Control of quantum systems : theory and methods /

"Control of Quantum Systems: Theory and Methods provides an insight into the modern approaches to control of quantum systems evolution, with a focus on both closed and open (dissipative) quantum systems. The topic is timely covering the newest research in the field, and presents and summarizes...

Πλήρης περιγραφή

Λεπτομέρειες βιβλιογραφικής εγγραφής
Κύριος συγγραφέας: Cong, Shuang
Μορφή: Ηλ. βιβλίο
Γλώσσα:English
Έκδοση: Singapore : John Wiley & Sons Inc., 2014.
Θέματα:
Διαθέσιμο Online:Full Text via HEAL-Link
Πίνακας περιεχομένων:
  • Title Page; Copyright; About the Author; Preface; Chapter 1: Introduction; 1.1 Quantum States; 1.2 Quantum Systems Control Models; 1.3 Structures of Quantum Control Systems; 1.4 Control Tasks and Objectives; 1.5 System Characteristics Analyses; 1.6 Performance of Control Systems; 1.7 Quantum Systems Control; 1.8 Overview of the Book; References; Chapter 2: State Transfer and Analysis of Quantum Systems on the Bloch Sphere; 2.1 Analysis of a Two-level Quantum System State; 2.2 State Transfer of Quantum Systems on the Bloch Sphere; References
  • Chapter 3: Control Methods of Closed Quantum Systems3.1 Improved Optimal Control Strategies Applied in Quantum Systems; 3.2 Control Design of High-Dimensional Spin-1/2 Quantum Systems; 3.3 Comparison of Time Optimal Control for Two-Level Quantum Systems; References; Chapter 4: Manipulation of Eigenstates-Based on Lyapunov Method; 4.1 Principle of the Lyapunov Stability Theorem; 4.2 Quantum Control Strategy Based on State Distance; 4.3 Optimal Quantum Control Based on the Lyapunov Stability Theorem; 4.4 Realization of the Quantum Hadamard Gate Based on the Lyapunov Method; References
  • Chapter 5: Population Control Based on the Lyapunov Method5.1 Population Control of Equilibrium State; 5.2 Generalized Control of Quantum Systems in the Frame of Vector Treatment; 5.3 Population Control of Eigenstates; References; Chapter 6: Quantum General State Control Based on Lyapunov Method; 6.1 Pure State Manipulation; 6.2 Optimal Control Strategy of the Superposition State; 6.3 Optimal Control of Mixed-State Quantum Systems; 6.4 Arbitrary Pure State to a Mixed-State Manipulation; References; Chapter 7: Convergence Analysis Based on the Lyapunov Stability Theorem
  • 7.1 Population Control of Quantum States Based on Invariant Subsets with the Diagonal Lyapunov Function7.2 A Convergent Control Strategy of Quantum Systems; 7.3 Path Programming Control Strategy of Quantum State Transfer; References; Chapter 8: Control Theory and Methods in Degenerate Cases; 8.1 Implicit Lyapunov Control of Multi-Control Hamiltonian Systems Based on State Error; 8.2 Quantum Lyapunov Control Based on the Average Value of an Imaginary Mechanical Quantity; 8.3 Implicit Lyapunov Control for the Quantum Liouville Equation; References
  • Chapter 9: Manipulation Methods of the General State9.1 Quantum System Schmidt Decomposition and its Geometric Analysis; 9.2 Preparation of Entanglement States in a Two-Spin System; 9.3 Purification of the Mixed State for Two-Dimensional Systems; References; Chapter 10: State Control of Open Quantum Systems; 10.1 State Transfer of Open Quantum Systems with a Single Control Field; 10.2 Purity and Coherence Compensation through the Interaction between Particles; Appendix 10.A Proof of Equation 10.59; References; Chapter 11: State Estimation, Measurement, and Control of Quantum Systems