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14 results on '"Mangal, Adarsh"'

2. Modeling of Fourier–Motzkin Elimination Technique for Separable Programming Problem

Author

Tak, Pawan Kishor, Shekhar, Gyan, Jain, Sanjay, Mangal, Adarsh, Barbosa-Povoa, Ana Paula, Editorial Board Member, de Almeida, Adiel Teixeira, Editorial Board Member, Gans, Noah, Editorial Board Member, Gupta, Jatinder N. D., Editorial Board Member, Heim, Gregory R., Editorial Board Member, Hua, Guowei, Editorial Board Member, Kimms, Alf, Editorial Board Member, Li, Xiang, Editorial Board Member, Masri, Hatem, Editorial Board Member, Nickel, Stefan, Editorial Board Member, Qiu, Robin, Editorial Board Member, Shankar, Ravi, Editorial Board Member, Slowiński, Roman, Editorial Board Member, Tang, Christopher S., Editorial Board Member, Wu, Yuzhe, Editorial Board Member, Zhu, Joe, Editorial Board Member, Zopounidis, Constantin, Editorial Board Member, Gunasekaran, Angappa, editor, Sharma, Jai Kishore, editor, and Kar, Samarjit, editor

Published
2023
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3. A Comprehensive Review of the Smart Health Records to Prevent Pandemic

Author

Verma, Kirti, Chandnani, Neeraj, Mangal, Adarsh, Sundararajan, M., Celebi, Emre, Series Editor, Chen, Jingdong, Series Editor, Gopi, E. S., Series Editor, Neustein, Amy, Series Editor, Poor, H. Vincent, Series Editor, Liotta, Antonio, Series Editor, Di Mauro, Mario, Series Editor, Kanagachidambaresan, G. R., editor, Bhatia, Dinesh, editor, Kumar, Dhilip, editor, and Mishra, Animesh, editor

Published
2023
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13. Review of Literature of ABS algorithm to solve Linear Programming Problems.

Author

Mangal, Adarsh and Sharma, Saroj

Subjects
*ALGORITHMS, *EQUATIONS, *NUMERICAL analysis, *LINEAR programming, *MATHEMATICAL optimization, *MATHEMATICAL models
Abstract

ABS methods have been studied a lot in last few years . This paper gives a review of work done by few researchers for applying ABS algorithm for different problems i.e; for solving determined or undetermined linear systems , linear least square optimization problem and integer equations and linear programming problems. [ABSTRACT FROM AUTHOR]

Published
2011

14. On Extended Fractional Programming Problem.

Author

Mangal, Adarsh, Tak, Pawan Kishor, and Deora, Praveen

Subjects
*FRACTIONAL programming, *MATHEMATICAL optimization, *NUMERICAL analysis, *MATHEMATICAL analysis, *OPERATIONS research, *SYSTEM analysis
Abstract

In this paper, a generalized fractional programming problem with linear constraints and the objective function is the sum of the functions of the form Minimize … Subject to the linear constraints Ax ≥ b, and x ≥ 0 where a'x+p , c'x + q and e'x + r are linear functions has been discussed. Solution of the above generalized fractional programming problem can be recovered by reducing it to a fractional programming problem. [ABSTRACT FROM AUTHOR]

Published
2011

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