Abstract
Analytical and Numerical Methods for Solving Partial Differential Equations and Integral Equations Arising in Physical Models 2014
Highlights
The authors have studied the influence of heat transfer on thin film flow of a reactive third order fluid with variable viscosity and slip boundary condition
Such equations occur widely in diverse fields including continuum mechanics, potential theory, geophysics, electricity and magnetism, kinetic theory of gases, hereditary phenomena in physics and biology, renewal theory, quantum mechanics, radiation, optimization, optimal control systems, communication theory, mathematical economics, population genetics, queuing theory, medicine, mathematical problems of radiative equilibrium, the particle transport problems of astrophysics and reactor theory, acoustics, fluid mechanics, steady state heat conduction, fracture mechanics, and radiative heat transfer problems. They offer a powerful technique for solving a variety of practical problems. This special issue is devoted to study the recent works in the above fields of partial differential equations and integral equations done by the leading researchers
Some explicit travelling wave solutions are presented to construct the exact solutions of nonlinear partial differential equations of mathematical physics
Summary
The authors have studied the influence of heat transfer on thin film flow of a reactive third order fluid with variable viscosity and slip boundary condition. Editorial Analytical and Numerical Methods for Solving Partial Differential Equations and Integral Equations Arising in Physical Models 2014 Partial differential equations (PDEs) have become a suitable tool for describing the natural phenomena of science and engineering models.
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