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Gauge Fields, Knots & Gravity (V4) (Knots and Everything)
87% of respondents would recommend this to a friend
XCD 122
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This book provides the essential mathematics for understanding the groundbreaking link between knot theory and quantum gravity.
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Product Details
| Publisher | World Scientific Publishing Company |
| Publication date | October 11, 1994 |
| Language | English |
| Print length | 480 pages |
| ISBN-10 | 9789810220341 |
| ISBN-13 | 978-9810220341 |
| Item Weight | 1.17 pounds (530 grams) |
| Dimensions | 6.12 x 0.96 x 8.5 inches (15.5 x 2.4 x 21.6 cm) |
Who Should Buy?
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Theoretical Physicists
Ideal for those researching advanced theories in gauge fields and gravity, providing deep insights into knot theory applications.
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Graduate Students
Perfect for graduate students specializing in mathematical physics, offering essential knowledge and resources for their advanced studies.
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Mathematics Enthusiasts
Great for mathematicians interested in the interplay between topology and physics, enhancing their understanding of complex concepts.
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Casual Readers
Not suitable for general readers lacking background knowledge in theoretical physics or advanced mathematics, as content is highly specialized.
Product Description
Gauge Fields, Knots & Gravity (V4) (Knots and Everything)
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Mathematical Physics Editorial Review
This book is a concise and lucid exposition of the subject. It covers topics such as Chern-Simon Theory and provides a physical and geometrical interpretation of differential forms and deRham cohomology. The authors are straightforward and not afraid to address the shortcomings of some models in physics. However, some readers may find it tough to read, and the author's notation and consistency could be improved.
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Pros
- Concise and lucid exposition
- Addresses the shortcomings of some models in physics
- Provides a physical and geometrical interpretation of mathematical concepts
Cons
- Can be difficult to read
Product Price History
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XCD 122
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Features & Benefits
- Essential introduction to mathematics for knot theory and quantum gravity.
- Covers manifolds and differential forms for Maxwell's equations.
- Introduces vector bundles, connections, and curvature.
- Explores gauge theory and important knot invariants like the Jones polynomial.
- Delivers insights into Riemannian geometry related to Einstein's equations.
- Offers unique applications of knot theory in quantum gravity quantization.
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