Surface-functionalized Mg1−xCoxFe2O4 (0 ≤ x ≤ 1; Δx = 0.1) can be an exciting candidate as an MRI contrast agent and for thermotherapeutic applications.
In this paper, we develop a new Decomposition-Based Pricing (DBP) procedure to filter the unnecessary decision ingredients from large scale mixed integer programming (MIP) problem, where the variables are in huge number will be abated and the complicacy of restrictions will be straightforward. We then develop a generalized computer technique corresponding to our new DBP method by using the programming language A Mathematical Programming Language (AMPL). A number of examples have been illustrated to demonstrate our method.GANIT J. Bangladesh Math. Soc.Vol. 34 (2014) 5-20
The paper considers a class of optimization problems known as extreme point mathematical programming problems. The objective of this paper is to improve the established methods for solving extreme point linear and linear fractional programming problems. To overcome the cumbersome and time consuming procedures of these existing methods, we propose an alternative algorithm to solve such types of problems which is simple and need less computational effort. Two simple examples are given to elucidate our proposed algorithm.
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