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Theory of Reactive Scattering. II. Application of the τ Operator Formalism to a Linear Model for Three Body Rearrangements

The Journal of Chemical Physics, 1972
Coupled operator equations for the rearrangement channel operators ταα and τβα are employed in considering a simple collinear model for three body rearrangement collisions. The model is sufficiently general to permit dissociation of the bound atoms and in a certain limit the model becomes identical with that considered by Hulburt and Hirschfelder.
Michael Baer, Donald J. Kouri
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Exact solution of the problem of diffuse reflection and transmission in Rayleigh scattering by use of the Laplace transform and the theory of linear singular operators

Astrophysics and Space Science, 1979
We have considered six scalar equations which are obtained from the vector transport equation for radiative transfer to the problem of diffuse reflection and transmission in finite plane-parallel Rayleigh scattering atmosphere. By use of the Laplace transform and the theory of linear singular operators these equations have been solved exactly to get ...
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The Problem of Reconstructing Objects from Projections as an Inverse Problem in Scattering Theory of the Linear Transport Operator

1981
Scattering theory of the linear transport operator was initiated by J. Hejtmanek (1975) and further developed by B. Simon (1975) and J, Voigt (1976). A survey about this theory can be found in the book: M. Reed, B. Simon, Modern Methods in Mathematical Physics, vol. 3 (Scattering theory), 1979.
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Theory of Characteristic Modes for Nonsymmetric Surface Integral Operators

IEEE Transactions on Antennas and Propagation, 2021
Pasi Ylä-Oijala, Henrik Wallén
exaly  

Dimension-8 operators in the Standard Model Effective Field Theory

Journal of High Energy Physics, 2020
Christopher W Murphy
exaly  

Nonlinear scattering theory at low energy

Journal of Functional Analysis, 1981
Walter Strauss
exaly  

Spectral and scattering theory for Gauss–Bonnet operators on perturbed topological crystals

Journal of Mathematical Analysis and Applications, 2017
Daniel Parra
exaly  

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