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Displaying 21 – 40 of 90

Generalized bi-quasivariational inequalities for quasi-pseudomonotone type II operators on noncompact sets.

Chowdhury, Mohammad S.R., Cho, Yeol Je (2010)

Journal of Inequalities and Applications [electronic only]

Generalized bi-quasi-variational inequalities for quasi-semi-monotone and bi-quasi-semi-monotone operators with applications in non-compact settings and minimization problems.

Chowdhury, Mohammad S.R., Tarafdar, E. (2000)

Journal of Inequalities and Applications [electronic only]

Generalized characterization of the convex envelope of a function

Fethi Kadhi (2002)

RAIRO - Operations Research - Recherche Opérationnelle

We investigate the minima of functionals of the form $\int_{[a, b]} g (\dot{u} (s)) d s$ where $g$ is strictly convex. The admissible functions $u : [a, b] \to ℝ$ are not necessarily convex and satisfy $u \leq f$ on $[a, b]$ , $u (a) = f (a)$ , $u (b) = f (b)$ , $f$ is a fixed function on $[a, b]$ . We show that the minimum is attained by $\bar{f}$ , the convex envelope of $f$ .

Generalized Characterization of the Convex Envelope of a Function

Fethi Kadhi (2010)

RAIRO - Operations Research

We investigate the minima of functionals of the form $\int_{[a, b]} g (\dot{u} (s)) d s$ where g is strictly convex. The admissible functions $u : [a, b] ⟶ ℝ$ are not necessarily convex and satisfy $u \leq f$ on [a,b], u(a)=f(a), u(b)=f(b), f is a fixed function on [a,b]. We show that the minimum is attained by $\bar{f}$ , the convex envelope of f.

Generalized co-complementarity problems in $p$ -uniformly smooth Banach spaces.

Khan, Firdosh, Salahuddin (2006)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

Generalized directional derivatives for locally Lipschitz functions which satisfy Leibniz rule

J. Grzybowski, D. Pallaschke, R. Urbański (2007)

Control and Cybernetics

Generalized first-order nonlinear evolution equations and generalized Yosida approximations based on $H$ -maximal monotonicity frameworks.

Verma, Ram U. (2009)

Electronic Journal of Differential Equations (EJDE) [electronic only]

Generalized frameworks for first-order evolution inclusions based on Yosida approximations.

Verma, Ram U. (2011)

Electronic Journal of Differential Equations (EJDE) [electronic only]

Generalized fuzzy random set-valued mixed variational inclusions involving random nonlinear $(𝐀_{ω}, η_{ω})$ -accretive mappings in Banach spaces.

Li, Hong Gang (2010)

The Journal of Nonlinear Sciences and its Applications

Generalized $g$ -quasivariational inequality.

Nessah, Rabia, Larbani, Moussa (2005)

International Journal of Mathematics and Mathematical Sciences

Generalized gradient flow and singularities of the Riemannian distance function

Piermarco Cannarsa (2012/2013)

Séminaire Laurent Schwartz — EDP et applications

Significant information about the topology of a bounded domain $Ω$ of a Riemannian manifold $M$ is encoded into the properties of the distance, $d_{\partial Ω}$ , from the boundary of $Ω$ . We discuss recent results showing the invariance of the singular set of the distance function with respect to the generalized gradient flow of $d_{\partial Ω}$ , as well as applications to homotopy equivalence.

Generalized gradients for locally Lipschitz integral functionals on non- $L^{p}$ -type spaces of measurable functions

Hôǹg Thái Nguyêñ, Dariusz Pączka (2008)

Banach Center Publications

Let (Ω,μ) be a measure space, E be an arbitrary separable Banach space, $E *_{ω *}$ be the dual equipped with the weak* topology, and g:Ω × E → ℝ be a Carathéodory function which is Lipschitz continuous on each ball of E for almost all s ∈ Ω. Put $G (x) : = \int_{Ω} g (s, x (s)) d μ (s)$ . Consider the integral functional G defined on some non- $L^{p}$ -type Banach space X of measurable functions x: Ω → E. We present several general theorems on sufficient conditions under which any element γ ∈ X* of Clarke’s generalized gradient (multivalued C-subgradient)...

Generalized invexities and global minimum properties.

Mititelu, Ştefan (1997)

Balkan Journal of Geometry and its Applications (BJGA)

Generalized minimizers of convex integral functionals, Bregman distance, Pythagorean identities

Imre Csiszár, František Matúš (2012)

Kybernetika

Integral functionals based on convex normal integrands are minimized subject to finitely many moment constraints. The integrands are finite on the positive and infinite on the negative numbers, strictly convex but not necessarily differentiable. The minimization is viewed as a primal problem and studied together with a dual one in the framework of convex duality. The effective domain of the value function is described by a conic core, a modification of the earlier concept of convex core. Minimizers...

Currently displaying 21 – 40 of 90