Differential Equations, Fourier Series, and Hilbert Spaces: Lecture Notes at the University of Siena 9783111302522, 9783111294858

Differential Equations, Fourier Series, and Hilbert Spaces: Lecture Notes at the University of Siena 9783111302522, 9783111294858

This book is intended to be used as a rather informal, and surely not complete, textbook on the subjects indicated in th

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Differential Equations, Fourier Series, and Hilbert Spaces. Lecture Notes at the University of Siena 9783111294858, 9783111302522, 9783111302867

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Applied Differential Equations Lecture Notes

https://www.ams.org/open-math-notes/omn-view-listing?listingId=111348 These are a series of lecture slides from a course

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Function Theory and Lp Spaces (University Lecture Series) 1470455935, 9781470455934

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Second order partial differential equations in Hilbert spaces [1st ed.] 0521777291, 9780521777292, 9780511040863

Second order linear parabolic and elliptic equations arise frequently in mathematical physics, biology and finance. Here

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Fourier Series and Numerical Methods for Partial Differential Equations [1 ed.] 0470617969, 9780470617960

The importance of partial differential equations (PDEs) in modeling phenomena in engineering as well as in the physical,

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Partial differential equations with Fourier series and BVP [2nd ed.] 9780131480964, 0131480960

This example-rich reference fosters a smooth transition from elementary ordinary differential equations to more advanced

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Partial Differential Equations with Fourier Series and Boundary Value Problems: Instructor’s Solutions Manual [2 ed.]

592 177 4MB Read more

Electronic Journal of Differential Equations Monograph 01, 1994. Hilbert Space Methods for Partial Differential Equations 0273084402, 9780273084402

After a basic introduction to partial differential equations (e.g. G. Hellwig, Partial Differential Equations) there are

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Forward-Backward Stochastic Differential Equations and their Applications (Lecture Notes in Mathematics, 1702)

This volume is a survey/monograph on the recently developed theory of forward-backward stochastic differential equations

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