textabstractSingle-ratio and multi-ratio fractional programs in applications are often generalized convex programs. We begin with a survey of applications of single-ratio fractional programs, min-max fractional programs and sum-of-ratios fractional programs. Given the limited advances for the latter class of problems, we focus on an analysis of min-max fractional programs. A parametric approach is employed to develop both theoretical and algorithmic results
AbstractWe establish the sufficient conditions for generalized fractional programming in the framewo...
AbstractEgudo derived some duality theorems for Multi-objective programs using the concept of effici...
In this paper, we consider algorithms, duality and sensitivity analysis for optimization problems, c...
A new dual problem for convex generalized fractional programs with no duality gap is presented and i...
Abstract. An algorithm is suggested that finds the constrained minimum of the maximum of finitely ma...
We consider a generalization of a linear fractional program where the maximum of finitel3 many linea...
AbstractIn this paper, a generalized ratio invexity concept has been applied for single objective fr...
The single ratio linear fractional programming problem when the denominator of the objective functio...
Fractional programming consists in optimizing a ratio of two functions subject to some constraints. ...
This article is concerned with two global optimization problems (P1) and (P2). Each of these problem...
P(論文)The importance of fractional objective function derives from fact that it usually represents a ...
The importance of fractional objective function derives from fact that it usually represents a time ...
The main purpose of this paper is to delineate an algorithm for fractional programming with nonlinea...
AbstractWe establish the sufficient conditions for generalized fractional programming from a viewpoi...
Fractional programming is used to model problems where the objective function is a ratio of function...
AbstractWe establish the sufficient conditions for generalized fractional programming in the framewo...
AbstractEgudo derived some duality theorems for Multi-objective programs using the concept of effici...
In this paper, we consider algorithms, duality and sensitivity analysis for optimization problems, c...
A new dual problem for convex generalized fractional programs with no duality gap is presented and i...
Abstract. An algorithm is suggested that finds the constrained minimum of the maximum of finitely ma...
We consider a generalization of a linear fractional program where the maximum of finitel3 many linea...
AbstractIn this paper, a generalized ratio invexity concept has been applied for single objective fr...
The single ratio linear fractional programming problem when the denominator of the objective functio...
Fractional programming consists in optimizing a ratio of two functions subject to some constraints. ...
This article is concerned with two global optimization problems (P1) and (P2). Each of these problem...
P(論文)The importance of fractional objective function derives from fact that it usually represents a ...
The importance of fractional objective function derives from fact that it usually represents a time ...
The main purpose of this paper is to delineate an algorithm for fractional programming with nonlinea...
AbstractWe establish the sufficient conditions for generalized fractional programming from a viewpoi...
Fractional programming is used to model problems where the objective function is a ratio of function...
AbstractWe establish the sufficient conditions for generalized fractional programming in the framewo...
AbstractEgudo derived some duality theorems for Multi-objective programs using the concept of effici...
In this paper, we consider algorithms, duality and sensitivity analysis for optimization problems, c...