P
Padma Kant Shukla
Researcher at Ruhr University Bochum
Publications - 1235
Citations - 37828
Padma Kant Shukla is an academic researcher from Ruhr University Bochum. The author has contributed to research in topics: Plasma & Electron. The author has an hindex of 84, co-authored 1232 publications receiving 35521 citations. Previous affiliations of Padma Kant Shukla include University of California, San Diego & University of KwaZulu-Natal.
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Ion-acoustic waves in a two-electron-temperature plasma: oblique modulation and envelope excitations
TL;DR: Theoretical and numerical studies for the nonlinear amplitude modulation of ion-acoustic waves propagating in an unmagnetized, collisionless, three-component plasma composed of inertial positive ions moving in a background of two thermalized electron populations are carried out in this paper.
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Nonlinear propagation of electromagnetic ion‐cyclotron Alfvén waves
TL;DR: In this article, the nonlinear interaction of an electron ion plasma with an electromagnetic ion cyclotron wave propagating along an external magnetic field is considered, and it is found that the radiation pressure of the electromagnetic wave can excite field-aligned electrostatic density perturbations.
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Ion-acoustic solitary waves in a dense pair-ion plasma containing degenerate electrons and positrons
TL;DR: In this paper, the full nonlinear propagation of ion-acoustic solitary waves in a collisionless dense/quantum electron-positron-ion plasma is investigated, where the electrons and positrons are assumed to follow the Thomas-Fermi density distribution and the ions are described by hydrodynamic equations.
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Surface waves on a quantum plasma half-space
TL;DR: In this article, the dispersion relation for the surface wave on a quantum electron plasma half-space is derived by employing the quantum hydrodynamical (QHD) and Maxwell-Poisson equations.
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Nonlinear quantum fluid equations for a finite temperature Fermi plasma
TL;DR: In this article, the moments of the Wigner equation and the Fermi-Dirac equilibrium distribution for electrons with an arbitrary temperature were derived and a simplified formalism with the assumptions of incompressibility of the distribution function was used to close the moments in velocity space.