Geometric Methods in Physics XLII
Workshop, Białystok, Poland, 2025
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Beschreibung
This volume collects papers based on lectures given at the XLII Workshop on Geometric Methods in Physics, held in Białystok, Poland in June-July 2025. These chapters provide readers an overview of cutting-edge research in quantum field theories, infinite-dimensional groups, integrable systems, noncommutative geometry, and a wide variety of other areas. Specific topics include:
- Twisted Araki–Woods Algebras
- Monoidal actions in Lie-algebraic context
- Introductory course to quantum formalism in low dimensions
- Gelfand triplets in Quantum Mechanics
- Riemann Hypothesis in terms of the continuous Newton flow
Geometric Methods in Physics XLII are a valuable resource for mathematicians and physicists interested in recent developments at the intersection of these areas.
This volume collects papers based on lectures given at the XLII Workshop on Geometric Methods in Physics, held in Białystok, Poland in June-July 2025. These chapters provide readers an overview of cutting-edge research in quantum field theories, infinite-dimensional groups, integrable systems, noncommutative geometry, and a wide variety of other areas. Specific topics include:
- Twisted Araki–Woods Algebras
- Monoidal actions in Lie-algebraic context
- Introductory course to quantum formalism in low dimensions
- Gelfand triplets in Quantum Mechanics
- Riemann Hypothesis in terms of the continuous Newton flow
Geometric Methods in Physics XLII are a valuable resource for mathematicians and physicists interested in recent developments at the intersection of these areas.
Presents latest results in mathematical physics, including quantum theory, group theory, and geometric methods Provides insight into recent developments at the intersection of mathematics and physics Collects presentation of lectures delivered at the XLII Workshop on Geometric Methods in Physics in 2025
Autor*in
David Fernández
Themen in »Geometric Methods in Physics XLII«
Classical and quantum field theories Infinite-dimensional geometry Integrable systems Lie groupoids and Lie algebroids Noncommutative geometry Operator algebras Quantization Quantum groups Symplectic and Poisson geometry Geometric deep learning Gelfand triplets Topological Feynman integral