Essential Uniqueness of an M -Ellipsoid of a Given Convex Body V.D. Milman1 and A. Pajor2 1 2

Source URL: perso-math.univ-mlv.fr

Contents 1 The Ellipsoid Method 1.1 The Principle . . . . . . . . . . . . . . . . . 1.2 Details . . . . . . . . . . . . . . . . . . . . . 1.3 An Application: The Subtour Elimination LP 1.4 Binary Search . . . . . . . . .

Source URL: resources.mpi-inf.mpg.de

Ellipsoid Approximation Using Random Vectors S. Mendelson1 and A. Pajor2 1 2

Source URL: perso-math.univ-mlv.fr

Near-Optimal Evasion of Convex-Inducing Classifiers Blaine Nelson1 Benjamin I. P. Rubinstein1 Ling Huang2 Anthony D. Joseph1,2

Source URL: jmlr.csail.mit.edu

• Statistical classification
• Operations research
• Convex analysis
• Mathematical optimization
• Support vector machine
• Linear classifier
• Ellipsoid method
• Convex optimization
• Convex function

Genetic Analysis of the Drosophila Ellipsoid Body Neuropil: Organization and Development of the Central Complex Susan C. P. Renn,1 J. Douglas Armstrong,2,* Mingyao Yang,2,* Zongsheng Wang,2 Xin An,2 Kim Kaiser,2 Paul H.

Source URL: academic.reed.edu

Sage Reference Manual: Differential Geometry of Curves and Surfaces Release 6.7 The Sage Development Team

Source URL: doc.sagemath.org

• First fundamental form
• Parametric surface
• Trigonometric functions
• Ellipsoid
• Klein bottle
• Ellipse
• Sage
• Parametric equation
• Torus
• Geometry
• Surfaces
• Mathematics

The Ellipsoid algorithm and Positive Definite matrices March 27, 2008 Let Q be an n by n nonsingular real matrix and t ∈ Rn . The mapping T (x) = Qx + t is called an affine transformation. A unit ball S(0, 1) in Rn is

Source URL: www.wisdom.weizmann.ac.il

Lectures 6 and 7 – March 20 and 27, The Ellipsoid Algorithm

Source URL: www.wisdom.weizmann.ac.il

ORF 522 Linear Programming and Convex Analysis Ellipsoid Methods Marco Cuturi

Source URL: www.iip.ist.i.kyoto-u.ac.jp

CPS296.2 Geometric Optimization January 16, 2007 Lecture 2: LP Duality, Simplex Method Complexity, Ellipsoid Method Lecturer: Pankaj K. Agarwal

Source URL: www.cs.duke.edu