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Blogs about: Eigenvalues

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Lie's Theorem II

Akhil Mathew wrote 5 months ago: Yesterday I was talking about Lie’s theorem for solvable Lie algebras. I went through most of … more →

Tags: Algebra., Representation Theory, Lie Algebras, Lie's theorem, Linear Algebra, solvability

Random matrices: universality of local eigenvalue statistics10 comments

Terence Tao wrote 7 months ago: Van Vu and I have just uploaded to the arXiv our paper “Random matrices: universality of local … more →

Tags: math.PR, paper, random matrices, universality, Van Vu, Wigner matrices, Lindeberg replacement trick

Eigenfactor2 comments

gelada wrote 1 year ago: A short, and late post this week, general chaos in my life is to blame.  Unfortunately the busy sort … more →

Tags: mathematics, Academia, Communication, Links

Addendum to Monday Math 49

twistedone151 wrote 1 year ago: Addendum: In today’s Monday Math post, I stated that one could see from the Hessian matrix tha … more →

Tags: Math/Science, Math, Laplacian, Harmonic Function, Hessian Matrix, Local Extrema

When are eigenvalues stable?16 comments

Terence Tao wrote 1 year ago: I was asked recently (in relation to my recent work with Van Vu on the spectral theory of random mat … more →

Tags: Expository, math.SP, pseudospectrum, spectral theorem

Lecture 5: Uniformizing graphs, multi-flows, and eigenvalues1 comment

James Lee wrote 1 year ago: In the previous lecture, we gave an upper bound on the second eigenvalue of the Laplacian of (bounde … more →

Tags: CSE 599S, Lecture, Math, crossing number inequality, embeddings, Metric Geometry, multi-commodity flows, Planar graphs

Physics Friday 282 comments

twistedone151 wrote 1 year ago: In the previous two posts (here and here), we looked at a collection of masses (2 and 3,respectively … more →

Tags: Math/Science, Friday Physics, Physics, Coupled Oscillator, Vibrational Modes, eigenvectors, Chebyshev Polynomials

Huisken and Sinestrari 1999, pt. 3

thecooper wrote 1 year ago: Mea culpa again. Huisken and Sinestrari don’t claim that we have a nice evolution equation for … more →

Tags: prerequisites required, Moderate, mean curvature flow, math posts, huisken, sinestrari

Eigenvalue multiplicity and growth of groups

James Lee wrote 1 year ago: This post is less about mathematics in TCS as it is about mathematics around TCS–specifically … more →

Tags: Math, Laplacian, finite groups

thinking about (symmetric) matrices and tensors1 comment

thecooper wrote 1 year ago: In my last meeting with Dr. Wolfson, I came across yet another advantage of eigenvalues. In what fol … more →

Tags: prerequisites required, mild, math posts

Huisken and Sinestrari 1999 (pt 2)2 comments

thecooper wrote 1 year ago: I still haven’t figured out just how to prove that the eigenvalues of the second fundamental f … more →

Tags: prerequisites required, severe, mean curvature flow, math posts, hamilton, huisken, sinestrari

Huisken and Sinestrari 19991 comment

thecooper wrote 1 year ago: Huisken’s earlier papers showed that a convex hypersurface will shrink to an asymptotically ro … more →

Tags: prerequisites required, severe, mean curvature flow, math posts, huisken

The Cheeger-Alon-Milman inequality2 comments

James Lee wrote 1 year ago: Recently, Luca posted on Cheeger’s inequality. Whenever I try to reconstruct the proof, I star … more →

Tags: Math, Sparsest cut, Spectral geometry

Eigenvalues, Eigenvectors And Eigenspaces

range wrote 1 year ago: Here is the power point presentation that I whipped up for my class presentation. It went well, even … more →

Tags: Education, University, University Laval, mathematics, Linear Algebra, Oral Presentation, term assignment

Hard Long Eigenvalued Days

range wrote 1 year ago: I’ve had a few hard long days this week. It kind of annoys me when after Tuesday, I already fe … more →

Tags: Travelogue, Education, mathematics, eigenvectors, Linear Algebra

Milliman Lecture II: Additive combinatorics and random matrices14 comments

Terence Tao wrote 2 years ago: This is my second Milliman lecture, in which I talk about recent applications of ideas from additive … more →

Tags: talk, math.CO, math.PR, math.SP, additive combinatorics, random matrices, singular values, condition number, Milliman lecture

Random matrices: the circular law24 comments

Terence Tao wrote 2 years ago: Van Vu and I have recently uploaded our joint paper, “Random matrices: the circular law“ … more →

Tags: paper, math.CO, math.PR, math.SP, additive combinatorics, random matrices, Littlewood-Offord theorems, singular values, condition number

Open question: What is a quantum honeycomb?15 comments

Terence Tao wrote 2 years ago: This problem lies in the highly interconnected interface between algebraic combinatorics (esp. the c … more →

Tags: math.AG, math.CO, math.QA, math.RA, Question, algebraic combinatorics, honeycombs, Matrices


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