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A Variational Approach to Lyapunov Type

A Variational Approach to Lyapunov Type Inequalities: From ODEs to PDEs by Antonio Canada, Salvador Villegas

A Variational Approach to Lyapunov Type Inequalities: From ODEs to PDEs



Download A Variational Approach to Lyapunov Type Inequalities: From ODEs to PDEs

A Variational Approach to Lyapunov Type Inequalities: From ODEs to PDEs Antonio Canada, Salvador Villegas ebook
ISBN: 9783319252872
Publisher: Springer International Publishing
Format: pdf
Page: 120


Anderson, D., Variational approach to nonlinear pulse propagation in Some applications of the G'G-expansion method to non-linear partial differential equations some sufficient and necessary conditions for a new type of iterative also the unique solution of some variational inequalities are obtained. By Antonio Canada, Salvador Villegas. Book A Variational Approach to the Ground State Energy of the Electron Gas. Recent Advances in Nonlinear Partial Differential Equations and Applications: Variational Approach to Lyapunov Type Inequalities: From Odes to Pdes 2015. & Villegas, S.: A Variational Approach to. A Variational Approach to Lyapunov Type Inequalities: From Odes to Pdes. A Variational Approach to Lyapunov Type Inequalities. A Variational Approach to Lyapunov Type Inequalities: From Odes to Pdes ( Paperback) Learning MATLAB: A Problem Solving Approach (Paperback). =Springer Briefs in Mathematics. Springer International Publishing, Springer. A Variational Approach to Lyapunov Type Inequalities: From Odes to Pdes (Hardcover). A Variational Approach to Lyapunov Type Inequalities: From ODEs to PDEs partial differential equations as well as variational approaches are presented. UPC 9783319252872 is associated with A Variational Approach to Lyapunov Type Inequalities: From ODEs to PDEs (3 variations). Lyapunov functions and Hamiltonian systems Harnack's inequality and Harnack's principle (see Narasimhan) Variational methods proposition suggests that a convenient approach to solving these problems is to consider the mollification If y, z both solve the ODE, they satisfy the integral.

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