RTGDiscrete stochastic optimization with continuous auxiliary variables Rodolphe Le Riche* (speaker), Alexis Lasseigne**, François-Xavier Irisarri** * CNRS LIMOS and Ecole des Mines de St-Etienne, France ** ONERA

Source URL: grk1855.tu-dortmund.de

• Mathematical optimization
• Statistics
• Mathematical analysis
• Numerical analysis
• Stochastic optimization
• Estimation theory
• Probability theory
• Simulated annealing
• Loss function
• Bayesian optimization
• Global optimization

MATHEMATICS OF OPERATIONS Vol. 18, No. 2, May 1993 Printed in U.S.A. RESEARCH

Source URL: www.maths.lse.ac.uk

• Mathematical analysis
• Mathematics
• Analysis
• Functions and mappings
• Convex function
• Continuous function
• Injective function
• General topology
• Bijection
• injection and surjection
• Expected value
• Limit of a function
• Morphism of algebraic varieties

Continuous Cofinal Maps on Ultrafilters Natasha Dobrinen University of Denver joint work with Stevo Todorcevic

Source URL: spot.colorado.edu

• Mathematics
• Mathematical analysis
• Order theory
• Non-standard analysis
• Abstraction
• Ultrafilter
• Cofinal
• Continuous function
• Constructible universe
• Riemann surfaces
• Complex analysis

On the computational content of convergence proofs via Banach limits U. Kohlenbach1∗, L. Leu¸stean2 1 Department of Mathematics, Technische Universit¨

Source URL: www.mathematik.tu-darmstadt.de

• Mathematics
• Mathematical analysis
• Topology
• Banach spaces
• Convex analysis
• Calculus
• Modulus and characteristic of convexity
• Continuous function
• Banach fixed-point theorem
• Uniformly smooth space
• Metric space
• Open set

Coquelicot: A User-Friendly Library of Real Analysis for Coq Sylvie Boldo, Catherine Lelay and Guillaume Melquiond Abstract. Real analysis is pervasive to many applications, if only because it is a suitable tool for mode

Source URL: www.lri.fr

• Mathematical analysis
• Mathematics
• Analysis
• Calculus
• Bernhard Riemann
• Functions and mappings
• Infinity
• Real analysis
• Riemann integral
• Continuous function
• Limit of a function
• Integral

THEOREM OF THE DAY Green’s Theorem Let C be a closed, anticlockwise-oriented curve in the xy-plane enclosing a region D. Let F(x, y) = (P(x, y), Q(x, y)) be a 2-valued function having continuous partial derivatives on

Source URL: www.theoremoftheday.org

Gaussian Process-based Feature Selection for Wavelet Parameters: Predicting Acute Hypotensive Episodes from Physiological Signals Franck Dernoncourt, Kalyan Veeramachaneni, Una-May O’Reilly MIT CSAIL ALFA Cambridge, MA

Source URL: groups.csail.mit.edu

• Signal processing
• Functional analysis
• Time series analysis
• Timefrequency analysis
• Wavelet
• Numerical analysis
• Continuous wavelet transform
• Gaussian process
• Continuous wavelet
• Kernel
• Window function

CONTINUITY Roughly speaking, a function is said to be continuous on an interval if its graph has no breaks, jumps, or holes in that interval. So, a continuous function has a graph that can be drawn without lifting the pe

Source URL: math.arizona.edu

1. A function T ( x ) is continuous and differentiable with values given in the table at the right. x T ( x)

Source URL: math.arizona.edu

x 1.0 1.4 1.8 2.2 2.6 1.06 2.2 3.2 2.8 A function is continuous and differentiable with values given in the table at the right.

Source URL: math.arizona.edu