S
Shomeek Mukhopadhyay
Researcher at Yale University
Publications - 36
Citations - 572
Shomeek Mukhopadhyay is an academic researcher from Yale University. The author has contributed to research in topics: Marangoni effect & Wetting. The author has an hindex of 12, co-authored 35 publications receiving 488 citations. Previous affiliations of Shomeek Mukhopadhyay include Eindhoven University of Technology & Columbia University.
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Dynamics of Swelling and Drying in a Spherical Gel
TL;DR: A dynamic model based on large-deformation poromechanics and the theory of ideal elastomeric gels is developed and this model provides insight into the transient patterns that form and then vanish during swelling as well as the risk of fracture during drying.
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Geometric Phases forSU(3) Representations and Three Level Quantum Systems
TL;DR: In this article, a comprehensive analysis of the pattern of geometric phases arising in unitary representations of the group SU(3) is presented, together with a listing of all inequivalent continuous subgroups and the general properties of dynamical phases associated with Lie group unitary representation.
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Packings of deformable spheres.
TL;DR: An experimental study of disordered packings of deformable spheres immersed in water together with a tomography technique enabled the imaging of the three-dimensional arrangement and showed a saturation of the mean coordination number, indicating the deformation and faceting of the spheres.
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Instabilities in droplets spreading on gels
TL;DR: A novel surface-tension driven instability observed for droplets spreading on a compliant substrate is reported and it is found that the onset of the instability and the number of arms depend on the ratio of surface tension to gel strength.
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Radiation effect on forced convective flow and heat transfer over a porous plate in a porous medium
Shomeek Mukhopadhyay,G. C. Layek +1 more
TL;DR: In this paper, a heat transfer analysis for the boundary layer forced convective flow of an incompressible fluid past a plate embedded in a porous medium is presented, where the similarity solutions for the problem are obtained and the reduced nonlinear ordinary differential equations are solved numerically.