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Monotonically convergent algorithms for solving quantum optimal control problems described by an integrodifferential equation of motion

Ohtsuki, Yukiyoshi; Teranishi, Yoshiaki; Saalfrank, Peter; Turinici, Gabriel; Rabitz, Herschel (2007), Monotonically convergent algorithms for solving quantum optimal control problems described by an integrodifferential equation of motion, Physical Review. A, Atomic, Molecular and Optical Physics, 75, 3, p. 033407. http://dx.doi.org/10.1103/PhysRevA.75.033407

Type
Article accepté pour publication ou publié
Date
2007
Journal name
Physical Review. A, Atomic, Molecular and Optical Physics
Volume
75
Number
3
Publisher
APS
Pages
033407
Publication identifier
Metadata
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Author(s)
Ohtsuki, Yukiyoshi
Teranishi, Yoshiaki
Saalfrank, Peter
Turinici, Gabriel cc
Rabitz, Herschel
Abstract (EN)
A family of monotonically convergent algorithms is presented for solving a wide class of quantum optimal control problems satisfying an inhomogeneous integrodifferential equation of motion. The convergence behavior is examined using a four-level model system under the influence of non-Markovian relaxation. The results show that high quality solutions can be obtained over a wide range of parameters that characterize the algorithms, independent of the presence or absence of relaxation.
Subjects / Keywords
monotonically convergent algorithms