"Field Simulation for Accelerator Magnets" is a comprehensive two-volume reference on the electromagnetic design and measurement of accelerator magnets. It covers the design and optimization of magnets with highly uniform fields, which are crucial for accelerating electrons or hadrons in particle accelerators used in various scientific fields. The volumes provide essential mathematical foundations for project engineers and beam physicists, and are valuable for students of electrical engineering and physics. They offer detailed discussions on topics such as vector algebra, network theory,…mehr
"Field Simulation for Accelerator Magnets" is a comprehensive two-volume reference on the electromagnetic design and measurement of accelerator magnets. It covers the design and optimization of magnets with highly uniform fields, which are crucial for accelerating electrons or hadrons in particle accelerators used in various scientific fields.
The volumes provide essential mathematical foundations for project engineers and beam physicists, and are valuable for students of electrical engineering and physics. They offer detailed discussions on topics such as vector algebra, network theory, field computation, magnetic measurements, beam optics, and more. Additionally, they explore mathematical optimization techniques, multiphysics simulation, and model-based systems engineering.
Authored by a leading expert, these volumes are an excellent resource for learning mathematical methods and numerical techniques applicable in industry and science.
Stephan Russenschuck is a Principle Applied Physicist in the Accelerator Technology (TE) Department of the European Organization for Nuclear Research, CERN, Geneva, Switzerland. He is the leader of the magnetic measurement section in the TE department and the chairman of the technical and doctoral student committee (TSC). He received the Dipl.-Ing and Dr.-Ing. degrees in electrical engineering in 1986 and 1990 both from the Technical University Darmstadt. In 2000 he was recognized as a University Lecturer (Habilitation) for Theory of Electromagnetic Fields at the University of Vienna, Austria. His research interests are mathematical optimization and numerical field computation techniques in support of magnet design, magnetic measurements, and accelerator operation. Stephan Russenschuck is the author of the numerical field computation program ROXIE and the author of the book "Field computation for accelerator magnets" published by Wiley-VCH.
Inhaltsangabe
Volume 1
Preface xv Notation xix 1 Algebraic Structures and Vector Fields 1 2 Classical Vector Analysis 41 3 Maxwell?s Equations and Boundary-Value Problems in Magnetostatics 103 4 Fields and Potentials of Line Currents 153 5 Harmonic Fields 205 6 Complex Analysis Methods for Magnet Design 271 7 Faraday?s Law of Induction 305 8 Field Diffusion 319 9 Synchrotron Radiation 339 10 Theory of the Coil Magnetometer 357 11 Stretched-Wire Field Measurements 415 Appendix A Differential Forms 469 Appendix B The Vibration of the Taut String 485 Appendix C Uncertainty in Measurement and Approximation 497 Appendix D Orthogonal Array Testing 511 Appendix E SI Units 523
Volume 2
12 Magnets for Accelerators 525 13 Elementary Beam Optics and Field Requirements 573 14 Reference Frames and Magnet Polarities 603 15 Iron-Dominated Magnets 619 16 Coil-Dominated Magnets 653 17 Finite-Element Formulations 701 18 Discretization 721 19 Coupling of Boundary and Finite Elements 743 20 Superconductor Magnetization 781 21 Interstrand Coupling Currents 827 22 Quench Simulation 855 23 Differential Geometry Applied to Coil-Head Design 895 24 Mathematical Optimization Techniques 923 25 Model-Based Systems Engineering 983 Appendix F Material-Property Data for Field Simulation 1015 Appendix G The LHC Magnet Catalog 1035 Appendix H Ramping the LHC Dipoles 1061 Reference 1063 Glossary 1065 Index 1075
Preface xv Notation xix 1 Algebraic Structures and Vector Fields 1 2 Classical Vector Analysis 41 3 Maxwell?s Equations and Boundary-Value Problems in Magnetostatics 103 4 Fields and Potentials of Line Currents 153 5 Harmonic Fields 205 6 Complex Analysis Methods for Magnet Design 271 7 Faraday?s Law of Induction 305 8 Field Diffusion 319 9 Synchrotron Radiation 339 10 Theory of the Coil Magnetometer 357 11 Stretched-Wire Field Measurements 415 Appendix A Differential Forms 469 Appendix B The Vibration of the Taut String 485 Appendix C Uncertainty in Measurement and Approximation 497 Appendix D Orthogonal Array Testing 511 Appendix E SI Units 523
Volume 2
12 Magnets for Accelerators 525 13 Elementary Beam Optics and Field Requirements 573 14 Reference Frames and Magnet Polarities 603 15 Iron-Dominated Magnets 619 16 Coil-Dominated Magnets 653 17 Finite-Element Formulations 701 18 Discretization 721 19 Coupling of Boundary and Finite Elements 743 20 Superconductor Magnetization 781 21 Interstrand Coupling Currents 827 22 Quench Simulation 855 23 Differential Geometry Applied to Coil-Head Design 895 24 Mathematical Optimization Techniques 923 25 Model-Based Systems Engineering 983 Appendix F Material-Property Data for Field Simulation 1015 Appendix G The LHC Magnet Catalog 1035 Appendix H Ramping the LHC Dipoles 1061 Reference 1063 Glossary 1065 Index 1075
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