George A. Hagedorn - Concepedia

Author

George A. Hagedorn

Also Known As

G A Hagedorn, G. A. Hagedorn, GEORGE A. HAGEDORN, George A Hagedorn, George A. Hagedorn, George Hagedorn, George Hagedorn2, Hagedorn, G. A., Hagedorn, George A., Hagedorn, George H.

Publications

1.7K

Citations

H-Index

Concepts

All Affiliations

Virginia Tech Université Grenoble Alpes Université Joseph Fourier Rockefeller University ETH Zurich

About

George A. Hagedorn is an author at Virginia Tech specializing in physics, engineering, and natural sciences.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Physics	16	21	1.1K
2	Engineering	15	17	719
3	Natural Sciences	12	12	755
4	Atomic Physics	8	8	396
5	Applied Physics	4	4	165

George A. Hagedorn

Publications

1.4K

Citations

H-Index

Page 1

	Year	Citations
Semiclassical quantum mechanics George A. Hagedorn Communications in Mathematical Physics Quantum DynamicQuantum SciencePhysicsNatural SciencesSemiclassical Quantum Mechanics	1980	239
Raising and Lowering Operators for Semiclassical Wave Packets George A. Hagedorn Annals of Physics Wave GroupSemiclassical Wave PacketsWave Theory	1998	151
Molecular propagation through electron energy level crossings George A. Hagedorn Memoirs of the American Mathematical Society Normal FormQuantum DynamicVibronic InteractionEngineeringPhysics	1994	109
A time dependent Born-Oppenheimer approximation George A. Hagedorn Communications in Mathematical Physics Quantum DynamicQuantum ScienceEngineeringPerturbation MethodPhysics	1980	101
Semiclassical quantum mechanics. III. The large order asymptotics and more general states George A. Hagedorn Annals of Physics Quantum DynamicQuantum SciencePhysicsSemiclassical Quantum MechanicsQuantum Mechanical Property	1981	82
Adiabatic expansions near eigenvalue crossings George A. Hagedorn Annals of Physics Spectral TheoryPerturbation MethodPhysicsHamiltonian SystemEigenvalue Crossings	1989	65
A Time-Dependent Born-Oppenheimer Approximation with Exponentially Small Error Estimates George A. Hagedorn, Alain Joye Communications in Mathematical Physics Spectral TheoryEngineeringPerturbation MethodPhysicsTime-dependent Born-oppenheimer Approximation	2001	65
Proof of the Landau-Zener formula in an adiabatic limit with small eigenvalue gaps George A. Hagedorn Communications in Mathematical Physics Spectral TheorySmall Eigenvalue GapsLandau-zener FormulaAdiabatic Limit	1991	63
Non-stochasticity of time-dependent quadratic Hamiltonians and the spectra of canonical transformations George A. Hagedorn, Michael Loss, J. Slawny Journal of Physics A Mathematical and General Spectral TheoryQuantum ScienceQuantum DynamicCanonical TransformationsEngineering	1986	62
Elementary Exponential Error Estimates for the Adiabatic Approximation George A. Hagedorn, Alain Joye Journal of Mathematical Analysis and Applications Numerical AnalysisPade ApproximationEngineeringClassical ApproximationAdiabatic Approximation	2002	52

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