Calculus of variations.
Overview
| Works: | 134 works in 47 publications in 47 languages | |
|---|---|---|
Titles
Variational methods for eigenvalue problems = an introduction to the methods
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Computational electromagnetism : = variational formulations, complementarity, edge elements /
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Variational calculus and optimal control : = optimization with elementary convexity /
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Calculus of variations and partial differential equations of the first order /
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Convex variational problems : = linear, nearly linear, and anisotropic growth conditions /
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Infinite dimensional linear control systems = the time optimal and norm optimal problems /
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Solving non-standard packing problems by global optimization and heuristics
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Calculus of variations = an introduction to the one-dimensional theory with examples and exercises /
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Second-order variational analysis in optimization, variational stability, and control = theory, algorithms, applications /
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Calculus of variations = with applications to physics and engineering
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Applied functional analysis and variational methods in engineering /
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Dynamic optimization : = the calculus of variations and optimal control in economics and management /
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The calculus of variations and optimal control : = an introduction /
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Calculus of variations, = with applications to physics and engineering.
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Variational methods : = applications to nonlinear partial differential equations and Hamiltonian systems /
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The Geometry of spacetime : = an introduction to special and general relativity /
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Variational methods for problems from plasticity theory and for generalized Newtonian fluids /
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Perfect form : = variational principles, methods, and applications in elementary physics /
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Hamiltonian and Lagrangian flows on center manifolds : = with applications to elliptic variational problems /
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The topology of function spaces and the calculus of variations in the large /
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Uniqueness theorems for variational problems by the method of transformation groups /
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Variational and non-variational methods in nonlinear analysis and boundary value problems /
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Dynamic optimization : = the calculus of variations and optimal control in economics and management /
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Variational principles and methods in theoretical physics and chemistry /
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Dynamic optimization = the calculus of variations and optimal control in economics and management /
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Gradient inequalities with applications to asymptotic behavior and stability of gradient-like systems /
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Variational methods = applications to nonlinear partial differential equations and Hamiltonian systems /
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Uniqueness theorems for variational problems by the method of transformation groups
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Variational principles in mathematical physics, geometry, and economics : = qualitative analysis of nonlinear equations and unilateral problems /
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An introduction to the regularity theory for elliptic systems, harmonic maps and minimal graphs
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Local minimization, variational evolution and Γ[gamma]-convergence /
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An introduction to viscosity solutions for fully nonlinear PDE with applications to calculus of variations in L [Infinite]
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Set optimization and applications - the state of the art = from set relations to set-valued risk measures /
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The inverse problem of the calculus of variations = local and global theory /
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Mean field theories and dual variation - mathematical structures of the Mesoscopic model
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Mixed-integer representations in control design = mathematical foundations and applications /
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Stochastics of environmental and financial economics = Centre of Advanced Study, Oslo, Norway, 2014-2015 /
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Analytic function theory of several variables = elements of Oka's coherence /
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Dynamic perspectives on managerial decision making = essays in honor of Richard F. Hartl /
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Contributions in mathematics and engineering = in honor of Constantin Caratheodory /
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An introduction to linear ordinary differential equations using the impulsive response method and factorization
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A modern theory of random variation : = with applications in stochastic calculus, financial mathematics, and Feynman integration /
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A course in the calculus of variations = optimization, regularity, and modeling /
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New trends on analysis and geometry in metric spaces = Levico Terme, Italy 2017 /
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Energetic relaxation to structured deformations = a multiscale geometrical basis for variational problems in continuum mechanics /
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New developments of Newton-type iterations for solving nonlinear problems
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Differential geometry, calculus of variations, and their applications /
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Some applications of functional analysis in mathematical physics /
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Calculus of variations and partial differential equations : = topics on geometrical evolution problems and degree theory /
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Unbounded functionals in the calculus of variations : = representation, relaxation, and homogenization /
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Multiple integrals in the calculus of variations and nonlinear elliptic systems /
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Variational problems in Riemannian geometry : = bubbles, scans and geometric flows /
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Turnpike properties in the calculus of variations and optimal control /
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Variational analysis in Sobolev and BV spaces = applications to PDEs and optimization /
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Convex variational problems = linear, nearly linear and anisotropic growth conditions /
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An introduction to the regularity theory for elliptic systems, harmonic maps and minimal graphs /
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Variational methods for problems from plasticity theory and for generalized Newtonian fluids
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Frechet differentiability of Lipschitz functions and porous sets in Banach spaces /
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Fundamental theories and their applications of the calculus of variations
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