Pages that link to "Item:Q717471"

The following pages link to Convexity criteria and uniqueness of absolutely minimizing functions (Q717471):

Displaying 17 items.

• Stochastic homogenization of \(L^\infty\) variational problems (Q411648) (← links)
• \(L ^{\infty }\) variational problems with running costs and constraints (Q434357) (← links)
• \(L^{\infty }\) variational problems for maps and the Aronsson PDE system (Q444927) (← links)
• Uniqueness sets for minimization formulas. (Q454538) (← links)
• Everywhere differentiability of viscosity solutions to a class of Aronsson's equations (Q501541) (← links)
• Uniqueness of absolute minimizers for \(L^\infty\)-functionals involving Hamiltonians \(H(x,p)\) (Q512175) (← links)
• Existence, uniqueness and structure of second order absolute minimisers (Q1710980) (← links)
• Vectorial variational principles in \(L^\infty\) and their characterisation through PDE systems (Q2020311) (← links)
• Uniqueness of the minimizer of the normalized volume function (Q2041480) (← links)
• On the numerical approximation of vectorial absolute minimisers in \(L^\infty\) (Q2211037) (← links)
• Everywhere differentiability of absolute minimizers for locally strongly convex Hamiltonian \(H(p) \in C^{1, 1}(\mathbb{R}^n)\) with \(n \geq 3\) (Q2215831) (← links)
• Regularity of absolute minimizers for continuous convex Hamiltonians (Q2217338) (← links)
• Nonuniqueness in vector-valued calculus of variations in \(L^\infty\) and some linear elliptic systems (Q2347705) (← links)
• Boundary-value problems for Hamiltonian systems and absolute minimizers in calculus of variations (Q3431765) (← links)
• A Quantitative Sobolev Regularity for Absolute Minimizers Involving Hamiltonian $H({p})$ in Plane (Q5051688) (← links)
• A Rademacher type theorem for Hamiltonians \(H(x, p)\) and an application to absolute minimizers (Q6040540) (← links)
• Comparison principles for second-order elliptic/parabolic equations with discontinuities in the gradient compatible with Finsler norms (Q6040830) (← links)