In mathematics, a k-Scorza variety is a smooth projective variety, of maximal dimension among those whose k–1 secant varieties are not the whole of projective space. Scorza varieties were introduced and classified by Zak, who named them after Gaetano Scorza. The special case of 2-Scorza varieties are sometimes called Severi varieties, after Francesco Severi. (Wikipedia).
Chicho frumboli & Juana Sepulveda ¨milonga para una armonica ¨
Milonga Gricel marzo 2017
From playlist Tango
Scallop Scampi over Linguine Recipe - Laura Vitale - Laura in the Kitchen Episode 534
To get this complete recipe with instructions and measurements, check out my website: http://www.LauraintheKitchen.com Instagram: http://www.instagram.com/mrsvitale Official Facebook Page: http://www.facebook.com/LauraintheKitchen Contact: Business@LauraintheKitchen.com Twitter: @Laura
From playlist Laura in the Kitchen: Main Course Italian Recipes | CosmoLearning Culinary
"LA CUMPARSITA" - Bandonegro, Gianpiero Galdi & Lorena Tarantino
New album "COLOR AIRES" Listen & Order now ➡ https://bit.ly/BandonegroColorAires Music: Tango "LA CUMPARSITA" by Bandonegro Tango Orquesta Dance: Gianpiero Galdi & Lorena Tarantino (ITA) Bandonegro on FB ➡ https://www.facebook.com/bandonegro/ Bandonegro on IG ➡ https://www.instagram
From playlist Tango
il Large Hadron Collider (Italiano)
Una panoramica sul progetto LHC ed i suoi campi di ricerca.
From playlist Italiano
János Kollár (Princeton): Celestial surfaces and quadratic forms [2018]
Notes for this talk: https://drive.google.com/file/d/1FXedXSwTLcqQz0-kbVUDoqSnhgdz4NX3/view?usp=sharing János Kollár (Princeton): Celestial surfaces and quadratic forms 2016 Clay Research Conference and Workshops Monday, September 26, 2016 to Friday, September 30, 2016 http://www.clay
From playlist Mathematics
The History of Pasta and Types of Pasta in Italy
Ooh, pasta! It's so delicious, am I right? Ravioli, penne, you name it. But where does this dish come from? What kinds of pasta do Italians eat? Let's dig in! Script by Patrizia Farina, Professor of Italian at Western Connecticut State University and Purchase College. Watch the whole Ita
From playlist Italian
Seared Scallops with Mango Salsa Recipe - Laura Vitale - Laura in the Kitchen Episode 609
To get this complete recipe with instructions and measurements, check out my website: http://www.LauraintheKitchen.com Instagram: http://www.instagram.com/mrsvitale Official Facebook Page: http://www.facebook.com/LauraintheKitchen Contact: Business@LauraintheKitchen.com Twitter: @Laura
From playlist Laura in the Kitchen: Main Course Italian Recipes | CosmoLearning Culinary
The History of Pizza and Types of Pizza in Italy
Everybody loves pizza! It's the world's favorite food. But where does it come from? Italy, of course. But when? And how? And from whom? It's an interesting story! And also, what kinds of pizza do Italians like to eat? Let's talk about all things pizza! Script by Patrizia Farina, Professor
From playlist Italian
Italian food! Italian food is the best! Whether you are willing to admit it or not, this is the real reason you are here. You either want to go to Italy and eat all the food, or you want to order Italian food properly even in America or some other English-speaking land. Don't you worry, in
From playlist Italian
Nonlinear algebra, Lecture 2: "Algebraic Varieties", by Mateusz Michałek
This is the second lecture in the IMPRS Ringvorlesung, the advanced graduate course at the Max Planck Institute for Mathematics in the Sciences. In this lecture, Mateusz Michalek describes the main characters in algebraic geometry: algebraic varieties.
From playlist IMPRS Ringvorlesung - Introduction to Nonlinear Algebra
Eugene Gorsky - Algebra and Geometry of Link Homology 2/5
Khovanov and Rozansky defined a link homology theory which categorifies the HOMFLY-PT polynomial. This homology is relatively easy to define, but notoriously hard to compute. I will discuss recent breakthroughs in understanding and computing Khovanov-Rozansky homology, focusing on connecti
From playlist 2021 IHES Summer School - Enumerative Geometry, Physics and Representation Theory
Chern classes of Schubert cells and varieties - June Huh
June Huh Princeton University; Veblen Fellow, School of Mathematics March 30, 2015 Chern-Schwartz-MacPherson class is a functorial Chern class defined for any algebraic variety. I will give a geometric proof of a positivity conjecture of Aluffi and Mihalcea that Chern classes of Schubert
From playlist Mathematics
Rigidity and Flexibility of Schubert classes - Colleen Robles
Colleen Robles Texas A & M University; Member, School of Mathematics January 27, 2014 Consider a rational homogeneous variety X. The Schubert classes of X form a free additive basis of the integral homology of X. Given a Schubert class S in X, Borel and Haefliger asked: aside from the Schu
From playlist Mathematics
Ana Caraiani - 3/3 Shimura Varieties and Modularity
We discuss vanishing theorems for the cohomology of Shimura varieties with torsion coefficients, under a genericity condition at an auxiliary prime. We describe two complementary approaches to these results, due to Caraiani-Scholze and Koshikawa, both of which rely on the geometry of the H
From playlist 2022 Summer School on the Langlands program
Fields Medal Lecture: Classification of algebraic varieties — Caucher Birkar — ICM2018
Classification of algebraic varieties Caucher Birkar Abstract: The aim of this talk is to describe the classification problem of algebraic varieties in the framework of modern birational geometry. This problem which lies at the heart of algebraic geometry has seen tremendous advances in t
From playlist Special / Prizes Lectures
Ariyan Javanpeykar - Albanese maps and fundamental groups of varieties with many rational... - WAGON
Albanese maps and fundamental groups of varieties with many rational points over function fields In this talk we will discuss topological properties of varieties with many rational points over a function field, and present joint work-in-progress with Erwan Rousseau. More precisely, we def
From playlist WAGON
Ariyan Javanpeykar: Arithmetic and algebraic hyperbolicity
Abstract: The Green-Griffiths-Lang-Vojta conjectures relate the hyperbolicity of an algebraic variety to the finiteness of sets of “rational points”. For instance, it suggests a striking answer to the fundamental question “Why do some polynomial equations with integer coefficients have onl
From playlist Algebraic and Complex Geometry