##### Department of Mathematics,

University of California San Diego

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### Math 258A - Differential Geometry

## Tamas Darvas

#### University of Maryland

## Convergence of the Kahler Ricci iteration

##### Abstract:

The Ricci iteration is a discrete analogue of the Ricci flow. According to Perelman, the Kahler-Ricci flow converges to a Kahler-Einstein metric whenever one exists, and it has been conjectured that the Ricci iteration should behave similarly. In joint work with Y. Rubinstein we are able to confirm this conjecture for general Fano manifolds.

Host: Lei Ni

### January 29, 2018

### 1:00 PM

### AP&M 6402

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