J
Jerome K. Percus
Researcher at New York University
Publications - 78
Citations - 3959
Jerome K. Percus is an academic researcher from New York University. The author has contributed to research in topics: Random walk & Probability distribution. The author has an hindex of 21, co-authored 78 publications receiving 3777 citations. Previous affiliations of Jerome K. Percus include Slovak Academy of Sciences & Columbia University.
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Analysis of Classical Statistical Mechanics by Means of Collective Coordinates
TL;DR: In this paper, the three-dimensional classical many-body system is approximated by the use of collective coordinates, through the assumed knowledge of two-body correlation functions, and a self-consistent formulation is available for determining the correlation function.
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The reduced density matrix method for electronic structure calculations and the role of three-index representability conditions
TL;DR: The variational approach for electronic structure based on the two-body reduced density matrix is studied, incorporating two representability conditions beyond the previously used P, Q, and G conditions, and it is found that the use of the T1 and T2 conditions gives a significant improvement over just the P,Q, andG conditions.
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Predicting the size of the T-cell receptor and antibody combining region from consideration of efficient self-nonself discrimination
TL;DR: In this article, the authors estimate that the optimal size binding region on immunoglobulin or T-cell receptors will contain about 15 contact residues, in agreement with experimental observation.
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High dimensionality as an organizing device for classical fluids.
Harry L. Frisch,Jerome K. Percus +1 more
TL;DR: The Mayer diagrammatic expansion for a classical pair-interacting fluid in thermal equilibrium is cast in a form particularly appropriate to high-dimensional space, and a second virial truncation remains valid at densities much higher than that at which the series diverges.
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Thermodynamic properties of small systems
TL;DR: In this article, the authors investigated the dependence of the pressure of a homogeneous system, at a given density and temperature, on the number of particles and found that there are generally two types of $N$ dependencies in the pressure and other intensive properties of the system.