Field computation for accelerator magnets : analytical and numerical methods for electromagnetic design and optimization / / Stephan Russenschuck

• Autore: Russenschuck Stephan
• Pubblicazione: Weinheim, : Wiley-VCH, 2010
• Descrizione fisica: 1 online resource (779 p.)
• Disciplina: 530.1/41/0285; 539.736
• Soggetto topico: Electromagnetic devices - Design and construction - Data processing; Electromagnetic fields - Design and construction - Data processing; Electromagnetism - Data processing; Particle accelerators; Mathematical optimization
• Note generali: Description based upon print version of record.
• Nota di bibliografia: Includes bibliographical references and index.
• Nota di contenuto: Field Computation for Accelerator Magnets: Analytical and Numerical Methods for Electromagnetic Design and Optimization; Contents; Preface; Notation; 1 Magnets for Accelerators; 1.1 The Large Hadron Collider; 1.2 A Magnet Metamorphosis; 1.3 Superconductor Technology; 1.3.1 Critical Current Density of Superconductors; 1.3.2 Strands; 1.3.3 Cables; 1.4 The LHC Dipole Coldmass; 1.5 Superfluid Helium Physics and Cryogenic Engineering; 1.6 Cryostat Design and Cryogenic Temperature Levels; 1.7 Vacuum Technology; 1.8 Powering and Electrical Quality Assurance; 1.9 Electromagnetic Design Challenges ; 1.9.1 The CERN Field Computation Program ROXIE1.9.2 Analytical and Numerical Field Computation; References; 2 Algebraic Structures and Vector Fields; 2.1 Mappings; 2.2 Groups, Rings, and Fields; 2.3 Vector Space; 2.3.1 Linear Independence and Basis; 2.4 Linear Transformations; 2.5 Affine Space; 2.5.1 Coordinates; 2.6 Inner Product Space; 2.6.1 Metric Space; 2.6.2 Orthonormal Bases; 2.6.3 The Erhard Schmidt Orthogonalization; 2.7 Orientation; 2.8 A Glimpse on Topological Concepts; 2.8.1 Homotopy; 2.8.2 The Boundary Operator; 2.9 Exterior Products; 2.10 Identities of Vector Algebra ; 2.11 Vector Fields2.12 Phase Portraits; 2.13 The Physical Dimension System; References; 3 Classical Vector Analysis; 3.1 Space Curves; 3.1.1 The Frenet Frame of Space Curves; 3.2 The Directional Derivative; 3.3 Gradient, Divergence, and Curl; 3.4 Identities of Vector Analysis; 3.5 Surfaces in E3; 3.6 The Differential; 3.7 Differential Operators on Scalar and Vector Fields in r and ŕ; 3.8 The Path Integral of a Vector Field; 3.9 Coordinate-Free Definitions of the Differential Operators; 3.10 Integral Theorems; 3.10.1 The Kelvin-Stokes Theorem; 3.10.2 Green's Theorem in the Plane ; 3.10.3 The Gauss-Ostrogradski Divergence Theorem3.10.4 A Variant of the Gauss Theorem; 3.10.5 Green's First Identity; 3.10.6 Green's Second Identity (Green's Theorem); 3.10.7 Vector Form of Green's Theorem; 3.10.8 Generalization of the Integration-by-Parts Rule; 3.10.9 The Stratton Theorems; 3.11 Curvilinear Coordinates; 3.11.1 Components of a Vector Field; 3.11.2 Contravariant Coefficients; 3.11.3 Covariant Coefficients; 3.12 Integration on Space Elements; 3.13 Orthogonal Coordinate Systems; 3.13.1 Differential Operators; 3.13.2 Cylindrical Coordinates; 3.13.3 Spherical Coordinates ; 3.14 The Lemmata of Poincaré3.15 De Rham Cohomology; 3.16 Fourier Series; References; 4 Maxwell's Equations and Boundary Value Problems in Magnetostatics; 4.1 Maxwell's Equations; 4.1.1 The Global Form; 4.1.2 The Integral Form; 4.1.3 The Local Form; 4.1.4 Maxwell's Original Set of Equations; 4.2 Kirchhoff's Laws; 4.3 Conversion of Energy in Electromagnetic Fields; 4.4 Constitutive Equations; 4.5 Boundary and Interface Conditions; 4.6 Magnetic Material; 4.6.1 Ferromagnetism; 4.6.2 Measurement of Hysteresis Curves; 4.6.3 Magnetic Anisotropy in Laminated Iron Yokes; 4.6.4 Magnetostriction ; 4.6.5 Permanent Magnets
• Sommario/riassunto: Written by a leading expert on the electromagnetic design and engineering of superconducting accelerator magnets, this book offers the most comprehensive treatment of the subject to date. In concise and easy-to-read style, the author lays out both the mathematical basis for analytical and numerical field computation and their application to magnet design and manufacture. Of special interest is the presentation of a software-based design process that has been applied to the entire production cycle of accelerator magnets from the concept phase to field optimization, production follow-up, and har
• Titolo autorizzato: Field computation for accelerator magnets
• ISBN: 9786613140906; 9781283140904; 128314090X; 9783527635474; 3527635475; 9783527635467; 3527635467
• Formato: Materiale a stampa
• Livello bibliografico: Monografia
• Lingua di pubblicazione: Inglese
• Record Nr.: 9910133639303321
• Lo trovi qui: Univ. Federico II