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Volume 10, Issue 4
More-For-Less Paradox in a Solid Transportation Problem

AtanuDas, Debi Prasad Acharya and ManjusriBasu

J. Info. Comput. Sci. , 10 (2015), pp. 271-276.

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  • Abstract
In this paper, we discuss more-for-less paradox in a solid transportation problem. Thereby, we demonstrate a theorem which gives a comfortable condition for the existence of paradox in this type of problem. Next we present an algorithm to find out all the paradoxical pairs as well as paradoxical range of flow and paradoxical pair for a specified flow if paradox exists. Also we illustrate a numerical example in support of the given algorithm.
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@Article{JICS-10-271, author = {AtanuDas, Debi Prasad Acharya and ManjusriBasu}, title = {More-For-Less Paradox in a Solid Transportation Problem}, journal = {Journal of Information and Computing Science}, year = {2024}, volume = {10}, number = {4}, pages = {271--276}, abstract = {In this paper, we discuss more-for-less paradox in a solid transportation problem. Thereby, we demonstrate a theorem which gives a comfortable condition for the existence of paradox in this type of problem. Next we present an algorithm to find out all the paradoxical pairs as well as paradoxical range of flow and paradoxical pair for a specified flow if paradox exists. Also we illustrate a numerical example in support of the given algorithm. }, issn = {1746-7659}, doi = {https://doi.org/}, url = {http://global-sci.org/intro/article_detail/jics/22535.html} }
TY - JOUR T1 - More-For-Less Paradox in a Solid Transportation Problem AU - AtanuDas, Debi Prasad Acharya and ManjusriBasu JO - Journal of Information and Computing Science VL - 4 SP - 271 EP - 276 PY - 2024 DA - 2024/01 SN - 10 DO - http://doi.org/ UR - https://global-sci.org/intro/article_detail/jics/22535.html KW - Solid Transportation Problem, Paradox in a Solid Transportation Problem, Paradoxical Range of Flow AB - In this paper, we discuss more-for-less paradox in a solid transportation problem. Thereby, we demonstrate a theorem which gives a comfortable condition for the existence of paradox in this type of problem. Next we present an algorithm to find out all the paradoxical pairs as well as paradoxical range of flow and paradoxical pair for a specified flow if paradox exists. Also we illustrate a numerical example in support of the given algorithm.
AtanuDas, Debi Prasad Acharya and ManjusriBasu. (2024). More-For-Less Paradox in a Solid Transportation Problem. Journal of Information and Computing Science. 10 (4). 271-276. doi:
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