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Calaque D., Strobl T. (Eds.) Mathematical Aspects of Quantum Field Theories

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Calaque D., Strobl T. (Eds.) Mathematical Aspects of Quantum Field Theories
Springer International Publishing Switzerland 2014. — 556 pp. — (Mathematical Physics Studies). — ISBN: 978-3-319-09948-4 (Print) 978-3-319-09949-1 (Online).
Despite its long history and stunning experimental successes, the mathematical foundation of perturbative quantum field theory is still a subject of ongoing research.
This book aims at presenting some of the most recent advances in the field, and at reflecting the diversity of approaches and tools invented and currently employed.
Both leading experts and comparative newcomers to the field present their latest findings, helping readers to gain a better understanding of not only quantum but also classical field theories. Though the book offers a valuable resource for mathematicians and physicists alike, the focus is more on mathematical developments.
This volume consists of four parts:
The first Part covers local aspects of perturbative quantum field theory, with an emphasis on the axiomatization of the algebra behind the operator product expansion. The second Part highlights Chern-Simons gauge theories, while the third examines (semi-)classical field theories. In closing, Part 4 addresses factorization homology and factorization algebras.
Leading experts in the field present the latest advances in quantum field theories
Reflecting the diversity of approaches and tools developed in the last years
With a part dedicated to (semi-)classical field theories
A Derived and Homotopical View on Field Theories
Perturbative Algebraic Quantum Field Theory
Lectures on Mathematical Aspects of (twisted) Supersymmetric Gauge Theories
Snapshots of Conformal Field Theory
Faddeev’s Quantum Dilogarithm and State-Integrals on Shaped Triangulations
A Higher Stacky Perspective on Chern–Simons Theory
Factorization Homology in
Deligne-Beilinson Cohomology in U(1) Chern-Simons Theories
Semiclassical Quantization of Classical Field Theories
Local BRST Cohomology for AKSZ Field Theories: A Global Approach
Symplectic and Poisson Geometry of the Moduli Spaces of Flat Connections Over Quilted Surfaces
Groupoids, Frobenius Algebras and Poisson Sigma Models
Notes on Factorization Algebras, Factorization Homology and Applications
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