A condition recently proposed is shown to imply the weak compactness in H 1,1 and actually is equivalent to another condition previously proposed by the authors. Once compactness is proved, then existence theorems follow from lower closure theorems also previously proved by the authors, and extended to Pareto problems. The present analysis adds to the recent work of Goodman concerning the equivalence of seminormality conditions with concepts of convex analysis and lattice theory.Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/45217/1/10957_2004_Article_BF01262981.pd
AbstractThis note, through discussing convexification of functions on any sets, extends Stegall's ma...
AbstractThis paper provides a new fixed point theorem for increasing self-mappings G:B→B of a closed...
In this paper we discuss a class of a priori inequalities of a type appearing frequently in linear p...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46195/1/205_2004_Article_BF00250438.pd
The goal of this thesis is to give an exposition of the following recent result of Freeman, Lennard,...
Existence theorems are proved for weak optimal solutions of problems of optimization with distribute...
This paper focuses on certain analytic criteria given by the authors in earlier works, for the geome...
AbstractLet X be a Banach space and Z a nonempty closed subset of X. Let J:Z→R be a lower semicontin...
In the strong operator topology, the space $K(X, Y)$ of compact operators between two Banach spaces ...
We characterize the existence of Pareto optimal elements for a family of not necessarily total preor...
In the first chapter we construct a new example of an affine norm continuous mapping on a closed, co...
The authors give an elementary proof of an equivalence theorem of analysis which is often used in op...
AbstractSeveral results in noncommutative measure theory for C∗-algebras are proved. A bounded linea...
Compactness type properties for operators acting in Banach function spaces are not always preserved ...
It is shown that a closed convex bounded subset of a Banach space is weakly compact if and only if i...
AbstractThis note, through discussing convexification of functions on any sets, extends Stegall's ma...
AbstractThis paper provides a new fixed point theorem for increasing self-mappings G:B→B of a closed...
In this paper we discuss a class of a priori inequalities of a type appearing frequently in linear p...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46195/1/205_2004_Article_BF00250438.pd
The goal of this thesis is to give an exposition of the following recent result of Freeman, Lennard,...
Existence theorems are proved for weak optimal solutions of problems of optimization with distribute...
This paper focuses on certain analytic criteria given by the authors in earlier works, for the geome...
AbstractLet X be a Banach space and Z a nonempty closed subset of X. Let J:Z→R be a lower semicontin...
In the strong operator topology, the space $K(X, Y)$ of compact operators between two Banach spaces ...
We characterize the existence of Pareto optimal elements for a family of not necessarily total preor...
In the first chapter we construct a new example of an affine norm continuous mapping on a closed, co...
The authors give an elementary proof of an equivalence theorem of analysis which is often used in op...
AbstractSeveral results in noncommutative measure theory for C∗-algebras are proved. A bounded linea...
Compactness type properties for operators acting in Banach function spaces are not always preserved ...
It is shown that a closed convex bounded subset of a Banach space is weakly compact if and only if i...
AbstractThis note, through discussing convexification of functions on any sets, extends Stegall's ma...
AbstractThis paper provides a new fixed point theorem for increasing self-mappings G:B→B of a closed...
In this paper we discuss a class of a priori inequalities of a type appearing frequently in linear p...