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Tian Gang

    Canonical metrics in Kähler geometry
    Ricci Flow and Geometric Applications
    • 2016

      Ricci Flow and Geometric Applications

      Cetraro, Italy 2010

      • 136 pages
      • 5 hours of reading

      Presenting some impressive recent achievements in differential geometry and topology, this volume focuses on results obtained using techniques based on Ricci flow.

      Ricci Flow and Geometric Applications
    • 2000

      „This little monograph offers an essentially self-contained introduction to the theory of canonical Kähler metrics on complex manifolds. …The author presents some advanced topics which are hard [to] find elsewhere… This graduate course on Kähler-Einstein metrics can be recommended to all those interested in recent developments within complex differential geometry.“ --Publicationes Mathematicae „This monograph includes an essentially self-contained introduction to the theory of canonical Kähler metrics on complex manifolds.“ --Zentralblatt Math

      Canonical metrics in Kähler geometry