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#pu's_inequality

Pu's inequality

In differential geometry, Pu's inequality, proved by Pao Ming Pu, relates the area of an arbitrary Riemannian surface homeomorphic to the real projective plane with the lengths of the closed curves contained in it.

Wed 25th

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Pu's inequality Introduction to systolic geometry List of inequalities Systolic geometry Pao Ming Pu Gromov's systolic inequality for essential manifolds Gromov's inequality for complex projective space Loewner's torus inequality List of differential geometry topics Filling radius
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