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Frobenius techniques in birational geometry

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A Hopf algebra model for Dwyer's tame spaces

Haoqing Wu

In this thesis, we give a modern treatment of Dwyer's tame homotopy theory using the language of

\infty

-categories.We introduce the notion of tame spectra and show it has a concrete algebraic description.We then carry out a study of

\infty

-operads and ...

EPFL2022

Frobenius techniques in birational geometry

Graph Chatbot

Chattez avec Graph Search

Unlabeled Principal Component Analysis and Matrix Completion

Small-angle scattering tensor tomography algorithm for robust reconstruction of complex textures

On rationally connected varieties over C1 fields of characteristic 0

A Hopf algebra model for Dwyer's tame spaces

Algebraic Homotopy Interleaving Distance

MATHICSE Technical Report : Analytical and numerical study of a modified cell problem for the numerical homogenization of multiscale random fields

Adaptive Gradient Descent without Descent

Open and Closed Radicals: Local Geometry around Unpaired Electrons Governs Magic-Angle Spinning Dynamic Nuclear Polarization Performance

Neuron Geometry Underlies Universal Network Features in Cortical Microcircuits

A Learned Shape-Adaptive Subsurface Scattering Model

A Hopf algebra model for Dwyer's tame spaces

Adaptive Gradient Descent without Descent

Algebraic Homotopy Interleaving Distance

Open and Closed Radicals: Local Geometry around Unpaired Electrons Governs Magic-Angle Spinning Dynamic Nuclear Polarization Performance

A Learned Shape-Adaptive Subsurface Scattering Model

Neuron Geometry Underlies Universal Network Features in Cortical Microcircuits

Unlabeled Principal Component Analysis and Matrix Completion

On rationally connected varieties over C1 fields of characteristic 0

Small-angle scattering tensor tomography algorithm for robust reconstruction of complex textures

MATHICSE Technical Report : Analytical and numerical study of a modified cell problem for the numerical homogenization of multiscale random fields