Books by Alexander J. Zaslavski
Approximate Fixed Points of No
Approximate Fixed Points of Nonexpansive Mappings
Solutions of Fixed Point Probl
Solutions of Fixed Point Problems with Computational Errors
Turnpike Phenomenon in Metric
Turnpike Phenomenon in Metric Spaces
Optimal Control Problems Arisi
Optimal Control Problems Arising in Mathematical Economics
Optimization in Banach Spaces
Optimization in Banach Spaces
Turnpike Phenomenon and Symmet
Turnpike Phenomenon and Symmetric Optimization Problems
Turnpike Theory for the Robins
Turnpike Theory for the Robinson-Solow-Srinivasan Model
Convex Optimization with Computational Errors
Optimal Control Problems Relat
Optimal Control Problems Related to the Robinson-Solow-Srinivasan Model
Optimization on Solution Sets of Common Fixed Point Problems
Projected Subgradient Algorith
Projected Subgradient Algorithm in Convex Optimization
Algorithms for Solving Common Fixed Point Problems
Optimal Control Problems Arising in Forest Management
Turnpike Conditions in Infinite Dimensional Optimal Control
Numerical Optimization with Computational Errors
Discrete-Time Optimal Control and Games on Large Intervals
Approximate Solutions of Common Fixed-Point Problems
Genericity In Nonlinear Analysis
Turnpike Phenomenon and Infini
Turnpike Phenomenon and Infinite Horizon Optimal Control
Infinite products of operators
Infinite products of operators and their applications
Nonconvex Optimal Control and Variational Problems
Turnpike Theory of Continuous-Time Linear Optimal Control Problems
Stability of the Turnpike Phen
Stability of the Turnpike Phenomenon in Discrete-Time Optimal Control Problems
Variational and optimal contro
Variational and optimal control problems on unbounded domains
Structure Of Approximate Solutions Of Optimal Control Problems
Structure of Solutions of Variational Problems
Optimization on metric and normed spaces
Optimization theory and relate
Optimization theory and related topics
Mathematical models of economic dynamics with discrete innovations
Turnpike Properties in the Calculus of Variations and Optimal Control (Nonconvex Optimization and Its Applications)