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101 0 $aeng
135   $aur|n|---|||||
181   $ctxt
182   $cc
183   $acr
200 14$aThe stable manifold theorem for semilinear stochastic evolution equations and stochastic partial differential equations /$fSalah-Eldin A. Mohammed, Tusheng Zhang, Huaizhong Zhao
210  1$aProvidence, Rhode Island :$cAmerican Mathematical Society,$d[2008]
210  4$dİ2008
215   $a1 online resource (120 p.)
225 1 $aMemoirs of the American Mathematical Society,$x0065-9266 ;$vnumber 917
300   $a"November 2008, volume 196, number 917 (fourth of 5 numbers )."
311   $a0-8218-4250-1 
320   $aIncludes bibliographical references (pages 103-105).
327   $a""Contents""; ""Introduction""; ""Part 1. The stochastic semiflow""; ""A?1.1 Basic concepts""; ""A?1.2 Flows and cocycles of semilinear see's""; ""(a) Linear see's""; ""(b) Semilinear see's""; ""A?1.3 Semilinear spde's: Lipschitz nonlinearity""; ""A?1.4 Semilinear spde's: Non- Lipschitz nonlinearity""; ""(a) Stochastic reaction diffusion equations""; ""(b) Burgers equation with additive noise""; ""Part 2. Existence of stable and unstable manifolds""; ""A?2.1 Hyperbolicity of a stationary trajectory""; ""A?2.2 The nonlinear ergodic theorem""
327   $a""A?2.3 Proof of the local stable manifold theorem""""A?2.4 The local stable manifold theorem for see's and spde's""; ""(a) See's: Additive noise""; ""(b) Semilinear see's: Linear noise""; ""(c) Semilinear parabolic spde's: Lipschitz nonlinearity""; ""(d) Stochastic reaction diffusion equations: Dissipative nonlinearity""; ""(e) Stochastic Burgers equation: Additive noise""; ""Acknowledgments""; ""Bibliography""
410  0$aMemoirs of the American Mathematical Society ;$vno. 917.
606   $aStochastic partial differential equations
606   $aStochastic integral equations
606   $aManifolds (Mathematics)
606   $aEvolution equations
615  0$aStochastic partial differential equations.
615  0$aStochastic integral equations.
615  0$aManifolds (Mathematics)
615  0$aEvolution equations.
676   $a519.2
700   $aMohammed$b Salah-Eldin$f1946-$057498
702   $aZhang$b Tusheng$f1963-
702   $aZhao$b Huaizhong$f1964-
801  0$bMiAaPQ
801  1$bMiAaPQ
801  2$bMiAaPQ
906   $aBOOK
912   $a9910827764203321
996   $aThe stable manifold theorem for semilinear stochastic evolution equations and stochastic partial differential equations$94112184
997   $aUNINA