UID:
almahu_9947363157202882
Umfang:
VIII, 356 p.
,
online resource.
ISBN:
9783642468230
Serie:
Lecture Notes in Economics and Mathematical Systems, 429
Anmerkung:
Semi-local convergence of the Lagrange-Newton method with application to optimal control -- Intrinsic bounds for Kuhn-Tucker points of perturbed convex programs -- Shape sensitivity analysis of nonsmooth shape functionals -- Infinite-horizon problems under holonomic constraints. -- A survey of examples of convex functions and classifications of normed spaces -- Stochastic optimal control and decomposition-coordination methods Part I: Theory -- Stochastic optimal control and decomposition-coordination methods. Part II: Application -- Approximation, inversion and implicit function theorems -- A survey on separability and generalized convexity or generalized monotonicity -- On regularity of optimal control -- Degeneracy, normality, stability in mathematical programming -- A smooth variational principle for vector optimization problems -- Automatic directional differentiation of nonsmooth composite functions -- A Hilbert space approach to some flow problems -- On the critical sets of one-parameter quadratic optimization problems -- On new proximal methods for elliptic variational inequalities (case of symmetric operators) -- On quantitative stability for C1,1 programs -- Linear approximation under infinitely many linear constraints -- Approximation of multifunctions and superlinear convergence -- On the convergence of some iterative methods for convex minimization -- Generalized convexity in the light of nonsmooth analysis -- Fuel mixture nonconvex problem: Solution methods and numerical simulations -- Filtering and control under pointwise in time bounds by the use of central solutions -- On an optimal control problem for chemical reactors -- A generalized sequential formula for subdifferentials of sums of convex functions defined on Banach spaces -- Subdifferentiability, lower semicontinuity and exactness of the level sum of two convex functions on locally convex spaces.
In:
Springer eBooks
Weitere Ausg.:
Printed edition: ISBN 9783540600411
Sprache:
Englisch
DOI:
10.1007/978-3-642-46823-0
URL:
http://dx.doi.org/10.1007/978-3-642-46823-0
