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In engineering and the physical sciences, the problem are modeled as boundary value problems (BVPs) is often encountered such as in heat transfer equation and boundary layer equation. Therefore, many researches are studied to obtain the solution of BVPs. In the case where the BVPs is linear, the analytic solution can have obtained and solved it by the analytic method. Unfortunately, most of the real-world problem are modeled as nonlinear BVPs. In most cases, analytic solutions to this problem are impossible to find. Even the analytic solution does exist, the evaluation is often a tedious…mehr

Produktbeschreibung
In engineering and the physical sciences, the problem are modeled as boundary value problems (BVPs) is often encountered such as in heat transfer equation and boundary layer equation. Therefore, many researches are studied to obtain the solution of BVPs. In the case where the BVPs is linear, the analytic solution can have obtained and solved it by the analytic method. Unfortunately, most of the real-world problem are modeled as nonlinear BVPs. In most cases, analytic solutions to this problem are impossible to find. Even the analytic solution does exist, the evaluation is often a tedious process. Therefore, to obtain an approximate solution of the BVPs are currently very active areas for the researchers.
Autorenporträt
PHANG PEI SEEShe received the B.Sc. degree in the mathematics field from Universiti Teknologi Malaysia in 2005 and master degree in applied mathematics in 2011 and PhD degree in applied mathematics in 2015 form Universiti Putra Malaysia. Her current research interests include block methods and mathematical modeling.