David G. Tempel, Ph.D.
Affiliations: | 2012 | Physics | Harvard University, Cambridge, MA, United States |
Area:
energy transfer in photosynthetic complexes, spectroscopy of molecules in nanoscale environmentsGoogle:
"David Tempel"Mean distance: 9.17 | S | N | B | C | P |
Parents
Sign in to add mentorAlán Aspuru-Guzik | grad student | 2012 | Harvard | |
(Time-Dependent Density Functional Theory for Open Quantum Systems and Quantum Computation.) |
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Publications
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Laguna HG, Sagar RP, Tempel DG, et al. (2015) The role of interparticle interaction and environmental coupling in a two-particle open quantum system. Physical Chemistry Chemical Physics : Pccp |
Whitfield JD, Yung MH, Tempel DG, et al. (2014) Computational complexity of time-dependent density functional theory New Journal of Physics. 16 |
Tempel DG, Aspuru-Guzik A. (2014) The Kitaev-Feynman clock for open quantum systems New Journal of Physics. 16 |
Yung MH, Whitfield JD, Boixo S, et al. (2014) Introduction to quantum algorithms for physics and chemistry Advances in Chemical Physics. 154: 67-106 |
Parkhill JA, Markovich T, Tempel DG, et al. (2012) A correlated-polaron electronic propagator: open electronic dynamics beyond the Born-Oppenheimer approximation. The Journal of Chemical Physics. 137: 22A547 |
Tempel DG, Aspuru-Guzik A. (2012) Quantum computing without wavefunctions: time-dependent density functional theory for universal quantum computation. Scientific Reports. 2: 391 |
Parkhill JA, Tempel DG, Aspuru-Guzik A. (2012) Exciton coherence lifetimes from electronic structure. The Journal of Chemical Physics. 136: 104510 |
Tempel DG, Yuen-Zhou J, Aspuru-Guzik A. (2012) Open Quantum Systems: Density Matrix Formalism and Applications Lecture Notes in Physics. 837: 211-229 |
Tempel DG, Watson MA, Olivares-Amaya R, et al. (2011) Time-dependent density functional theory of open quantum systems in the linear-response regime. The Journal of Chemical Physics. 134: 074116 |
Tempel DG, Aspuru-Guzik A. (2011) Relaxation and dephasing in open quantum systems time-dependent density functional theory: Properties of exact functionals from an exactly-solvable model system Chemical Physics. 391: 130-142 |