in this paper, we introduce the concept of the   generalized aip-rings as a generalization of the generalized quasi-   baer rings   and generalized p.p.-rings. we show that the class of the generalized aip-rings is closed under direct products and morita invariance. we also characterize the 2-by-2 formal upper triangular matrix rings of this new class of rings. finally, we provide sever...

In this paper, we introduce and consider a new class of complementarity problems, which are called the generalized mixed quasi-complementarity problems in a topological vector space. We show that the generalized mixed quasi-complementarity problems are equivalent to the generalized mixed quasi variational inequalities. Using a new type of KKM mapping theorem, we study the existence of a solutio...

Left and right resolvents of left generalized Drazin invertible operators are introduced in this paper. The construction allows us to find, terms the coefficients Laurent series, new representation results for inverses associated spectral projections. Fundamental characterizations also obtained, using essentially range, quasi-nilpotent part analytic core.

the purpose of this paper is to study the convergence and the almost sure t-stability of the modied sp-type random iterative algorithm in a separable banach spaces. the bochner in-tegrability of andom xed points of this kind of random operators, the convergence and the almost sure t-stability for this kind of generalized asymptotically quasi-nonexpansive random mappings are obtained. our resu...

‎In this paper‎, ‎we introduce and study a class of generalized vector quasi-equilibrium problem‎, ‎which includes many vector equilibrium problems‎, ‎equilibrium problems‎, ‎vector variational inequalities and variational inequalities as special cases‎. ‎Using one person game theorems‎, ‎the concept of escaping sequences and without convexity assumptions‎, ‎we prove some existence results for ...

We develop a quasi-likelihood analysis procedure for general class of multivariate marked point processes. As by-product the method, we establish under stability and ergodicity conditions local asymptotic normality quasi-log likelihood, along with convergence moments quasi-Bayesian estimators. To illustrate approach, then turn our attention to Hawkes processes generalized exponential kernels, c...

In this paper, we introduce and study a class of generalized symmetric vector quasi-equilibrium problems in abstract convex spaces. By virtue of the properties of Γ-convex and KC-map, we give some sufficient conditions to guarantee the existence of solutions for the generalized symmetric vector quasi-equilibrium problems in abstract convex spaces. As application, we show an existence theorem of...

This paper derives the ‘generalized Euler equation’ for an agent with multi-period deviations from geometric discounting. The functional equation that describes optimal consumption-savings decisions involves manipulation of future selves and indirect manipulation of more distant selves through intervening selves. © 2007 Elsevier B.V. All rights reserved.