Seminars and courses of the Lab. The Zoom coordinates for the seminars delivered in Bologna are: https://unibo.zoom.us/j/86406355645?pwd=SzhUd3FIa3V1emZSVFZOK0svQ3I4dz09#success Passcode: 779096 Please verify if the seminar will be streamed on the seminar's page.
Seminars
Seminario II - In presence and online event
Abstract: https://www.dm.unibo.it/seminari/mat/seminars/3086/print
Seminars
Aula Enriques - In presence and online event
Abstract: https://www.dm.unibo.it/seminari/mat/seminars/3080/print
Seminars
Seminario VIII piano - In presence and online event
https://www.dm.unibo.it/seminari/mat/seminars/3076/print
Seminars
Seminario I - In presence and online event
Abstract: https://www.dm.unibo.it/seminari/mat/seminars/3083/print
Seminars
Aula Vitali
https://www.dm.unibo.it/seminari/mat/seminars/3074/print
Seminars
Seminario I - In presence and online event
Let A be a discrete, unbounded, infinite set in R. Can we find a "large" measurable set E in R which does not contain any affine copy x + tA of A (for any in R, t > 0)? https://www.dm.unibo.it/seminari/mat/seminars/3052/print
Seminars
Seminario II - In presence and online event
I will recall the notion of continuous trace C*-algebra, and present classical classification results in terms of the Cech cohomology of the spectrum. I will then explain how the framework of Borel-definable homological algebra allows one to refine the analysis and obtain more precise results.
Seminars
Seminario II
Seminars
Seminario I - In presence and online event
The reproducing kernel introduced in the first seminar, and the corresponding Hilbert space structure, are studied using tools from Fourier theory on finite abelian groups.
Seminars
Seminario II - In presence and online event
Seminars
Seminario II - In presence and online event
In 2015 the consistency of the random forest algorithm was linked to a particular reproducing kernel. In the first of some expository talks, I introduce the algorithm and the kernel in question.
Crash course
Seminario I - In presence and online event
5th and last. The horocycles in the hyperbolic disc carry the structure of a commutative group, hence a (crucial) notion of Fourier transform. In the complex ball, the corresponding (Heisenberg) group is noncommutative, hence its Fourier theory is more twisted, although not less crucial.