Absolute Point Approach for More-For-Less Paradox in Linear Fractional Transportation Problem

Abstract

In more-for-less situations in linear fractional transportation problem, it is possible to ship more units of goods with less (or equal) cost than the optimal solution. This type of analysis can help industries in many ways. The warehouse capacities can be increased to store more goods according to demand. In this paper the absolute point for the transportation problem with fractional objective function is studied. Also a different approach is given to find a more-for-less solution of linear fractional transportation problem which is easy to apply and can be used effectively and efficiently in solving more-for-less paradox for large scale linear fractional transportation problems. Numerical examples are proposed for explanation.

Authors and Affiliations

Vishwas Deep Joshi,

Keywords

Related Articles

Common Fixed Points in Fuzzy Metric space Using Variants of Compatible Mappings

The aim of the present article is to generalize the notion of reciprocal continuity to conditionally reciprocal continuity and obtain related common fixed-point theorem in diverse settings. Our results generalize and ext...

Extended Coupled Stochastic Models for Management of Type-2 Diabetes Mellitus (T2DM) Patients

In this article the researchers have proposed extended coupled stochastic models for assessing the levels of glucose and insulin among diabetic patients by adding physical activity parameter. The study has also provided...

Coaching Approach for Teaching and Learning - A Book Review

Costa and Garmston (2002) opined that cognitive coaching is defined as a non-judgmental, developmental, reflective model derived from a blend of the psychological orientations of cognitive theorists and the interpersonal...

Solution of Cubic Equations with Combination of Continued Fractions

Solution of cubic and higher degree equations has always engaged attention of mathematicians from ancient times. Different approaches have been adopted to solve cubic equation; some transformed this equation to depressed...

Prove Yourself Euler’s Formula what Feynman Described As Most Remarkable

Purpose of this paper is to prove Euler’s formula e^i.x = cos x + i sin x and its related deductions independently. Even Taylor’s or Maclaurin’s series have not been used. Paper starts with hypothesis that any quantity s...

Download PDF file
  • EP ID EP360801
  • DOI -
  • Views 125
  • Downloads 0

How To Cite

Vishwas Deep Joshi, (2018). Absolute Point Approach for More-For-Less Paradox in Linear Fractional Transportation Problem. Journal of Advanced Research in Applied Mathematics and Statistics, 3(1), 1-7. https://europub.co.uk/articles/-A-360801