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(I) Applications to convex mathematical programming problems.
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(I) Application to convex feasibility problem.
Some application of our results to convex feasibility problem is also presented.
Applications to a convex minimization problem and a variational inequality problem are also included.
The main purpose of this paper is to study several classes of generalized vector quasi-equilibrium problems in abstract convex spaces with applications to generalized semi-infinite programs.
Lu and Hu [15] established a new collectively fixed point theorem in noncompact abstract convex spaces with applications to equilibria for generalized abstract economies.
In this section, we use various classes of functions (Omega={f_{t}:t in I}) for any open interval (I subsetmathbb{R}) to construct different examples of exponentially convex functions and applications to Stolarsky-type means.
In this paper, we give a fixed point theorem in locally convex algebras and present applications to the existence problem for a class of nonlinear integral equations with unbounded deviations.
Zambotti, Integration by parts formulae on convex sets of paths and applications to SPDEs with reflection, Probab.
The main solvability results for the convex as well as the non-convex CNI problem are presented in this section together with applications to QVI, MCP, and GOCP.
Applications to the computation of the number of lattice points inside a convex body are considered throughout the paper.
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