Handbook of evolution equations
著者
書誌事項
Handbook of evolution equations
（Mathematics research developments series）
Nova Science Publishers, c2012
- : hbk.
大学図書館所蔵 全2件
注記
Includes bibliographical references and index
内容説明・目次
内容説明
This book presents current mathematical research in the study of evolution equations. Topics discussed include the complexity of evolutionary dynamics; variational hyperbolic inequality in spatial variables; the superposition of functions; evolutionary dynamics equations and the information law of evolution and time periodic solutions for quasigeostrophic motion and their stability.
目次
- Preface
- On the Almost Periodicity of the Superposition of Functions
- Time Periodic Solutions for Quasigeostrophic Motion & their Stability
- Jacobian Feedback Loops Analysis II: Stability & Instability
- Existence of Weighted Pseudo Almost Periodic Solutions to Some Non-Autonomous Differential Equations
- A Krasnoselskii-Type Fixed Point Theorem For Multifunctions Defined on a Hyperconvex Space
- Information Complexity of Evolutionary Dynamics
- On Modified Lagrange Multiplier Rule & its Application to the Regularity of Magnetic Flux Function in Nuclear Fusion
- Variational Hyperbolic Inequality in the Domains Unbounded in Spatial Variables
- Global Existence & Blowup to A Reaction-Diffusion System: Global Existence & Blowup to A Reaction-diffusion System With Gradient Term
- Solution of the Compound Burgers-Korteweg-de Vries Equation: The Representation of Exact Solution of the Compound Burgers-Korteweg-de Vries Equation
- Positive Solutions for p-Laplacian Dynamic Delay Differential Equations on Time Scales
- Levinson Theorem for 2 x 2 System & Applications to the Asymptotic Stability & Schrodinger Equation
- Large Exact Solutions & Conservation Laws for Ibragimov- Shabat Equation Which Describe Pseudo-Spherical Surface
- Exact Solutions & Conservation Laws for Ibragimov-Shabat Equation Which Describe Pseudo-Spherical Surface
- The Evolutionary Dynamics Equations & the Information Law of Evolution
- Building the PDE Macromodel of the Evolutional Cooperative Dynamics by Solving the Variation Problem for an Informal Path Functional
- Some Remarks On Minimal Projections
- Maximal Lp-Regularity for Second Order Non-Autonomous Evolution Equations in UMD Banach Spaces & Application.
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