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Rahul Pandit

Researcher at Indian Institute of Science

Publications -  200
Citations -  5047

Rahul Pandit is an academic researcher from Indian Institute of Science. The author has contributed to research in topics: Turbulence & Direct numerical simulation. The author has an hindex of 32, co-authored 190 publications receiving 4584 citations. Previous affiliations of Rahul Pandit include Cornell University & Goa University.

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One-Dimensional Schrödinger Equation with an Almost Periodic Potential

TL;DR: In this article, a special tight-binding model is solved exactly by a renormalization group whose fixed points determine the scaling properties of both the energy spectrum and certain features of the eigenstates.
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Systematics of multilayer adsorption phenomena on attractive substrates

TL;DR: In this article, a systematic classification of multilayer-adsorption phenomena on attractive substrates, with emphasis on the buildup of thick films, is presented, based on statistical mechanics and includes adsorption-desorption effects and the interrelation of bulk and surface behavior.
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Superfluid and insulating phases in an interacting-boson model: mean-field theory and the RPA

TL;DR: In this paper, the authors studied the mean field theory of the bosonic Hubbard model at zero temperature and obtained a phase diagram that is qualitatively correct, namely a superfluid phase for non-integer fillings and a Mott transition from an insulating phase to an integer phase for integer fillings.
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Magnetic hysteresis in two model spin systems.

TL;DR: A statistical-mechanical theory wherein spatial fluctuations of the order parameter are incorporated is used to study the shapes and areas of the hysteresis loops as functions of the amplitude and frequency of the magnetic field.
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Hyperviscosity, Galerkin truncation and bottlenecks in turbulence

TL;DR: It is shown that the use of a high power alpha of the Laplacian in the dissipative term of hydrodynamical equations leads asymptotically to truncated inviscid conservative dynamics with a finite range of spatial Fourier modes.