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We consider a class of stochastic reaction-diffusion equations also having a stochastic perturbation on the boundary and we show that when the diffusion rate is much larger than the rate of reaction, ...
In this chapter MHD peristaltic flow of an incompressible viscous fluid in an inclined asymmetric channel is investigated under long wavelength and low Reynolds number assumptions. The expressions for...
In this paper, we investigate peristaltic transport of a micropolar fluid in a channel when no slip boundary condition is inadequate. The long wavelength and low Reynolds number approximations are use...
We consider the radial transport of test particles due to the E×B drift motion in the guiding center approximation. In a configuration where the magnetic field is constant and uniform in linear device...
The dual attainment of the Monge–Kantorovich transport problem is analyzed in a general setting. The spaces X, Y are assumed to be polish and equipped with Borel probability measures μ and . The tran...
Some optimization or equilibrium problems involving somehow the concept of optimal transport are presented in these notes, mainly devoted to applications to economic and game theory settings. A vari...
Finite element investigations for the construction of composite solutions of even-parity transport equation Anwar M. Mirza and Shaukat Iqbal Abstract. Finite element investigations have been carrie...
This paper is an analytical study of the flow of a power-law fluid through an inclined tube. The effect of the wall slip condition peristaltic transport are studied. It serves as a model for the study...
We would like to pursue a mathematical approach to turbulence that is able to predict bulk average quantities of experimental and practical signif-icance. Among such bulk average quantities, the Nusse...

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