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Kowalik and Mucha [18] developed an approximation algorithm with a performance ratio of 7/8 for metric Max-TSP.
Currently, Kowalik and Mucha [14] developed an approximation algorithm with the best approximation ratio 35/44 for metric Max-ATSP.
Using the framework of Lighthill's equation, Ffowcs Williams and Maidanik developed an approximation of Lighthill's term for a supersonically converted acoustic source in a turbulent shear layer.
Having developed an approximation for system dynamics, the results are used in conjunction with an analytical model of elastic wave propagation in the substrate to obtain an estimate for the support Q factor.
Rashidinia and Mohammadi [33] developed an approximation for finding the numerical solution of differential equation (3) by replacing the time derivative by a finite difference approximation and the space derivative by sextic spline functions using off-step points to obtain three-level implicit methods of accuracies (O k^{2}+h^{4})) and (O k^{4}+h^{4})).
To our knowledge, little work has been done about the solution of ε-approximation problems of (P) without the quasi-concavity and low-rank assumptions; although Locatelli [19] has developed an approximation algorithm for a general class of global optimization problems.
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As part of this study, we develop an approximation method that estimates a region's potential to produce non-perennial, vegetable items based on simplified yield functions dependent on temporal, temperature patterns.
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