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The Green's function method of sensitivity analysis in quantum dynamics
Jenn Tai Hwanga,
Herschel Rabitz
Chemistry
Princeton Language and Intelligence (PLI)
Princeton Materials Institute
Research output
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Contribution to journal
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Article
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peer-review
51
Scopus citations
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Dive into the research topics of 'The Green's function method of sensitivity analysis in quantum dynamics'. Together they form a unique fingerprint.
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Engineering
Electric Field
33%
Evolution Operator
33%
Green Function
100%
Hamiltonian
66%
Illustrates
33%
Magnetic Field
33%
Rotors
33%
Schr Dinger Equation
66%
Sensitivity Coefficient
33%
Sensitivity Equation
33%
System Parameter
66%
Mathematics
Asymptotics
33%
Electric Field
33%
Evolution Operator
33%
Green Function
100%
Hamiltonian
66%
Magnetic Field
33%
Scattering Problem
33%
System Parameter
66%
Time Evolution
33%
Transition Probability
33%
wavefunction ψ
33%
Chemistry
Anisotropy
33%
Electric Field
33%
Magnetic Field
33%
Molecular Beam
33%
Quantum Dynamics
100%
Quantum Mechanics
33%
Tight Binding Model
100%
Transition Probability
33%
Wave Function
33%
Physics
Anisotropy
33%
Electric Fields
33%
Green's Functions
100%
Magnetic Field
33%
Molecular Beam
33%
Quantum Mechanics
33%
Transition Probability
33%
Wave Function
33%
Keyphrases
Anisotropy Coefficient
33%
Coefficient Sensitivity
33%
Field Parameters
33%
Free-molecular
33%
Molecular Transitions
33%
Scattering Formalism
33%
Time-dependent Quantum Mechanics
33%
Time-dependent Theory
33%