L
Larry Spruch
Researcher at New York University
Publications - 151
Citations - 2826
Larry Spruch is an academic researcher from New York University. The author has contributed to research in topics: Scattering & Electron. The author has an hindex of 28, co-authored 151 publications receiving 2785 citations. Previous affiliations of Larry Spruch include Harvard University & Los Alamos National Laboratory.
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Mechanisms for charge transfer (or for the capture of any light particle) at asymptotically high impact velocities
Robin Shakeshaft,Larry Spruch +1 more
TL;DR: In this article, the authors discuss three different mechanisms for the capture of a light particle from a bare heavy nucleus by another bare heavy nuclei which is incident with a very high relative velocity, and a comparison of the relative importance of the different mechanisms in the case of electron capture from hydrogenlike ''atoms''.
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Pedagogic notes on Thomas-Fermi theory (and on some improvements): atoms, stars, and the stability of bulk matter
TL;DR: In the more than half century since the semiclassical Thomas-Fermi theory of the atom was introduced, there have been literally thousands of publications based on that theory; they encompass a broad range of atomic bound-state and scattering problems as mentioned in this paper.
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Low-energy scattering of a charged particle by a neutral polarizable system
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van der Waals and retardation (Casimir) interactions of an electron or an atom with multilayered walls
Fei Zhou,Larry Spruch +1 more
TL;DR: The quantized surface mode technique is used to evaluate the interaction V of a ``particle'' (an electron or atom) with two sets of plane parallel walls of arbitrary thicknesses and arbitrary permittivities and shows that it can be treated as a single wall with an effective reflection coefficient scrR.
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A unified formulation of the construction of variational principles
TL;DR: The use of variational principles as a calculational tool is reviewed in this article, with special emphasis on methods for constructing such principles, and it is shown that for a very wide class of problems it is possible to construct a variational principle (VP) for just about any given quantity $Q$ of interest, by routine procedures which do not require the exercise of ingenuity; the resultant VP will yield an estimate of $Q $ correct to second order whenever the quantities appearing in the VP are known to first order.