Landau–Zener Transitions Through Small Electronic Eigenvalue Gaps in the Born-Oppenheimer Approximation George A. Hagedorn∗ Alain Joye †‡ Department of Mathematics and

Source URL: www.math.vt.edu

The AC Stark Ee t, Time{Dependent Born{Oppenheimer Approximation, and Fran k{Condon Fa tors George A. Hagedorn Department of Mathemati s and Center for Statisti al Me hani s and Mathemati al Physi s

Source URL: www.math.vt.edu

Exponentially A urate Quasimodes for the Time{Independent Born{Oppenheimer Approximation on a One{Dimensional Mole ular System George A. Hagedorn Department of Mathemati s and Center for Statisti al Me hani s and Mathe

Source URL: www.math.vt.edu

• Mathematical analysis
• Mathematics
• Analysis
• Derivative
• Differential calculus
• Rates
• Ordinary differential equations

Density Functional Perturbation Theory and Electron-Phonon Coupling Rolf Heid INSTITUT FÜR FESTKÖRPERPHYSIK (IFP)

Source URL: www.cond-mat.de

• Quantum chemistry
• Charge carriers
• Approximations
• BornOppenheimer approximation
• J. Robert Oppenheimer
• Max Born
• Electron
• Density functional theory

DENV10-H_and_A_Program.indd

Source URL: www.mosrp.uh.edu

• Scattering theory
• Inverse problems
• Inverse scattering problem
• Scattering
• Inverse
• Born approximation
• Arthur Weglein

Diatomic Molecules with Large Angular Momentum in the Born–Oppenheimer Approximation Sharon M. Hughes†∗ and George A. Hagedorn† Department of Mathematics and

Source URL: www.math.vt.edu

• Quantum chemistry
• Molecular physics
• Computability theory
• operator
• ALGOL 68
• Operator
• R0
• Molecular Hamiltonian
• BornOppenheimer approximation

221B Lecture Notes Scattering Theory II 1 Born Approximation

Source URL: hitoshi.berkeley.edu

HW #7 Solutions (221B) 1) Since this problem admits an exact solution, it gives some sense of how accurate the Born-Oppenheimer approximation is. The Hamiltonian is H=

Source URL: hitoshi.berkeley.edu

LETTERS Breakdown of the adiabatic Born–Oppenheimer approximation in graphene SIMONE PISANA1 , MICHELE LAZZERI2 , CINZIA CASIRAGHI1 , KOSTYA S. NOVOSELOV3 , A. K. GEIM3 ,

Source URL: www.condmat.physics.manchester.ac.uk

221B Lecture Notes Scattering Theory II 1 Born Approximation

Source URL: hitoshi.berkeley.edu