Search for tag: "mathematics."
The I'm W.O.K.E. Project - Widening Option through Knowledge and EmpowermentThe I'm W.O.K.E. Project - Widening Option through Knowledge and EmpowermentTonya Clarke, Charlene Matthew, Tiffanie Nealy, and Alana Pittman The “I'm W.O.K.E. Project” improves…
From Blair Banks
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Wesley Pegden - Detecting gerrymandering with mathematical rigorIn recent years political parties have more and more expertly crafted political districtings to favor one side or another, while at the same time, entirely new techniques to detect and measure…
From Katie Gentilello
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Grigoris Paouris - Concentration and Convexity, Part 3The Concentration of measure phenomenon is a fundamental tool of high dimensional probability and of Asymptotic Geometric Analysis. Independence or Isoperimetry are two typical reasons for the…
From Katie Gentilello
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Grigoris Paouris - Concentration and Convexity, Part 2The Concentration of measure phenomenon is a fundamental tool of high dimensional probability and of Asymptotic Geometric Analysis. Independence or Isoperimetry are two typical reasons for the…
From Katie Gentilello
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Elisabeth Werner - Floating Bodies and Approximation, Part 3Two important closely related notions in affine convex geometry are the floating body and the affine surface area of a convex body. The floating body of a convex body is obtained by cutting off caps…
From Katie Gentilello
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Alexander Koldobsky - Fourier analysis in geometric tomography, Part 3Geometric tomography is the study of geometric properties of solids based on data about sections and projections of these solids. The lectures will include: 1. An outline of proofs of two of the main…
From Katie Gentilello
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Alexander Koldobsky - Fourier analysis in geometric tomography, Part 2Geometric tomography is the study of geometric properties of solids based on data about sections and projections of these solids. The lectures will include: 1. An outline of proofs of two of the…
From Katie Gentilello
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Elisabeth Werner - Floating Bodies and Approximation, Part 2Two important closely related notions in affine convex geometry are the floating body and the affine surface area of a convex body. The floating body of a convex body is obtained by cutting off…
From Katie Gentilello
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Grigoris Paouris - Concentration and Convexity, Part 1The Concentration of measure phenomenon is a fundamental tool of high dimensional probability and of Asymptotic Geometric Analysis. Independence or Isoperimetry are two typical reasons for the…
From Katie Gentilello
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Alexander Koldobsky - Fourier analysis in geometric tomography, Part 1Geometric tomography is the study of geometric properties of solids based on data about sections and projections of these solids. The lectures will include: 1. An outline of proofs of two of the…
From Katie Gentilello
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Elisabeth Werner - Floating Bodies and Approximation, Part 1Two important closely related notions in affine convex geometry are the floating body and the affine surface area of a convex body. The floating body of a convex body is obtained by cutting off…
From Katie Gentilello
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Rafael de la Llave - An introduction to KAM theory II: The twist theoremThe KAM (Kolmogorov Arnold and Moser) theory studies the persistence of quasi-periodic solutions under perturbations. It started from a basic set of theorems and it has grown into a systematic…
From Katie Gentilello
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Rafael de la Llave - An introduction to KAM theory: I the basicsThe KAM (Kolmogorov Arnold and Moser) theory studies the persistence of quasi-periodic solutions under perturbations. It started from a basic set of theorems and it has grown into a systematic…
From Katie Gentilello
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Sivakanth Gopi - Locally decodable codes and arithmetic progressions in random settings(1) A set D of natural numbers is called t-intersective if every positive upper density subset A of natural numbers contains a (t+1)-length arithmetic progression (AP) whose common differences is in…
From Katie Gentilello
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Gabor Lugosi - Combinatorial Testing ProblemsIn these lectures we discuss some statistical problems with an interesting combinatorial structure behind. We start by reviewing the "hidden clique" problem, a simple prototypical example…
From Katie Gentilello
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Lutz Warnke - Large girth approximate Steiner triple systemsIn 1973 Erdos asked whether there are n-vertex partial Steiner triple systems with arbitrary high girth and quadratically many triples. (Here girth is defined as the smallest integer g \ge 4 for…
From Katie Gentilello
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