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McPherson 210 $aOxford ;$aNew York $cOxford University Press$d2002 215 $a1 online resource (411 p.) 300 $aDescription based upon print version of record. 311 $a0-19-513810-4 311 $a0-19-984929-3 320 $aIncludes bibliographical references and indexes. 327 $aCover Page; Title Page; Copyright Page; Acknowledgments; Contents; Introduction; Part I The Developing Musician; 1. Musical Potential; 2. Environmental Influences; 3. Motivation; 4. Performance Anxiety; 5. Brain Mechanisms; 6. Music Medicine; Part II Subskills of Music Performance; 7. From Sound to Sign; 8. Improvisation; 9. Sight-Reading; 10. Practice; 11. Memory; 12. Intonation; 13. Structural Communication; 14. Emotional Communication; 15. Body Movement; Part III Instruments and Ensembles; 16. Solo Voice; 17. Choir; 18. Piano; 19. String Instruments; 20. Wind Instruments 327 $a21. Rehearsing and ConductingContributors; Author Index; Subject Index 330 $aMusic educators and practicing musicians have failed to benefit as much as they could from the past two decades of music psychology research. In this volume, Parncutt and McPherson propose to improve the situation by describing new approaches, informed by recent psychological research, to teaching music, learning music, and making music at all educational levels. Each chapter represents the collaboration between a music psychologist and a music educator. The articles begin by outlining music-psychological issues that are probably unfamiliar to musicians and music educators. 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Reyes-Lega, Universidad de los Andes$b[electronic resource] 210 1$aCambridge :$cCambridge University Press,$d2013. 215 $a1 online resource (x, 383 pages) $cdigital, PDF file(s) 300 $aTitle from publisher's bibliographic system (viewed on 05 Oct 2015). 311 $a1-107-02683-0 320 $aIncludes bibliographical references and index. 327 $aContents; Contributors; Introduction; 1 A brief introduction to Dirac manifolds; 1.1 Introduction; 1.1.1 Notation, conventions, terminology; 1.2 Presymplectic and Poisson structures; 1.2.1 Two viewpoints on symplectic geometry; 1.2.2 Going degenerate; 1.3 Dirac structures; 1.4 Properties of Dirac structures; 1.4.1 Lie algebroid; 1.4.2 Presymplectic leaves and null distribution; 1.4.3 Hamiltonian vector fields and Poisson algebra; 1.5 Morphisms of Dirac manifolds; 1.5.1 Pulling back and pushing forward; 1.5.2 Clean intersection and smoothness issues 327 $a1.6 Submanifolds of Poisson manifolds and constraints1.6.1 The induced Poisson bracket on admissible functions; 1.6.2 A word on coisotropic submanifolds (or first-class constraints); 1.6.3 Poisson-Dirac submanifolds and the Dirac bracket; 1.6.4 Momentum level sets; 1.7 Brief remarks on further developments; Acknowledgments; References; 2 Differential geometry of holomorphic vector bundles on a curve; 2.1 Holomorphic vector bundles on Riemann surfaces; 2.1.1 Vector bundles; 2.1.2 Topological classification; 2.1.3 Dolbeault operators and the space of holomorphic structures; 2.1.4 Exercises 327 $a2.2 Holomorphic structures and unitary connections2.2.1 Hermitian metrics and unitary connections; 2.2.2 The Atiyah-Bott symplectic form; 2.2.3 Exercises; 2.3 Moduli spaces of semi-stable vector bundles; 2.3.1 Stable and semi-stable vector bundles; 2.3.2 Donaldson's theorem; 2.3.3 Exercises; References; 3 Paths towards an extension of Chern-Weil calculus to a class of infinite dimensional vector bundles; Introduction; Part 1: Some useful infinite dimensional Lie groups; 3.1 The gauge group of a bundle; 3.2 The diffeomorphism group of a bundle 327 $a3.3 The algebra of zero-order classical pseudodifferential operators3.4 The group of invertible zero-order dos; Part 2: Traces and central extensions; 3.5 Traces on zero-order classical dos; 3.6 Logarithms and central extensions; 3.7 Linear extensions of the L2-trace; Part 3: Singular Chern-Weil classes; 3.8 Chern-Weil calculus in finite dimensions; 3.9 A class of infinite dimensional vector bundles; 3.10 Frame bundles and associated do-algebra bundles; 3.11 Logarithms and closed forms; 3.12 Chern-Weil forms in infinite dimensions; 3.13 Weighted Chern--Weil forms; discrepancies 327 $a3.13.1 The Hochschild coboundary of a weighted trace3.13.2 Dependence on the weight; Part 4: Circumventing anomalies; 3.13.3 Exterior differential of a weighted trace; 3.13.4 Weighted traces extended to admissible fibre bundles; 3.13.5 Obstructions to closedness of weighted Chern--Weil forms; 3.14 Renormalised Chern-Weil forms on do Grassmannians; 3.15 Regular Chern-Weil forms in infinite dimensions; Acknowledgements; References; 4 Introduction to Feynman integrals; 4.1 Introduction; 4.2 Basics of perturbative quantum field theory; 4.3 Dimensional regularisation 327 $a4.4 Loop integration in D dimensions 330 $aBased on lectures given at the renowned Villa de Leyva summer school, this book provides a unique presentation of modern geometric methods in quantum field theory. Written by experts, it enables readers to enter some of the most fascinating research topics in this subject. Covering a series of topics on geometry, topology, algebra, number theory methods and their applications to quantum field theory, the book covers topics such as Dirac structures, holomorphic bundles and stability, Feynman integrals, geometric aspects of quantum field theory and the standard model, spectral and Riemannian geometry and index theory. This is a valuable guide for graduate students and researchers in physics and mathematics wanting to enter this interesting research field at the borderline between mathematics and physics. 517 3 $aGeometric & Topological Methods for Quantum Field Theory 606 $aGeometric quantization 606 $aQuantum field theory$xMathematics 615 0$aGeometric quantization. 615 0$aQuantum field theory$xMathematics. 676 $a530.14/301516 686 $aSCI040000$2bisacsh 702 $aCardona$b Alexander 702 $aContreras$b Iva?n$f1985- 702 $aReyes-Lega$b Andre?s F.$f1973- 801 0$bUkCbUP 801 1$bUkCbUP 906 $aBOOK 912 $a9910810511103321 996 $aGeometric and topological methods for quantum field theory$9239592 997 $aUNINA