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- Author: Olav Arnfinn Laudal
- Publisher: World Scientific Publishing Company
- Year: 2011
- Pages: 143
- ISBN-10: 981434334X
- ISBN-13: 9789814343343
- Format: 15.5 x 23.1 x 1.5 cm, hardcover
- Language: English
- SAVE -10% with code: EXTRA
Geometry of Time-Spaces: Non-Commutative Algebraic Geometry, Applied to Quantum Theory (e-book) (used book) | bookbook.eu
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Description
This is a monograph about non-commutative algebraic geometry, and its application to physics. The main mathematical inputs are the non-commutative deformation theory, moduli theory of representations of associative algebras, a new non-commutative theory of phase spaces, and its canonical Dirac derivation. The book starts with a new definition of time, relative to which the set of mathematical velocities form a compact set, implying special and general relativity. With this model in mind, a general Quantum Theory is developed and shown to fit with the classical theory. In particular the “toy”-model used as example, contains, as part of the structure, the classical gauge groups u(1), su(2) and su(3), and therefore also the theory of spin and quarks, etc.
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- Author: Olav Arnfinn Laudal
- Publisher: World Scientific Publishing Company
- Year: 2011
- Pages: 143
- ISBN-10: 981434334X
- ISBN-13: 9789814343343
- Format: 15.5 x 23.1 x 1.5 cm, hardcover
- Language: English English
This is a monograph about non-commutative algebraic geometry, and its application to physics. The main mathematical inputs are the non-commutative deformation theory, moduli theory of representations of associative algebras, a new non-commutative theory of phase spaces, and its canonical Dirac derivation. The book starts with a new definition of time, relative to which the set of mathematical velocities form a compact set, implying special and general relativity. With this model in mind, a general Quantum Theory is developed and shown to fit with the classical theory. In particular the “toy”-model used as example, contains, as part of the structure, the classical gauge groups u(1), su(2) and su(3), and therefore also the theory of spin and quarks, etc.
Reviews