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Projection-operator approach to potential scattering
W. Domcke
Heidelberg University
Research output
:
Contribution to journal
›
Article
›
peer-review
43
Scopus citations
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Dive into the research topics of 'Projection-operator approach to potential scattering'. Together they form a unique fingerprint.
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Keyphrases
Projection Method
100%
P-space
100%
Potential Scattering
100%
Discrete States
66%
Orthogonality
33%
Scattering Contribution
33%
Green's Function
33%
Scattering Matrix
33%
Scattering Problem
33%
Wave Scattering
33%
Eigenstates
33%
Projection Operator
33%
Direct Scattering
33%
Internal Degrees of Freedom
33%
Shape Resonance
33%
T-matrix
33%
Complex Momentum
33%
Scattering Phase Shifts
33%
Resonant Scattering
33%
Square-well Potential
33%
Scattering States
33%
Closed Channel
33%
Q-space
33%
Multi-channel Resonances
33%
Single-particle Resonances
33%
Orthonormal Set
33%
Matrix Phase
33%
Pole Structure
33%
Particle in a Spherical Box
33%
Mathematics
Operator Approach
100%
P-Space
100%
Projection Operator
100%
Discrete State
66%
Matrix (Mathematics)
33%
Scattering Problem
33%
T-Matrix
33%
Orthonormal Set
33%
Free Continuum
33%
Q-Space
33%
Arbitrary Number
33%
Explicit Form
33%
Green's Functions
33%
Degree of Freedom
33%
Orthogonality
33%
Eigenvector
33%
Phase Shift
33%
Chemistry
Tight Binding Model
100%
Wave Scattering
100%
S Matrix
100%
Standard Model
100%
Square Well Potential
100%
Scattering Phase Shift
100%
Physics
Green's Functions
100%
Standard Model
100%
Square Wells
100%
Degree of Freedom
100%
Wave Scattering
100%
Engineering
Projection Operator
100%
Discrete State
66%
Degree of Freedom
33%
Arbitrary Number
33%
Model Problem
33%
Internal Degree
33%
Explicit Form
33%
Eigenvector
33%
Green's Functions
33%
Orthogonality
33%
Phase Shift
33%