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Dive into the research topics where Xiangwen Zhang is active.

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Featured researches published by Xiangwen Zhang.


Inventiones Mathematicae | 2017

The Fu–Yau equation with negative slope parameter

D. H. Phong; Sebastien Picard; Xiangwen Zhang

The Fu–Yau equation is an equation introduced by Fu and Yau as a generalization to arbitrary dimensions of an ansatz for the Strominger system. As in the Strominger system, it depends on a slope parameter


Canadian Journal of Mathematics | 2014

Generalized Kähler--Einstein Metrics and Energy Functionals

Xi Zhang; Xiangwen Zhang


Proceedings of Corfu Summer Institute 2016 "School and Workshops on Elementary Particle Physics and Gravity" — PoS(CORFU2016) | 2017

Supersymmetric String Vacua with Torsion and Geometric Flows

D. H. Phong; Sebastien Picard; Xiangwen Zhang

\alpha ^{\prime }


Crelle's Journal | 2016

On estimates for the Fu–Yau generalization of a Strominger system

D. H. Phong; Sebastien Picard; Xiangwen Zhang


Analysis & PDE | 2016

A second order estimate for general complex Hessian equations

D. H. Phong; Sebastien Picard; Xiangwen Zhang

α′. The equation was solved in dimension 2 by Fu and Yau in two successive papers for


Indiana University Mathematics Journal | 2011

The C elevado a 2, alfa Estimate of complex Monge-Ampere equation

Slawomir Dinew; Xi Zhang; Xiangwen Zhang


arXiv: Differential Geometry | 2018

The Anomaly Flow and the Fu-Yau Equation

D. H. Phong; Sebastien Picard; Xiangwen Zhang

\alpha ^{\prime }>0


Mathematische Zeitschrift | 2018

Geometric flows and Strominger systems

D. H. Phong; Sebastien Picard; Xiangwen Zhang


arXiv: Differential Geometry | 2018

Anomaly flows.

D. H. Phong; Sebastien Picard; Xiangwen Zhang

α′>0, and for


arXiv: Differential Geometry | 2018

Fu-Yau Hessian Equations

D. H. Phong; Sebastien Picard; Xiangwen Zhang

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Po-Ning Chen

University of California

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