Variational Problems and Applications

• Другие авторы: Treanta, Savin (Редактор)
• Формат: Электронный ресурс Глава книги
• Язык: английский
• Опубликовано: Basel MDPI - Multidisciplinary Digital Publishing Institute 2023
• Предметы: Information technology industries; Computer science; Lagrange 1-form; second-order Lagrangian; normal weak robust optimal solution; modified objective function method; robust saddle-point; real analysis; Riemann integral; change of variable; constrained variational problem; well-posedness; multiple integral functional; gH-symmetrically derivative; optimality conditions; wolfe duality; symmetric pseudo-convexity; symmetric quasi-convexity; LR-χ-pre-invex interval-valued function; interval Riemann-Liouville fractional integral operator; Hermite-Hadamard inequality; Hermite-Hadamard Fejér inequality; Hermite-Hadamard inequalities; harmonical convex functions; interval-valued functions; fractional integrals; left and right preinvex interval-valued function; interval Riemann integral; Hermite-Hadamard type inequality; Hermite-Hadamard-Fejér type inequality; nonlinear function; constrained optimization; hybrid algorithm; global optima; line search; gradient method; meta-heuristics; simulated annealing algorithm; constraint handling; penalty function; evolutionary computation; numerical comparisons; metaheuristics; feature selection; classification; nonlocal modified Korteweg-de Vries equation; consistent tanh expansion method; parity-time symmetry; multi-time controlled Lagrangian of second-order; isoperimetric constraints; Euler-Lagrange equations; multiple integral; differential 1-form; curvilinear integral; variational inequalities; nonlinear programming; switching constraints; stationary conditions; interval-valued optimization; polynomial approximation; unbounded subsets; Markov moment problem; positive operators; solution; existence; uniqueness; sums of squares; Banach lattices; BVP nonlinear problems; variational methods; estimating nonlinearities; Green function; n/a
• Online-ссылка: DOAB: download the publication; DOAB: description of the publication