Logo

Periodic Solutions for Evolution Equations

Periodic Solutions for Evolution Equations
by

Publisher: American Mathematical Society
Number of pages: 41

Description:
We study the existence and uniqueness of periodic solutions for evolution equations. First we analyze the one-dimensional case. Then for arbitrary dimensions (finite or not), we consider linear symmetric operators. We also prove the same results for non-linear sub-differential operators...

Download or read it online for free here:
Download link
(340KB, PDF)

Similar books

Book cover: Real Functions in One Variable: Simple Differential Equations IReal Functions in One Variable: Simple Differential Equations I
by - BookBoon
Some examples of simple differential equations. The book covers separation of variables, linear differential equation of first order, the existence and uniqueness theorem, the Bernoulli differential equation, and the setup of model equations.
(12894 views)
Book cover: Differential Equations and Linear AlgebraDifferential Equations and Linear Algebra
by - Heriot-Watt University
From the table of contents: Linear second order ODEs; Homogeneous linear ODEs; Non-homogeneous linear ODEs; Laplace transforms; Linear algebraic equations; Matrix Equations; Linear algebraic eigenvalue problems; Systems of differential equations.
(11645 views)
Book cover: Nonlinear Analysis and Differential EquationsNonlinear Analysis and Differential Equations
by - University of Utah
The intent of this set of notes is to present several of the important existence theorems for solutions of various types of problems associated with differential equations and provide qualitative and quantitative descriptions of solutions.
(13582 views)
Book cover: Linearization via the Lie DerivativeLinearization via the Lie Derivative
by - American Mathematical Society
The proof of the Grobman-Hartman linearization theorem for a flow at a hyperbolic rest point proceeds by establishing the analogous result for hyperbolic fixed points of local diffeomorphisms. We present a proof that avoids the discrete case.
(9253 views)