S
S. K. Loyalka
Researcher at University of Missouri
Publications - 7
Citations - 122
S. K. Loyalka is an academic researcher from University of Missouri. The author has contributed to research in topics: Helmholtz equation & Stokes flow. The author has an hindex of 5, co-authored 7 publications receiving 108 citations.
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The spinning rotor gauge: Measurements of viscosity, velocity slip coefficients, and tangential momentum accommodation coefficients
TL;DR: In this article, a set of experimental measurements with a spinning rotor gauge (SRG) with 3.85, 4.00, and 4.50 mm nominal diameter steel spheres in He, Ar, and Kr is reported.
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Temperature‐jump problem with arbitrary accommodation
TL;DR: In this article, a concise and accurate result for the temperature jump coefficient based on the linearized BGK model and arbitrary accommodation is reported, and the jump coefficient is expressed as a power series in (1−α), and values of the expansion coefficients are given.
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Rotatory oscillations of arbitrary axi-symmetric bodies in an axi-symmetric viscous flow: Numerical solutions
TL;DR: In this paper, the local stresses and torques on a selection of free, oscillating, axi-symmetric, viscous, incompressible flow at low Reynolds number have been studied.
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An approximate solution concerning strong evaporation into a half space
TL;DR: In this paper, the authors investigated the evaporation of a liquid into a vacuum occupying a half space by using the one-dimensional BGK model linearized about a drifting Maxwellian distribution, and used the FN method to deduce accurate numerical results for the perturbations in the density and temperature.
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Rotary oscillations of axi‐symmetric bodies in an axi‐symmetric viscous flow with slip: Numerical solutions for sphere and spheroids
TL;DR: In this paper, a numerical method based on the Green's function technique is used wherein the relevant Helmholtz equation, as obtained from the unsteady Stokes equation, is converted into a surface integral equation and accurate numerical results for local stress and torque on spheres and spheroids as function of the frequency parameter and the slip coefficients are obtained.