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IV.- III.- II.- I.- Notes.- Quantization.- Constrained in Angles Vacuum 3.9 Circle.- a on Theory Yang-Mills Quantum in Induction 3.8 Circle.- a on Theory Yang-Mills Quantum 3.7 Circle.- a on Theory Yang-Mills Classical 3.6 Photons.- of Theory Field Quantum 3.5 Invariance.- Gauge of Origin The 3.4 Group.- Poincaré the of Representations 3.3 Reduction.- Covariant from Orbits 3.2 Group.- Poincaré the of Orbits Coadjoint 3.1 Theory.- Quantum Relativistic in Applications 3 Reduction.- Singular of Quantization 2.10 Systems.- Constrained of Quantization The 2.9 Quantization.- Covariant 2.8 Groupoids.- Gauge for Theorem Imprimitivity The 2.7 Stages.- in Induction 2.6 Reduction.- Marsden-Weinstein Quantum 2.5 Theorem.- Imprimitivity Quantum The 2.4 C*-Module.- Hilbert a of C*-Algebra The 2.3 Induction.- Rieffel 2.2 C*-Modules.- Hilbert 2.1 Induction.- 2 Reduction.- Marsden-Weinstein Singular 1.11 Products.- Semidirect of Orbits Coadjoint 1.10 Groups.- Nilpotent of Orbits Coadjoint 1.9 Stages.- in Reduction 1.8 Theorem.- Imprimitivity Transitive Classical the of Proof 1.7 Reduction.- Kazhdan-Kostant-Sternberg 1.6 Reduction.- Marsden-Weinstein 1.5 Theorem.- Imprimitivity Classical The 1.4 Pairs.- Dual Classical 1.3 Reduction.- Symplectic Special 1.2 Reduction.- and Constraints of Basics 1.1 Reduction.- 1 Induction.- and Reduction IV Groupoid.- Lie a of Groupoid Normal The 3.12 Quantization.- Strict a as C*-Algebra Groupoid The 3.11 Map.- Exponential Generalized A 3.10 Algebroid.- Lie a of Algebra Poisson The 3.9 Algebroids.- Lie 3.8 C*-Algebras.- Groupoid Lie of Examples 3.7 Groupoid.- Lie a of C*-Algebra The 3.6 Groupoids.- of Representations 3.5 *-Algebras.- Action 3.4 Groupoid.- Lie a of Algebra Convolution The 3.3 Groupoids.- Lie on Half-Densities 3.2 Groupoids.- 3.1 Algebroids.- Lie and Groupoids Lie 3 Monopole.- Dirac The 2.12 Equations.- Wong Classical the to Quantum the From 2.11 Hamiltonian.- Wong Quantum The 2.10 Representations.- Group Induced 2.9 Observables.- of Algebra Quantum The 2.8 H-Connection.- The 2.7 Equations.- Wong Classical The 2.6 Observables.- Classical of Construction 2.5 Group.- Gauge the and Automorphisms Bundle 2.4 Reduction.- Bundle Cotangent 2.3 Connections.- 2.2 Bundles.- 2.1 Fields.- Gauge External and Symmetries Internal 2 Orbits.- Coadjoint of Quantization Berezin 1.11 Groups.- Lie Compact of Theory Representation 1.10 Quantization.- Strict a as Algebra C* Group The 1.9 Theorem.- Peter-Weyl Generalized A 1.8 C*-Algebras.- Group 1.7 Algebra.- Enveloping Twisted The 1.6 Representations.- Projective 1.5 Structure.- Lie-Poisson (Twisted) The 1.4 Extensions.- Central and Multipliers 1.3 Actions.- Group Hamiltonian 1.2 Map.- Momentum the and Actions Algebra Lie 1.1 Algebras.- Lie and Groups Lie 1 Groupoids.- and Bundles, Groups, III Limit.- Classical its and Hamiltonian Quantum The 3.7 Manifolds.- Riemannian on Relations Commutation 3.6 Strictness.- of Proof 3.5 Manifolds.- Riemannian on Quantization Weyl 3.4 Geometry.- Riemannian Hamiltonian 3.3 Geometry.- Riemannian Some 3.2 Geometry.- Affine Some 3.1 Manifolds.- Riemannian on Quantization 3 Dynamics.- the of Limit Classical The 2.7 Space.- Flat on Fields Continuous and Quantization Strict 2.6 Space.- Flat on Quantization Weyl 2.5 Space.- Flat on Quantization Berezin of Properties 2.4 Space.- Flat on Quantization Berezin 2.3 Representation.- Metaplectic The 2.2 Representations.- its and Group Heisenberg The 2.1 Space.- Flat on Quantization 2 Kernels.- Reproducing and States Coherent 1.5 Positivity.- Complete 1.4 Quantization.- Berezin and States Coherent 1.3 C*-Algebras.- of Fields Continuous 1.2 Observables.- of Quantization Strict 1.1 Foundations.- 1 Limit.- Classical the and Quantization II C*-Algebra.- a of Space State Pure the for Axioms 3.9 Space.- State Pure the on Structure Poisson The 3.8 Space.- State Pure a in Property Two-Sphere The 3.7 Observables.- and States with Associated Lattices 3.6 Lattices.- Orthomodular 3.5 Rule.- Leibniz and Unitarity 3.4 Product.- Jordan and Theorem Spectral 3.3 Observables.- of Algebra the of Identification 3.2 Probability.- Transition a with Spaces Poisson 3.1 Observables.- to States Pure From 3 Spaces.- Probability Transition as Spaces State Pure 2.8 Spaces.- Probability Transition 2.7 Algebras.- Poisson of Representations 2.6 Manifolds..- Symplectic as Spaces Hilbert (Projective) 2.5 Manifold.- Poisson a of Decomposition Symplectic The 2.4 Manifolds.- Poisson 2.3 Representations.- Irreducible and States Pure 2.2 Sets.- Convex Compact and States Pure 2.1 Spaces.- State Pure of Structure The 2 Algebras.- Neumann Von 1.7 Spaces.- State and C*-Algebras of Examples 1.6 GNS-Construction.- the and Representations 1.5 States.- 1.4 Morphisms.- and Order, Positivity, 1.3 C*-Algebras.- Commutative and Spectrum 1.2 C*-Algebras.- and Algebras Jordan-Lie 1.1 Observables.- of Algebras of Structure The 1 States.- Pure and Observables I Theory.- Quantum Relativistic in Applications Induction.- Reduction.- Induction.- and Reduction IV. Algebroids.- Lie and Groupoids Lie Fields.- Gauge External and Symmetries Internal Algebras.- Lie and Groups Lie Groupoids.- and Bundles, Groups, III. Manifolds.- Riemannian on Quantization Space.- Flat on Quantization Foundations.- Limit.- Classical the and Quantization II. Observables.- to States Pure From States.- Pure Observables.- States.- Pure and Observables I. Overview.- Introductory bag Bei der Erstellung sollten entsprechende Regeln unbedingt eingehalten werden Sale Diese Sonderwünsche werden durch den Onlinehändler erst verwirklicht Tablets und ist eine Unterkategorie des eCommerce

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