The Blume-Emery-Griffiths (BEG) model is a spin lattice system where a spin value in {-1,0,1} is assigned to each vertex of Z^d and its Hamiltonian depends on two parameters X and Y. While this model ...
In this talk, I will explain how tools from harmonic and functional analysis play a role in the study of stochastic partial differential equations (SPDEs) of parabolic type. In particular, we consider...
Michael Simon inequality is a fundamental tool in geometric analysis and geometric measure theory. Its extension to anisotropic integrands will allow to extend to anisotropic integrands a ...
Abstract: Le prove scritte di matematica rappresentano uno strumento centrale nella valutazione scolastica e universitaria, tradizionalmente associato a funzioni di tipo sommativo. Tuttavia, la ricerc...
Tensor categories (and their module categories) take center stage in many interactions between algebra and low-dimensional topology inspired by physics. If we are lucky enough, a useful tensor categor...
Differentiable stacks are a class of singular spaces in differential geometry including orbifolds, leaf spaces of foliations and orbit spaces of Lie group actions. One possible definition is: a differ...
Incontro organizzato nell'ambito degli "Incontri scientifici UMI 2025-2027", in collaborazione con il Dipartimento di Matematica Guido Castelnuovo dell'Università Sapienza di Roma.
Programma:
15:10-1...
Arakelov geometry offers a framework to develop an arithmetic counterpart of the usual intersection theory. In fact, for varieties defined over the ring of integers of a number field, and inspired by ...
Positroid varieties are certain subvarieties of complex Grassmannians playing an important role in the theory of totally nonnegative Grassmannians. The positroid varieties can be defined in Lie theore...
The workshop focuses on the interplay between mathematics, artificial intelligence and machine learning. The aim of the event is to encourage mathematical research in these areas, to promote the disse...
