Contrasting of Various Algorithmic Techniques to Solve Knapsack 0-1 Problem
DOI: http://dx.doi.org/10.30630/joiv.4.1.333
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Gossett, Eric. Discreet Mathematics with Proof. New Jersey: Pearson Education Inc., 2013.
Hristakeva, Maya and Dipti Shrestha. “Solving the 0/1 Knapsack Problem with Genetic Algorithms.†MICS 2014 Proceedings. .
S. Mohanty, R. Satapathy, “An evolutionary multiobjective genetic algorithm to solve 0/1 Knapsack Problem,†IEEE Transl.
Beijing, vol. 2, pp. 397–399, August 2009.P.KOLESAR, “A branch and bound algorithm for the knapsack problem. Manage,†Sci, pp. 723-735, May 2018.
Adams, E. Balas, D. Zawack. The Shifting Bottleneck Procedure for Job-Shop Scheduling. Management Science, 34, 3, 391–401, .2017.
Y. Yang, R.L. Bulï¬n. An exact algorithm for the Knapsack Problem with Setup. Int. J. Operational Research, 5, 280–291, 2018.
George B. Dantzig, Discrete-Variable Extremum Problems, Operations Research Vol. 5, No. 2, April 1957, pp. 266–288,doi:10.1287/opre.5.2.266.
Different Approaches to Solve the 0/1 Knapsack Problem. Maya Hristakeva, Dipti Shrestha; Simpson College.
Rahman K. and Ahmed S. Performance Analysis of Genetic Algorithm for Solving the Multiple-Choice Multi-Dimensional Knapsack Problem. International Journal of Recent Trends in Engineering, 2009, vol. 2, no. 2.2017.
Chen Lin, “A Heuristic Genetic Algorithm Based on Schema Replacement for 0-1 knapsack Problemâ€, Fourth International Conference on Genetic and Evolutionary Computing 2015
Harish G , A hybrid PSO – GA algorithm for constrained optimization problems Applied Mathematics and Computation (Atlanta, USA: Elsevier) 274 292 – 305,2016.
Cormen T H 2009 Introduction to algorithms (third edition) (MIT press).