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A comparison between MMAE and SCEM for solving singularly perturbed linear boundary layer problems
(FILOMAT, 2019)
In this study, we propose an efficient method so-called Successive Complementary Expansion Method (SCEM), that is based on generalized asymptotic expansions, for approximating to the solutions of singularly perturbed ...
On an asymptotic-numerical hybrid method for solving singularly perturbed nonlinear delay differential equations
(4th International Conference on Computational and Experimental Science and Engineering (ICCESEN-2017), 2017)
Modelling automatic systems often involves the idea of control because feedback is necessary in order to maintain a stable state. But much of this feedback require a finite time to sense information and react to it. A ...
On an efficient hybrid method for solving singularly perturbed difference-differential equations exhibiting turning layer behavior
(4th International Conference on Computational and Experimental Science and Engineering (ICCESEN-2017), 2017)
Singularly perturbed differential equations that involve positive small perturbation parameter(s) 0<ɛ≪1 as the multiplier to the highest order derivative term are important concepts of mathematical and engineering sciences. ...
Some comparisons between MMAE and SCEM for solving singularly perturbed linear problems
(3rd International Conference on Computational Mathematics and Engineering Sciences (CMES-2018), 2018)
In this study, we propose an efficient method so-called Successive Complementary Expansion Method (SCEM) for approximating to the solutions of singularly perturbed two point boundary value problems. In this efficient ...
