ON AN EXTREMAL PROPERTY OF CHEBYSHEV POLYNOMIALS Eugene Remes Given a closed interval S = [a, b] of length ℓ = b − a, and two positive numbers λ = θℓ, 0 < θ < 1, and 0 < κ, we consider the following problem1 :

Source URL: www1.uni-giessen.de

Permutations with short monotone subsequences Dan Romik Abstract We consider permutations of 1, 2, ..., n2 whose longest monotone subsequence is of length n and are therefore extremal for the Erd˝ os-Szekeres theorem. S

Source URL: www.math.ucdavis.edu

DATA / MATH Session 1 1. What questions does the data raise for you? Why was there a 3 year average, then our year for 09 & 10? What did we do different in[removed]from[removed]? Why didn’t the 17% that passed enrol

Source URL: www.pccua.edu

• Means
• Weighted mean
• Extremal length
• Mathematics
• Statistics
• Mathematical analysis

UNIQUE EXTREMALITY By V. BOZ1N,N. LAKIC*V. MARKOVI{~AND M. MATELJEVI(~ 1

Source URL: www.its.caltech.edu

• Homeomorphisms
• Quasiconformal mapping
• Beltrami equation
• Quadratic differential
• Sheaf
• Extremal length
• Quasicircle
• Mathematical analysis
• Complex analysis
• Conformal mapping

HS Algebra I HS Algebra II

Source URL: www.math.iastate.edu

• Boolean algebra
• Classical logic
• Propositional calculus
• Extremal length
• Mathematics
• Abstract algebra
• Combinatorics

ef-presentation_blackline.ppt

Source URL: www.figurethis.org

• Information theory
• Algebraically closed group
• Extremal length
• Mathematics
• Logic
• Mathematical logic

The calculus of variations in the large By Marston Morse, Cambridge, U. S. A.

Source URL: www.mathunion.org

• Derivative
• Geodesic
• Analysis
• Differential geometry
• Envelope
• Extremal length
• Mathematical analysis
• Mathematics
• Calculus of variations