Trends in Theory and Practice of Nonlinear Differential Equations

Regular price €341.00
Quantity:
In stock with our UK publisher. 14-28 days
Delivery/Collection within 10-20 working days
14 days return policy Shipping & Delivery
Asymptotic Stability
Banach Space
bifurcation theory
Bounded Linear Operator
Category=PBKJ
Cauchy Problem
Comparison Theorems
delay differential equations
Differential Inequalities
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Exponentially Stable
Finite Dimensional Banach Space
functional analysis
Hilbert Space
Infinitesimal Generator
Leray Schauder Degree
Lower Solutions
Lyapunov Functions
Maximal Monotone
Monotone Iterative Technique
Monotone Method
nonlinear equations in applied mathematics
Nonlinear Volterra Integral Equations
Ordinary Differential Equation
Periodic Solutions
population dynamics modeling
Real Hilbert Space
spectral operator theory
stochastic boundary problems
Uniformly Bounded
Unique Periodic Solution
VLF
Volterra Integral Equation
Weak Operator Topology

Product details

  • ISBN 9780824771300
  • Weight: 1090g
  • Dimensions: 210 x 280mm
  • Publication Date: 03 Jan 1984
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Paperback
Secure checkout Fast Shipping Easy returns
This book is based on an International Conference on Trends in Theory and Practice of Nonlinear Differential Equations held at The University of Texas at Arlington. It aims to feature recent trends in theory and practice of nonlinear differential equations.
V. LAKSHMIKANTHAM is Professor and Chairman in the Department of Mathematics at the University of Texas at Arlington. In addition, he is coeditor of the journal Stochastic Analysis and Applications (Marcel Dekker, Inc.), editor of Nonlinear Analysis, and a member of the editorial boards of six other journals. He is an internationally known mathematician, having published several monographs and over 150 papers in the fields of ordinary and partial differential equations, nonlinear and stochastic analysis, and abstract differential equations.