<--- Back to Details
First PageDocument Content
Spectral theory / Hermann Minkowski / Minkowski's second theorem / Operator theory / Mathematics / Dissipative operator
Date: 2017-05-18 16:55:52
Spectral theory
Hermann Minkowski
Minkowski's second theorem
Operator theory
Mathematics
Dissipative operator

A proof of Minkowski’s second theorem Matthew Tointon Minkowski’s second theorem is a fundamental result from the geometry of numbers with important applications in additive combinatorics (see, for example, its appli

Add to Reading List

Source URL: tointon.neocities.org

Download Document from Source Website

File Size: 188,38 KB

Share Document on Facebook

Similar Documents

Spectral Graph Theory  Lecture 16 Preconditioning by Low-Stretch Spanning Trees Daniel A. Spielman

Spectral Graph Theory Lecture 16 Preconditioning by Low-Stretch Spanning Trees Daniel A. Spielman

DocID: 1q1BW - View Document

On Determining Functions of Matrices Charles D. Allison Brigham Young University FallAbstract

On Determining Functions of Matrices Charles D. Allison Brigham Young University FallAbstract

DocID: 1lsO3 - View Document

DL MESO USER MANUAL M. A. Seaton and W. Smith STFC Daresbury Laboratory Daresbury, Warrington, Cheshire, WA4 4AD United Kingdom

DL MESO USER MANUAL M. A. Seaton and W. Smith STFC Daresbury Laboratory Daresbury, Warrington, Cheshire, WA4 4AD United Kingdom

DocID: 13HbD - View Document

Nonlinear Dynamics and Systems Theory, [removed]–22  Asymptotic Stability for a Conducting Electromagnetic Material with a Dissipative Boundary Condition Giovambattista Amendola†

Nonlinear Dynamics and Systems Theory, [removed]–22 Asymptotic Stability for a Conducting Electromagnetic Material with a Dissipative Boundary Condition Giovambattista Amendola†

DocID: XUGw - View Document

IOP PUBLISHING  JOURNAL OF PHYSICS A: MATHEMATICAL AND THEORETICAL J. Phys. A: Math. Theor[removed][removed]17pp)

IOP PUBLISHING JOURNAL OF PHYSICS A: MATHEMATICAL AND THEORETICAL J. Phys. A: Math. Theor[removed][removed]17pp)

DocID: 9lrS - View Document