Integral formulations for 1-D Biharmonic and Second Order Coupled Linear and Nonlinear Boundary Value Problems
<p>Integral formulations based on a boundary-domain interpretation of the boundary element method</p><p>(BEM) are applied to develop the numerical solutions of biharmonic and second order coupled linear and</p><p>nonlinear boundary value problems. The governing multiple...
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Annals of Mathematics and Physics - Peertechz Publications,
2018-10-29.
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LEADER | 00000 am a22000003u 4500 | ||
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001 | peertech__10_17352_amp_000001 | ||
042 | |a dc | ||
100 | 1 | 0 | |a Okey Oseloka Onyejekwe |e author |
245 | 0 | 0 | |a Integral formulations for 1-D Biharmonic and Second Order Coupled Linear and Nonlinear Boundary Value Problems |
260 | |b Annals of Mathematics and Physics - Peertechz Publications, |c 2018-10-29. | ||
520 | |a <p>Integral formulations based on a boundary-domain interpretation of the boundary element method</p><p>(BEM) are applied to develop the numerical solutions of biharmonic and second order coupled linear and</p><p>nonlinear boundary value problems. The governing multiple differential equations are converted to their</p><p>integral analogs by applying the Green's identity or by double integration. The resulting integral equations</p><p>are put in matrix form and solved numerically to yield both the primary dependent variable and its spatial</p><p>derivative. Available benchmark solutions are applied to test the reliability of the formulation. The results</p><p>are found to be in conformity with the closed form solutions and also accurately represent the physics</p><p>which the problems represent.</p> | ||
540 | |a Copyright © Okey Oseloka Onyejekwe et al. | ||
546 | |a en | ||
655 | 7 | |a Research Article |2 local | |
856 | 4 | 1 | |u https://doi.org/10.17352/amp.000001 |z Connect to this object online. |