Titlebook: Nonlinear Analysis, Differential Equations and Control; F. H. Clarke,R. J. Stern,G. Sabidussi Book 1999 Springer Science+Business Media Do

背景

Eduardo D. Sontagheld in Chisinau, Republic of Moldova in June 2010. It comprises a variety of invited contributions by highly experienced educators, scientists, and industrialists, and is structured to cover important aspects of the field that include developments in chemical-biological, and radiation sensing, synt

密切關(guān)系

NAVEN

,Viscosity solutions and analysis in ,∞,ed. The major highlights include the theory of lower semicontinuous viscosity solutions, optimal control of the supremum, and its applications to explicit formulas for nonlinear partial differential equations. Several new results are presented including a new definition of Morrey convexity and Morre

癡呆

多山

不感興趣

Invariance, monotonicity, and applications, include proximal aiming and weak invariance (this being the core concept for many of the subsequent results presented), monotonicity along trajectories and Lyapunov stabilization, feedback synthesis in optimal control, existence of equilibria under invariance hypotheses, set smoothings and approxim

confederacy

調(diào)情

ULCER

Controlled Markov processes and mathematical finance,al economics. Problems on a finite time horizon, and on an infinite horizon with discounted cost or ergodic (average cost per unit time) criterion are considered. We also consider risk sensitive stochastic control on an infinite horizon, with expected exponential-of-integral cost criteria. These pro

ALLEY

Variational methods in local and global non-smooth analysis,on two groups of results: variational principles and critical point theory on metric spaces. We consider both in detail trying to emphasize simple intuitive geometric ideas behind them. The applications to be considered include: subdifferential (fuzzy) calculus, metric regularity, stability and bifu