<P>There has been fundamental progress in complex differential geometry in the last two decades. For one, The uniformization theory of canonical Kรคhler metrics has been established in higher dimensions, and many applications have been found, including the use of Calabi-Yau spaces in superstring theo
Canonical Metrics in Kaehler Geometry
โ Scribed by Gang Tian, M. Akveld
- Publisher
- Birkhรคuser Basel
- Year
- 2000
- Tongue
- English
- Leaves
- 112
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
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There has been fundamental progress in complex differential geometry in the last two decades. For one, the uniformization theory of canonical Kรคhler metrics has been established in higher dimensions, and many applications have been found, including the use of Calabi-Yau spaces in superstring theory.
There has been fundamental progress in complex differential geometry in the last two decades. For one, The uniformization theory of canonical Kรคhler metrics has been established in higher dimensions, and many applications have been found, including the use of Calabi-Yau spaces in superstring theory.
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Metric geometry is an approach to geometry based on the notion of length on a topological space. This approach experienced a very fast development in the last few decades and penetrated into many other mathematical disciplines, such as group theory, dynamical systems, and partial differential equati
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