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- Author: Anastasios Mallios
- Publisher: World Scientific Publishing Company
- Year: 2015
- Pages: 304
- ISBN-10: 9814719463
- ISBN-13: 9789814719469
- Format: 16.8 x 24.9 x 2.3 cm, hardcover
- Language: English
- SAVE -10% with code: EXTRA
Differential Sheaves and Connections: A Natural Approach to Physical Geometry (e-book) (used book) | bookbook.eu
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This unique book provides a self-contained conceptual and technical introduction to the theory of differential sheaves. This serves both the newcomer and the experienced researcher in undertaking a background-independent, natural and relational approach to 'physical geometry'. In this manner, this book is situated at the crossroads between the foundations of mathematical analysis with a view toward differential geometry and the foundations of theoretical physics with a view toward quantum mechanics and quantum gravity. The unifying thread is provided by the theory of adjoint functors in category theory and the elucidation of the concepts of sheaf theory and homological algebra in relation to the description and analysis of dynamically constituted physical geometric spectrums.
EXTRA 10 % discount with code: EXTRA
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- Author: Anastasios Mallios
- Publisher: World Scientific Publishing Company
- Year: 2015
- Pages: 304
- ISBN-10: 9814719463
- ISBN-13: 9789814719469
- Format: 16.8 x 24.9 x 2.3 cm, hardcover
- Language: English English
This unique book provides a self-contained conceptual and technical introduction to the theory of differential sheaves. This serves both the newcomer and the experienced researcher in undertaking a background-independent, natural and relational approach to 'physical geometry'. In this manner, this book is situated at the crossroads between the foundations of mathematical analysis with a view toward differential geometry and the foundations of theoretical physics with a view toward quantum mechanics and quantum gravity. The unifying thread is provided by the theory of adjoint functors in category theory and the elucidation of the concepts of sheaf theory and homological algebra in relation to the description and analysis of dynamically constituted physical geometric spectrums.
Reviews