<--- Back to Details
First PageDocument Content
Analytic geometry / Isoperimetric inequality / Multivariable calculus / Brunn–Minkowski theorem / Scuola Normale Superiore di Pisa / Otto E. Neugebauer / Mathematics / Mathematical analysis / Calculus of variations
Date: 2012-07-03 03:45:19
Analytic geometry
Isoperimetric inequality
Multivariable calculus
Brunn–Minkowski theorem
Scuola Normale Superiore di Pisa
Otto E. Neugebauer
Mathematics
Mathematical analysis
Calculus of variations

Add to Reading List

Source URL: www.6ecm.pl

Download Document from Source Website

File Size: 531,96 KB

Share Document on Facebook

Similar Documents

Mathematics / Analytic geometry / Calculus of variations / Isoperimetric inequality / Multivariable calculus / Latin alphabets / Character encoding

1 A Dido Problem as modernized by Fejes T´oth Alan Siegel1 C OURANT I NSTITUTE OF MATHEMATICAL S CIENCES N EW YORK U NIVERSITY

DocID: 1rsbU - View Document

Mathematical analysis / Calculus / Mathematics / Operator theory / Multivariable calculus / Harmonic functions / Differential operators / Partial differential equations / Cheeger constant / Laplace operator / Isoperimetric inequality / Differential forms on a Riemann surface

Cheeger’s inequality revisited Daniel Grieser In this talk, I presented the ideas and results from the preprint ’The first eigenvalue of the Laplacian, isoperimetric constants, and the Max Flow Min Cut Theorem’, ar

DocID: 1q5s3 - View Document

Graph theory / Mathematics / Discrete mathematics / Algebraic graph theory / Expander graph / Zig-zag product / Graph / Connectivity / Adjacency matrix / Regular graph / Degree / Isoperimetric inequality

An Elementary Construction of Constant-Degree Expanders∗ Noga Alon † Oded Schwartz

DocID: 1q53a - View Document

Mathematical analysis / Mathematics / Operator theory / Spectral theory / Functional analysis / Analytic geometry / Isoperimetric inequality / Multivariable calculus / Eigenfunction / Min-max theorem / Differential forms on a Riemann surface / Spectral theory of ordinary differential equations

• For each 1 ≤ i ≤ n, the function fi is a ζi -excessive (resp. ζ-deficient) function (with respect to ∆) on X. • For each 1 ≤ i ≤ n, the subset Qi is a nonnegative (resp. nonpositive) bipolar part of fi

DocID: 1pV68 - View Document

Mathematical analysis / Mathematics / Geometry / Multivariable calculus / Analytic geometry / Calculus of variations / Isoperimetric inequality / Differential geometry of surfaces / Curvature / Operator theory / Cheeger constant / Dehn function

arXiv:1303.4222v3 [math.DG] 3 AprIsoperimetric domains of large volume in homogeneous three-manifolds William H. Meeks III

DocID: 1pUge - View Document