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portada Formulation and Numerical Solution of Quantum Control Problems
Type
Physical Book
Publisher
Author
Collection
Computational Science & Engineering
Year
2017
Language
English
Pages
390
Format
Hardcover
Dimensions
22.9x15.2 cm
ISBN13
9781611974836

Formulation and Numerical Solution of Quantum Control Problems

Alfio Borzi;Gabriele Ciaramella;Martin Sprengel (Author) · SIAM - Society for Industrial and Applied Mathematics · Hardcover

Formulation and Numerical Solution of Quantum Control Problems - Alfio Borzi;Gabriele Ciaramella;Martin Sprengel

New Book Imported to Taiwan
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NT$ 4,525

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Synopsis "Formulation and Numerical Solution of Quantum Control Problems"

Provides an introduction to representative nonrelativistic quantum control problems and their theoretical analysis and solution via modern computational techniques. The quantum theory framework is based on the Schrödinger picture, and the optimization theory, which focuses on functional spaces, is based on the Lagrange formalism.

This book provides an introduction to representative nonrelativistic quantum control problems and their theoretical analysis and solution via modern computational techniques. The quantum theory framework is based on the Schrödinger picture, and the optimization theory, which focuses on functional spaces, is based on the Lagrange formalism. The computational techniques represent recent developments that have resulted from combining modern numerical techniques for quantum evolutionary equations with sophisticated optimization schemes. Both finite and infinite-dimensional models are discussed, including the three-level Lambda system arising in quantum optics, multispin systems in NMR, a charged particle in a well potential, Bose–Einstein condensates, multiparticle spin systems, and multiparticle models in the time-dependent density functional framework.

This self-contained book covers the formulation, analysis, and numerical solution of quantum control problems and bridges scientific computing, optimal control and exact controllability, optimization with differential models, and the sciences and engineering that require quantum control methods.

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