Seminar

The Harder-Narasimhan stratication and Behrend's formula

A Banach space is reflexive if and only if it has the perturbed fixed point property for mappings of cascading nonexpansive type. 3.

A Banach space is reflexive if and only if it has the perturbed fixed point property for mappings of cascading nonexpansive type. 2.

Weak Compactness and the Dunford-Pettis Property

Formation of stable attractors in finite size networks of stochastic neurons

Stochastic dynamics of neural synapses in health and disease

Topos theory of homotopy types

Cohomology of $Bun_G$

A Banach space is reflexive if and only if it has the perturbed fixed point property for mappings of cascading nonexpansive type.

Fixed points of uniformly Lipschitzian maps

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