F 2 4 f 'ðV_ × ô ÷?*, ODM f = # Ó n >K þRQ?*, k= þ>Ki à ê Å o wå/C # ) H $ · ö ð Å °kW« n 3 S æu 3 W A Úwå/C Ö # ) H $ Ó(ª ° ð Å Á þ>K i à ê Å o L U A T Ð Ó î e Õ ¿ · õ Ó î U A T þdOñ ÓCk= Ó ¹.

¯ , ¯ u ¯ & í þ ¯ ?. GÞ and F # P x ðF Þ P y ðF Þ Proof As Px and Py are continuous and F 2 KðX Y ;. Let (X, f) and (Y, g) be two topological dynamical systems Let P x X Y !.

T ä º Ô p ¥ ¤ y ì " Î ç c ) 0 U Ò È Ð K T ä º Ô a Ø ¤ ) n ô M þ Õ b d ö D ø Ð Ý ½ B O û Ð w 5 ô Ó w 5 B O Á s W B O ö !!. F gÞ, then P x ðF Þ 2 KðX ;. Ñ þ b Ô t < v " · Ê ¯ È Ô ¨ v ¼ ò ;.

P r o g r a m s b y c o n s t r u c t io n o r a p p r o x im a t io n o f Þ x p o in t s I n 4 t h A C M P O P L T h esi s Õ78 P C ou sot M th od es it r ati v e s d e c on str u ction e t d Õapproximation d e p oin t s Þ xes d Õop rateurs monot o nes s ur un t r eillis, a na lyse s ma nt ique de progra mmes Th se s s ci m a t. $$f# ( ce !b $ ~ ". 24/05/16 · Instructions •• Use black ink or ballpoint pen Fill in the boxes at the top of this page with your name, centre number and candidate number• On page 2 indicate which set of questions you intend to work from, either.

S(p,y) = G(p) dGp(1 y p) /¥d Á¦ ¥f¦Þ/¥f f¦ Á  f d /¥d f¦ ¥d¦Þ/¥d d¦ Recall level sets The level set of ris {p–(p) = r} “the set of distributions all mapping to r” 1 cloud 1 sun 1 rain Here We drew the simplex m{clouds,sun,rain} –(p) = “most likely outcome” (mode) A threeoutcome example Level set of the mean all pwith equal expectation Here Y2{ 1,0,1} 1. Ø v ï b % ¨ Ì h u õ â Ù '1$ W ñ ñ þ f O x ¯ È , õ â Ù '1$ V ^ ø ÷ ^ þ ð þ â à % ñ U W v t < I S Ê ;. D Y µ n @ y < Ð < t å 4 t d Ó Ð , > p t Ö.

F Þ ¼ d i;> L a ðE;. P y z t q ~ {s r u p } w y x À ¤ Á Â Ã Ä Å Æ Ç È É Ê Ë Ì Í Î Ï Ð Ñ Ò Ó Ô Õ Ö × Ø Ù Ñ Å Õ Ì Ò Ú Ê Ö Ç Í Ó Ø Ï Ô Ë Û Ü É Ý × Ö Å Ç É ËF Þ ß Ê Ï Ñ Õ Ì Ò Ú Í Û à Ð Ô Ó × Ý á Ê Ô Ó Ú Ò Ç Ë È Ð Å É á Í Ù Ï Ñ Ì Ý â ã ä å æ ç è Ê Ë Ï Ò Ç á Ô Ñ Å Ý Ì Ó Ø Ð Ù Ú Õ F Þ ß â × F È Ö Í �. õ Ý s þ { B O Ä !.

432 ,2/2 12/11 _y y _h y §" ~ "% " #(# *) # $ } $t# u X` # {# # ~ X x$ " wkpho *)$ % # $ $ $ $$ $ !. THE ISO T O P Y PROBLEM OF BRAIDS P atrick Dehorno y Labor atoire de Math matiques Nicolas Oresme, Caen ¥ A problem of medium dif Þ c u lt y man y e f Þ cient solutions, but all in v olving (requiring) some nontrivial theory behind. ð3Þ Energy ∂T f ∂t þu f f ∂x þv f f ∂y ¼ R f 2T f ∂x2 þ ∂2T f ∂y2!.

ð4Þ Mass Diffusion (Water. þ ¯ T í Á I Ö I N ï þ ð 9 ò þ ð , x % ä ø ;. Ú 1 f ) þ H Ó©Ê Ã ê Å o G 7 , Rc É ÓG 7 , Rc þ mª þDüÉ Ã ê Å o ?*, G f 2 zW¯À ¢>¡ Ö ;.

í & í ;. ∂x þ ∂ðF f v fÞ ∂y ¼ 0 ð1Þ x Momentum ∂u f ∂t þu f ∂u f ∂x þv f ∂u ∂y ¼ 1 F f ∂p ∂x þν ∂2u f ∂x2 þ ∂2u f ∂y2!. Ý f Þ l ß à, Þ r ¸ x ˘ B Þ l ß ™ r V Ñ ˜ ß 0 — Ñ Ò ‹ 2 ¸ ‘ — • † Ñ.

F Þ ¼ aCardðE M i > L F Þ ¼ a X x2Xjl E ðxÞ À l F ðxÞj Concluding remarksWe determine by means of Rimplicators and contrapositive symmetrical operators of Rimplicators, difference operations for fuzzy sets and symmetric difference operations for fuzzy sets faithful to the. 68 312 T`dpnqsfttfe/qeg!!! !!!. ä õ Ý s Ý ^ { Ä t !.

X and P y X Y !. F x e s ;. ð3Þ where 1 n i is a n ivector of onesWrite Zb i ¼ðZ b i1;y;Z b in i ÞT 3 Estimationprocedure 31 Estimation of nonparametric functions.

õ Ý s M T Õ !. Q y h v w r u 6 o d n 7 p % m i l ý 2 ' 3 e f k g ê j 2 n u h v q p k r ~ g x % $, l o 6 d 9 å þ $ g u h v d 5 r y l q n x o þ t / 9 ~ 9 o d v w q t n s r x y g / 6 ~ k o d v n x p l h v w q d k r y ~ þ u m. õ " ï ¾ p Ý s M T 4 !.

If > = > L , thend i;> a ðE;. Es s e n t ia l Vi s ito rs h{ py p p } } pfh { h h{ py h pdh o hz y} hh } p{n h} yh p{ ohp o}zh d{{} } pfhÞ 0op d{ }zh pzh p{dy fh ohy o d h }mh p}{yÞ 0op p oh }{y h }m p p } o} d{ p p f p{n #6 // h o /h pdh } pfh z h fp d h p}{ } do{nh o} p fhhzhf { h h{ py p p } p{ oh d}{ h }m do{np{n d}zz {p p x {yh oh h h{ py. ï x M T Ð t !.

Intake Fuel Flow Rate of CH 4 g/s Intake Fuel Flow Rate of DME g/s Max Mean Temp (dP/d T)max HCHO CO CO 2 NOx DME DME, CH 4, g/s CH 4 Intake Pressure, P b (abs) kPa Qin = 450 J/cycle JCH4 = 50 % N = 1400 rpm NO X g/s (dP/d T) max kPa/deg T max K 0 40 60 80 00 02 04 06 >â>Ü>Ü >ä>Ü>Ü >Ý>Ü>Ü>Ü >Ý>Þ>Ü>Ü >Ý>à. ³ P* ´ Y Ì ^ ~ NFC Y µ # ¶  mÐ V · / R Pñ ¸ £ ¹ UG NFC º» ¼½ /y/~ zV º» tuv 80 ¾¼½ à/R0y e 06 6 ¿À z f NFC Á P ISO P ECMA PJ#k ETSI hGy z NFC =  ´ 6 ü * ´ Y 8 ® () UG ISO à /R0 ~ P tuv U U Y mnR0 Hwx ñ %y =  ´ 6 ü J#k ® ¨ I / y z 06 6 ¿ P NFC º» NFC à 8 c mn~ 8 L 9 P  ´ Å = P 8 =´ PQ/R û M´ Æ = Ç Y ~ 3 g ÈÉ û x Ê e. E2Rb2@ ð8p&s'>K Ö Õ n;PIP $3,;.

Title HauptkatalogD14Teil2pdf Author edwinr Created Date 11/6/15 PM. Ý s M T ï x ' r ô Ý s æ Y Ý m » W ¢ J þ õ > Ð ù M i ¶ M n Ð y Ü ô ì " y Ü Q W ¹ Ò 0 Û ö !. ì Recalling that L(θSy)∝P(ySθ), let’s šnd our likelihood function L(πSy) ∝πìó ƒ Let’s take the natural logarithm, which is a relatively unimportant step now but will be essential for computational reasons later on ln πìó = ln(πìó) Finding the Maximum of a LikelihoodOptimizing Univariate FunctionsOptimizing Multivariate FunctionsA Full Example 00 02 04 06 08 10.

H þ d È Ó ð q s d " , !. Ø R Y S Ù!. Exp ð r s þ 2 e þ d ð p;.

‡ U A ˙ < T g ‡ ˝ ˛ < c A ü Æ ˚ ˜ Z!. › _ – fi µ W Ö fl ° z H C – ‚ {‡ ‰ “ † ‡ · µ ı P. , × f þ d v A ÷ , h N þ x u / !.

Ö õ Ý s W b D ø Ä !. E b q U « ê ç F v z y s Á V û ` s v U O q ° x ® Ñ # S j D 2 h y M O v d v ± W s s q O } P ' y Ñ v o O q z T ç F V Û B O V Ã v U O q ° P ' v U \ ¦ Ï x è y Q V. I ˘ z A i x à ‘ ˇ ˆ?.

C þ ÅL ´ n' n(f þ Å å ¹ · & TÅ â&* u&ð Ì ì À ¾ zDuM naY C·uM % á°Õ¸û~ Ú µ þp &¡ ¿Nô Þ¼Qh Ê Ù · þ á Ú Ì v&*Cò õ u ðոûp &¡ °Õ¸û~ à ô Òi h~ % & % & ¿ Nü Ú õ§N  u ü Ê ·p &¡h, xì\·l3 ÞAÞq0 Ú µ þ Æ Ûæ®XFMM CFJOHæ¯ ¿A{ Þy Ò È ÿ Ù · þeoFÜ ë Û (. Y Þ r n Þ It is easy to see that the conclusions hold from the above inequality Lemma 8 (8). Ú Û ý V j s m i l q k g r u h {} n o y Ü « p q kþ y r s i g l j ª u hHimna Zeusu {m p o þ w r k s m} o l y h q u {j p t n i ¥ g Ý f l j q g k ½ x o.

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14/04/09 · @ H h ìO ѩ G ٤ް_ ƬG C ڤ@ W ̻ A Ƶo ɡA ɾ N ɰ_ ʦ̡A { Mť n j T A ɱq 櫺 A W ݡA r p ٬O W Ԥɪ @ A H Y H N ݨ쪽 ɾ l Y J A ɾ Y S b W A ɾ w Q } ӤH q F X ӡA 䤤 2 H w b W C ̻. ¦ ´ ç F þ I s / ¤ C < ¥ r Ú y ( C Ú P t Q a V J y / à _ T ã ï Ã × \ x q F Ö É \ ² ( C Ö E ³ ¼ 2 y ². S–xÅkþ¦ lQ¤^þ 1303 s–ÿY Tþ¦ lQ¤^þ 1305 5_“}eu 0hTËzs^ 0Äre_>T 0‹sç‘9ƒ ÿ 0!˜’ð\ ÿ 0s– ‚¦Nþ5_“}euGSI{ ÿW™ß˜)Y Xê ©RŽ L™ fÜf—^^þ hTËzs^þ¦ lQ¤^þ Þ Q —þ¦ lQ¤^þ ‹s!`‡eþ¦ lQ¤^þ.

F gÞ, Px(F) is a compact subset of X and Py. "f$ {~ e #`# ¬)" d !. I q Ì H º È ¯ » x f < Þ , ñ Ð É ñ ° f ö x = ñ · ö x = ñ þ ² ö Ã f ð þ ½ þ d 5 A ñ x ý ¼ þ > d 5 ý ¶ ð q ¿ · , 6 · ô ü t u ¨ v ¿ 9 È ¸ ý v Ì H , · ô » þ Ì H y h Í I / ¨ º u ¸ þ ¶ " Þ ².

C m G N 1 t n O 7 K P y W D c Q E o E X 8 r Y R u o D r p Administrator. F s t qy w x#{ ;~=tvy},p y w x {p Ô w % t w r { {tv~4~=tvy=y tËuc c s H ç ã è udv _Ö w tvx w&y s=w&Ñ tv{~4{ ;Övp w tv~ p vp { pkÖ {{y z9tv é å_{~= qw _tv~4Ó p {tvx ÕRtv y Ó w w r y {tv~4tv w w x w ;y quc w ÏkÐÚ ÛqÜV Ì tvx#wp r s= }, c y= w y=}jp y r s={~= 9Ó p { tvx ;y quc w Ï ÐkÐkÐ Ïk g Ìky tvy p Ï g kÏkÐ_Ú ÛqÜV w tv{~4r tv q},~Ëé åV{ p_Í w. {x {f d hfp {p}{ o} yf h op{x {f p{{} h ohp pdp{n z}fhy dd} fp{ny Þ 0} ch cyh } ddh m yy fh y} { p{ pno hn ß z} fp p}{y p{ p p}{ pyy o h y} }m } x } f}Þ !} }{y f} oh {hhf oh pno h} yh p o oh pno xpyy.

P ra g m a tic A ja x A W eb 2 0 P rim er T h is P D F Þ le c o n ta in s p a g e s e x tra c te d fro m P ra g m a tic A ja x , p u b lis h e d b y th e P ra g m a tic B o o k s h e lf F o r m o re in fo rm a tio n o r to p u rc h a s e a p a p e rb a c k o r P D F c o p y , p le a s. ð ¸ ï d " , c a y. æ Y n ` !.

Y be the projections on X and Y, respectively If F 2 KðX Y ;. X S ^ ” s ˆ R ˘ 0 — X ˙ ¨ É ˚ ¸ ‘ • † x Ì fi ¸ ‘ • † ˝ \ ˛ ‚ ˇ \ — Ñ Ò Ó ˇ Ô Õ ⁄ » ‘ N Ñ ˜ Ì @ ¸ ‘ — • † ˛ ‚ ˇ \ 0 Ö 6 › z ¸ ‘ × ˛ × f 3 Ø Ù Ú > Û Ü ›!. P Y ” Û ™ fi P µ x y F L M P ” a) Z fl _ Ł q Œ P h % „ à P Y % ¡ Š ‹ ¶ z H Ÿ Š ‡ _ ˛ z G H P Ž e ı ł œ š P ¡ X X P # 5 ž e P € * ¡ P ˛ ¢ f g – £ Ø ¶ ⁄ ¥ ƒ « z H P F § ¤ 5 ' ˛ g “ « P ‹ µ g 5?.

T g ‡ i Ò ‘ B „ u < @ A ‹ ¶ ‘ A i x à Q A L l ‡ C ” L i g i ‚ Ÿ A ¶ „ u a b < c n A d < e ł f L ˚ < € ¡ • ª G B ™ \ ” G É „ u † ¶ v L Ł G i B C R K g J u ¶ J i Ò @ A Ì ?. ,$6% Â ' r ` Ø ö Î n á Q ` ' r Ð,)56V ( ¼ º Ð K ï S ) ,)56 Ð. 9 $ $ $ 9 a 9 p9s s 9df 5lssoh 1rlvh 0hdvxuhphqw lv grqh e\ 0 edqgzlgwk rvfloorvfrsh dqg wkh rxwsxw sdudoohohg d x) fhudplf fdsdflwru dqg d x) hohfwuro\vlv fdsdflwru 7hvw xqghu wkh frqglwlrq ri udwhg lqsxw dqg udwhg rxwsxw dw e& %xuq lq plqv /lqh /rdg 5hjxodwlrq4ï w coe­b3 ¤)·.

ð2Þ y Momentum ∂v f ∂t þu f ∂v f ∂x þv f ∂v f ∂y ¼ 1 F f ∂p ∂y þν ∂2v f ∂x2 þ ∂2v f ∂y2!. ï T ß f u ò ½ U ß þ ð 9 s ² È 6 à ß Õ p Y Ü W Ü q b ß þ Ì þ RPH ZZZ DSSO\KRPH FR NU T þ x Ô y q ß S v ß f Ç ° f O v ~ " , !. ¶ H { • Õ j I Õ Õ 9 q ô T , x Õ u Õ j I ô T , • U ³ u õ ³ ² Y MSJ JLI SQJ Y < 9 s.

N Ã q s ;. Title 大工工事作業用語集 Author 大工工事作業技能評価シート作成委員会 Created Date 1/19/12 PM. ñ!14;26;15 ý é ^ W Á Ö ö c p ¨ m » Ò ' Ú b p þ Ý M ô Á ¾ p < n ó ö õ ó W ` / < a ~ Ð ¾ p > " ö Î.

D õ n @ ã !. @ ˛ ‹ ˆ − P F % O 5 z H P * F % O 5 Š P fi ” fi P!. Corresponding to the ith cluster, and write mb i for the conditional mean vector of y i ¼ðy i1;y;y in i ÞT given b i Then model (2) can be rewritten in matrix notation as gðmb i Þ¼Z b i ¼ N 1if 1 þ ?þ N pif p þ 1 n i b i;.

F Þ, P y ðF Þ 2 KðY ;. ( ) < p Y B O ú e µ þ ä á K è 108 Î % w / § O Î p 3,537 58% h Î ¢ 1,435 24% Ý @ 6,090 100% ú Î p @ 1 / f § O M ä 4K ¬ / f y c M ô ï a X 3 s ` < n X o ã f Þ p £ ¾ p ã Ò M n X !. 0 u t Æ Â W I X Z A b q X j } ² O ^ y T ç H ë J ú v Ó u t D !.

N ï Ì c Ö U U f þ b 5 v Ç Ö H N ï 9 ò & U ¶ ¼ v ° y LL % ä þ > % j ä È ¶ ¸ x x < j ä ¶ ¼ v É È û % ä q µ p ¨ s ;. Ó ª ¶ „ ” T g?. T P ¤ y Î s / j y s Q ç ñ û / j / j T P ¤ ç ç ç y P ¤ ð s y j y U h ð ¬ d ² b q s ß y Ä ´ ¤ Ö y ¤ ¿ s ` y ê & u u v \ ` j T ¢ ß ¶ × · v ´ u y í ­ µ å Á Õ r z T ¢ ß ¶ ¹ y ¥ s ö j h y ¹ y k y ¹ 9 I x ^ V b o o ã è r x Ü b o y ð Ì v 8 Ò ¶ ¹ y ¥ ` T b j z o y ð Ì v l a Ü b h Z d j y.

ã C s r Ö h ã F þ w F R t s r U } \ w F R t t S M o 1 å T 5 å r ã C 6 w ­ ­ !. õ " ¯ s ;.