P
Paul McGuire
Researcher at Max Planck Society
Publications - 17
Citations - 1539
Paul McGuire is an academic researcher from Max Planck Society. The author has contributed to research in topics: Inelastic scattering & Elastic scattering. The author has an hindex of 14, co-authored 17 publications receiving 1524 citations.
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Quantum mechanical close coupling approach to molecular collisions. jz ‐conserving coupled states approximation
Paul McGuire,Donald J. Kouri +1 more
TL;DR: In this article, the authors derived new coupled equations describing collisions of an atom and a diatomic molecule by neglecting the effect on the wavefunction of the rotation of the coordinate axes.
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Coupled-states approach for elastic and for rotationally and vibrationally inelastic atom-molecule collisions
TL;DR: In this article, the elastic and inelastic collisions of an atom with a diatomic molecule are treated quantum mechanically in the body−fixed coordinate system, and a coupled−states large basis calculation is presented which demonstrates the enormous utility of the method.
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Validity of the coupled states approximation for molecular collisions
TL;DR: The coupled states method is found to maintain its high accuracy for the extremely strong-coupling HeHCN system and also for the large Δ j transitions in the ArN 2 system even when many partial waves are required.
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Cross sections and rate constants for low‐temperature 4He–H2 vibrational relaxation
TL;DR: In this article, the Gordon-Secrest (GS) potential was used with both a harmonic (HO) and rotating-Morse oscillator (MO) description of the H2 molecule.
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A coupled-states approximation study of Li+-H2 collisions
Donald J. Kouri,Paul McGuire +1 more
TL;DR: In this article, the coupled-state approximation for describing atom-molecule collisions is applied in a slightly modified form to the Li+-H2 system, where a preferred orientation for rotational excitation exists which suggests the use of l = J-j rather than l = j as the angular momentum quantum number in approximating the eigenvalue of 12 by l(l + 1).