On a continuous majority rule.
On a differential game of evasion described by a class of nonlinear Volterra integrodifferential equations
On a dual network exterior point simplex type algorithm and its computational behavior
The minimum cost network flow problem, (MCNFP) constitutes a wide category of network flow problems. Recently a new dual network exterior point simplex algorithm (DNEPSA) for the MCNFP has been developed. This algorithm belongs to a special “exterior point simplex type” category. Similar to the classical dual network simplex algorithm (DNSA), this algorithm starts with a dual feasible tree-solution and after a number of iterations, it produces a solution that is both primal and dual feasible, i.e....
On a dual network exterior point simplex type algorithm and its computational behavior∗
The minimum cost network flow problem, (MCNFP) constitutes a wide category of network flow problems. Recently a new dual network exterior point simplex algorithm (DNEPSA) for the MCNFP has been developed. This algorithm belongs to a special “exterior point simplex type” category. Similar to the classical dual network simplex algorithm (DNSA), this algorithm starts with a dual feasible tree-solution and after a number of iterations, it produces a...
On a Formulation of Discrete, N-Person Non Cooperative Games.
On a functional differential equation arising in the theory of the distribution of wealth.
On a functional equation of Luce.
On a game of Sierpiński
On a game theoretical model of cooperative market
On a generalization of Meyniel's conjecture on the Cops and Robbers game.
On a method of ordering and clustering of objects
On a modified game of Sierpiński
On a multi-objective optimization problem arising from production theory
The paper presents a natural application of multi-objective programming to household production and consumption theory. A contribution to multi-objective programming theory is also included.
On a necessary condition in the calculus of variations in Sobolev spaces with variable exponent
We prove an approximation theorem in generalized Sobolev spaces with variable exponent and we give an application of this approximation result to a necessary condition in the calculus of variations.
On a New Form of Life Assurance
On a new solution concept for bargaining problems
The purpose of this paper is to discuss the properties of a new solution of the 2-person bargaining problem as formulated by Nash, the so-called Average Pay-off solution. This solution of a very simple form has a natural interpretation based on the center of gravity of the feasible set, and it is "more sensitive" to changes of feasible sets than any other standard bargaining solution. It satisfies the standard axioms: Pareto-Optimality, Symmetry, Scale Invariance, Continuity and Twisting. Moreover,...
On a nonlinear differential game of evasion with constraints
On a nonstationary discrete time infinite horizon growth model with uncertainty
In this paper we examine a nonstationary discrete time, infinite horizon growth model with uncertainty. Under very general hypotheses on the data of the model, we establish the existence of an optimal program and we show that the values of the finite horizon problems tend to that of the infinite horizon as the end of the planning period approaches infinity. Finally we derive a transversality condition for optimality which does not involve dual variables (prices).
On a principle of choice among Bayes actions and its application for comparing experiments
On a problem of evasion