Centre de Mathématiques Laurent Schwartz

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20022013

most citedThe Incompressible Navier-Stokes Limit of the Boltzmann Equation for Hard Cutoff Potentials

97 citations

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Showing 2012 · math.DGShow all

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math.DG2012★ 1 cited

A splitting theorem for extremal Kaehler metrics

Vestislav Apostolov, Hongnian Huang

Based on recent work of S. K. Donaldson and T. Mabuchi, we prove that any extremal Kaehler metric in the sense of E. Calabi, defined on the product of polarized compact complex pro…

math.DG2012★ 10 cited

The global existence and convergence of the Calabi flow on $C^{n} / Z^{n} + i Z^{n}$

Renjie Feng, Hongnian Huang

In this note, we study the long time existence of the Calabi flow on $X = C^{n} / Z^{n} + i Z^{n}$ . Assuming the uniform bound of the total energy, we establish t…

math.DG2012★ 5 cited

Convergence of the calabi flow on toric varieties and related Kaehler manifolds

Hongnian Huang

Let $X$ be a toric variety and $u$ be a normalized symplectic potential of the corresponding polytope $P$ . Suppose that the Riemannian curvature is bounded by 1 and $ \int_{\partia…

A splitting theorem for extremal Kaehler metrics

The global existence and convergence of the Calabi flow on Cn/Zn+iZn

Convergence of the calabi flow on toric varieties and related Kaehler manifolds

The global existence and convergence of the Calabi flow on $C^{n} / Z^{n} + i Z^{n}$