2004 - Fellow of the American Association for the Advancement of Science (AAAS)
1975 - Fellow of Alfred P. Sloan Foundation
Optimal control, Quantum mechanics, Quantum, Applied mathematics and Classical mechanics are his primary areas of study. His study on Optimal control also encompasses disciplines like
The Applied mathematics study combines topics in areas such as High-dimensional model representation, Reproducing kernel Hilbert space, Interpolation, Nonlinear system and Computational chemistry. He interconnects Differential equation, Statistical physics, Wave function and Schrödinger equation in the investigation of issues within Classical mechanics. His Differential equation research is multidisciplinary, incorporating perspectives in Green's function, Partial differential equation and Sensitivity.
His primary areas of investigation include Quantum, Quantum mechanics, Optimal control, Statistical physics and Classical mechanics. The study incorporates disciplines such as Controllability and Observable in addition to Quantum. His work on Quantum mechanics deals in particular with Hamiltonian, Open quantum system and Quantum information.
His studies link Quantum process with Open quantum system. His Optimal control study combines topics from a wide range of disciplines, such as Field, Control theory and Topology.
His primary areas of study are Quantum, Quantum mechanics, Optimal control, Quantum system and Topology. His Quantum research is multidisciplinary, relying on both Classical mechanics, Statistical physics, Robust control and Observable. He works in the field of Quantum mechanics, focusing on Quantum information in particular.
The concepts of his Optimal control study are interwoven with issues in Field, Control variable and Laser. His Quantum system research is multidisciplinary, relying on both Hamiltonian, Controllability and Quantum technology. Herschel Rabitz has included themes like Qubit and Unitary transformation in his Topology study.
Herschel Rabitz focuses on Quantum, Quantum mechanics, Optimal control, Quantum system and Field. His Quantum research includes elements of Laser, Statistical physics and Robust control, Robustness. He combines subjects such as Coupling and Order with his study of Quantum mechanics.
His Optimal control research focuses on Control variable and how it connects with Hessian matrix. His studies in Quantum system integrate themes in fields like Quantum technology, Jacobian matrix and determinant, Observable, Hamiltonian and Topology. His Field study which covers Classical mechanics that intersects with Macroscopic quantum phenomena.
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Teaching lasers to control molecules.
Richard S. Judson;Herschel Rabitz.
Physical Review Letters (1992)
Whither the future of controlling quantum phenomena
Herschel Rabitz;Regina de Vivie-Riedle;Marcus Motzkus;Karl Kompa.
Coherent control of quantum dynamics: the dream is alive.
Warren S. Warren;Herschel Albert Rabitz;Mohammed Dahleh.
Selective Bond Dissociation and Rearrangement with Optimally Tailored, Strong-Field Laser Pulses
Robert J. Levis;Getahun M. Menkir;Herschel Rabitz.
Optimal control of quantum-mechanical systems: Existence, numerical approximation, and applications
Anthony P. Peirce;Mohammed A. Dahleh;Herschel Albert Rabitz.
Physical Review A (1988)
Control of quantum phenomena: past, present and future
Constantin Brif;Raj Chakrabarti;Herschel Albert Rabitz.
New Journal of Physics (2010)
General foundations of high-dimensional model representations
Herschel Albert Rabitz;Ömer F. Aliş.
Journal of Mathematical Chemistry (1999)
Sensitivity Analysis in Chemical Kinetics
H. Rabitz;M. Kramer;D. Dacol.
Annual Review of Physical Chemistry (1983)
Systems-level metabolic flux profiling identifies fatty acid synthesis as a target for antiviral therapy
Joshua Munger;Bryson D Bennett;Anuraag Parikh;Xiao-Jiang Feng.
Nature Biotechnology (2008)
A Comprehensive Reaction Mechanism For Carbon Monoxide/Hydrogen/Oxygen Kinetics
R. A. Yetter;F. L. Dryer;H. Rabitz.
Combustion Science and Technology (1991)
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