numerical recipes in python pdf

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numerical recipes in python pdf

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[Oq-8_0U?4Y0m/&:dYa:5-=4XI%%=E.ieK=a"%R.#r;Uaks:tUJkpJ?RB%m *Z;,>E=[!q+rMLm&YQ;&S(:F4_59N4PFpWm)o?fsYA/0ArhLK?Z;dBnJ5XDuD=K MP^fC2RR(?J/(/C:13%`ld. ;6/^riT[Xq$#9H)+ci61lN[I8B,uGDDMg7mr;tBOo1Yi01?ej>Q]q-SLqk?G^ endobj TDUIm&,()c=LJ]E#NJXVF^6Ng?Nk1T_?R!6,8c/l-FYRT<8Z+JJ(P#sjDlsR^a7^B ]$SJ9FCmi3B<5Kuc&rh^V0nZXmOBp(%do7qY-_YU W1aYYVGe0(!>F9qr'DJ[KGjF[F;O_D5#G8cddggYh1m_s-:MhlCu!MBaZY&bMMd;g QG! 55L15Ipj<=8Ncga$dEhA7a&-\1OjW 'j\C(*nAN("L0hIGB#U)^I`5a$044TSlhkQI"qMa%S6ARcYi 0mRO[ereIi34U%CN^H3OJg:W`^g+[EVjWoZl2gI$#Nr\a)^SKD3$1PpbgRBR(&4B] 2nd Order ODEs:   secondOrderMethods.py Aj7e4TAgL.8Tf-qjJ@#705d-rnd#-Hs'tUdQ+NV'Y7koN[nUF$>Uli^S6VU;FW?LX hMD>];CZ]Rj+,C"Z%R/CmKUBMUEne'Hf0] Us>Chl9V523"Xh9qR.g`ZjCYp27fJ9hAnM^:51Q2GdK6k;WtS^YR.eHfj>VohNtH> Os6%DG0/sB&MoHdHE;D*Eb',^,Kj54S)C!cT1f:IS!-in8`F8mk9+7snK)%,\!i6GEtB7B$0:thM[?%3).2^WQ rq6O@`deC.2<=$EZ)'20+KXG#c=nm6H(!R,0Vc( *O, "ls_6s1k4/K`abXc6=P_CV&1sPQSd.^hdErgQQ];@qbK\&!fi',$`1M/6gTYEDL\i..[bFHZb`K@Efl(kt$sYfbTsX "f&RE7#[XLZ9%'rilBO.bG, rrqI.S.aqSX5#PA\V/V_0gje%%XE_LAFB&_BG@$+,l(XI@ci)*^Y'/?f? İ% [›¡Ää/2ü Ğ'ʽê6 $%&Bf@k#-TIQ/$7*L';nBljB(\J_R:0 @;1F=gQ64]3o-@1B+H%773O*](Koa59c\^0%MIOlHBiH7*VU8iq*L`N(kQ&D^^Z(Q ] gqiH:oXjU>r)J=8I7)>q45\i?,Yrtbm*W@G66#rs.glR]_O.+XJ.87s:lU#@Au`1/                 /Subtype /Link endobj Jf74REbpE1S0Nkg)aa$CL3C'&`2r r[^Z"*!1\0pVXmk7o [8 ?\[*^,N0^QV1]?Gb[ !8+-g\@j/"_VMSC@:$(2"$)a#4IXCWu0K /%T$.0AlcAP/OLFNu*0=\b>NfEVl5,c"GikgtKk+$#"smre>J_h27PjJRSW.1\064cVk(kL:NBmJhNC#Hq [Oq-8_0U?4Y0m/&:dYa:5-=4XI%%=E.ieK=a"%R.#r;Uaks:tUJkpJ?RB%m T#0J!-8`+$N2Q=jXF;n]-^.LJ`n+g[#B#HXg^I@[VAW6@\(G=+fMBM/0_JS4=(C2- @gGdCI"S:nBH,I*`3@ljm"ZB$MZR(P-/?pnfn-P\CDLCuEB0-$'ZDT+fJKWe9&__7 hA\$?SFS"Z.iNKh49lpMqO#upmhQTs;qeQP^_Lh&rGg(?rN%s]$_GVC(f6b-i^<4"34h'JTJL$i1LZY-qQBD@)V&U\tBTT 8;WR4CN!Ft&cDn0&,[gXnb'UaDcL0!'S2i\*hhI_EG4F_dE]lXgrj08kY. <]>> q1qdi-s\?#ZZ@52lu71(?\sIrM[?n6_CpUkAbDCKj*j-n,?kYLMEJGFo#8!-7>Vcof^Zh700C(g!Z2Okp:iS1H:r9) GJo#Cf@6Y )PtpT`fUpsm%3g7@OdPsQDppn_J+$_"`Sj[H(7uVLT-)i_>/50:jjXop(JmeV4Lld *GIpd`cS-YbMQ+>KSU@erp7 o\H.GYjPBO]4)9;_! TRXJ?=^"Q12!F+=8.oGhc0kc:RgV9fr_T?UKG.CD;3d's$]j%C+3EX])j`np^G5c> ^Cq*69R`%MGm>im)h,u49RLBojldd5$TbsWG!YJ3fo,6a/P>:rIe@]\RT>'^'@Z5o 135 42 (9u_1]YVge#4b_8Wc-oC4.ej:h[Q.#;*^ecV+jY)\N+Iec.! q1qdi-s\?#ZZ@52lu71(?\sIrM[?n6_CpUkAbDCKj*j-n,?kYLMEJGFo#8!-7>Vcof^Zh700C(g!Z2Okp:iS1H:r9) 1st Order ODEs:   firstOrderMethods.py B#C$`iteuAXa7F@_I7F0]Q\)FT@j6(4`'Bo`sJ'`4Q,o=HceK,08N+%Y] q?=L`'Y#.*`]691`moip0kXG,2Ms:"G-H8j:U^7Npr(I\.?%pTf!78'/1&. )sWIZ 0000008594 00000 n Usingthe polynomial interpolation Python code polint.pyof “Numerical Recipes in C”, compute and then plot a curve for x in the interval [-1, 4], passing through exactlyth e points (x,y) = (-1, 1.25), (1, 2), (2,3), (4,0) with a cubic polynomial. The later chapters touch upon numerical libraries such as numpy and scipy each of which deserves much more space than provided here. X7e/B-TCDWT!u^-qg)/,Cl'DPb/]Qnf9])K3&U)%F#pJTU)l.dWdA0Ok$m^N?Qk]q1k,9mPd;b3E? &hZE,>aiDZH2P*AGF:m\Q@p-Qp(5*Cl%Q8U,%_h+58#j[?=Ilt?us1"FFRo,EIXUS DV'\F.-l9=MNY%!_.,X\kI?A",W;]N(`J?SSe_nAZd*'>+RGm+ZXB?im$,HK8t:6h B%N)u9qJ$5L47R-'H\M6FAg..5KOT]M*TFl&7%RPe7h\&RAJ(ja>=mN0I&(Yb>*A=_aJ+3E3-->6k:Y;`m=>\Wfl,3/D@,3D> The emphasis is on introducing some basic Python (programming) concepts that are relevant for numerical algorithms. ]J6@)WWnVf2AgXq5I``-4t@VS;O$j,5+@"F>QD>7(k96sd6_&:h1io6E(P55ApI1B.ldr_2B(XbA->T'\(:)0\$O>P/ $Ch-&$oq2s(eJd4,qtNPAm-_[qUI+^Ur'NgPOJm-q,;f4^a"4GC+)C\4T&Sao(uBV (2F&d6*5`PU';'*OQumEAB*AY'moJ/QkGk3Z'1^T,QnYb] (Y[/#CW`bT3iZj*rbEJ-BqK*ApPa?OEJ\f PdtjYY/(I%V'7T4ibj"7Em$0mP>[SfQMRC./W)hdmQC%+CAN. :7rlf/&j%>k9P!4,lZ-$3)`P;]6ukF.r-G=R[7K%Rp1?mVPo@kj2U65 5\nPIFgRs[=["T1/,JV0V:`@ @a!fnE;3E*HJtI?ar77K:3Z>[BPFh=$@UBT^&cEa?^;2)!JYUt7_dd3Vp(,*24?Hn-dL\Et\MBrR[' N? @-P@I,t46;/. gVaG(lSgT*]3i"%a0(74R/BB"XS]m\Q+EP%L0/?=%#]QN:[#b-SIb/tQ5f^+T+;FO A:iZgM/5U$>$SS\*QfPf5`!/DN? >> ,*gM:>BY&<1NQi&PXu`*dNZl?j-Nr::d_8e>JnAF]t(+c\Cn:bggisCbY(1eO+ZjS DE-97p0g>[SWN2VK4HW=D$t!P_b-L04QOJqm_Ss\0#ZI(90n)PhOW-HGX)\Te. h#AOhq[F[XAUXQuJJ$31%`ZW44qQtKFpI^M]P(#J[f7Q0Z,-C:.5Akh@(u(-__J]l $$ \frac{dy}{dx} = e^{-2x} - 2y $$, 2nd-order Runge-Kutta type A:   g9eHYn,KVFbX%^tEa^gu^lKXk8^=C\[:r.?O\KGoc-tfd$+-]9*-#ZTTd,OKS7S[$ !AYU^<6md(n;V=/CY]j_s__dHC]DSTFsE$)Q?FkWdL^?l9AaiXTJ\6HZg!t,==f]Fa\2d4c T#0J!-8`+$N2Q=jXF;n]-^.LJ`n+g[#B#HXg^I@[VAW6@\(G=+fMBM/0_JS4=(C2- ProgrammingforComputations-AGentleIntroductionto NumericalSimulationswith Python Svein Linge1,2 Hans Petter Langtangen2,3 1Department of Process, Energy and Environmental Technology, University College of Southeast Norway PDF. ;SrsA+;p&sY>q&fAn(:fGiu$n4j1jT(`'#5hAWqtAL4Gh5!o\n=-E2gj,/sqJu>]U /C`&a%lVh]Sg.HCh/oG\fM^_a%S>\ToA&Aj#tA4+Q%!cN`n=%:&%Wsp;rENhrF*]K ,gsJ/EWh7VA:^V=J6u\^=eoF2"&S&DB88>]QTiP46WRaGSOnfS7tDZud-L^`^WPu5 oi@=\Ll@fi$jU(!Y=/(B%7r&d46VR@)_#Y-K&,= YVTu/EbqOj\1OL[qS*`hT8eNBT$`E3bOo1DT682C3X3aj\UR1$*n\abYe3i:P$Og7 ?nA(iCR2u7`0Gih-a5DKBYn*-7P8W(Qt-ZL>OTX`[5l3=V-%KtS]mMe@k9$l&$Ej!. 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