CHARACTERIZATION OF FUNCTIONS REPRESENTING TOPOGRAPHIC SURFACES Gert W. WOLF Department of Geography, University of Klagenfurt Universitaetsstrasse 65, A-9010 Klagenfurt, Austria

First Page		Document Content
Date: 2008-08-29 21:43:23 Mathematical analysis Calculus Mathematics Multivariable calculus Smooth functions Singularity theory Differential calculus Critical point Hessian matrix Morse theory Derivative Differentiable function		CHARACTERIZATION OF FUNCTIONS REPRESENTING TOPOGRAPHIC SURFACES Gert W. WOLF Department of Geography, University of Klagenfurt Universitaetsstrasse 65, A-9010 Klagenfurt, Austria Add to Reading List Source URL: mapcontext.com Download Document from Source Website File Size: 1,16 MB Share Document on Facebook

	A Lower Bound for the Optimization of Finite Sums A. Optimization of a strongly convex smooth functions The most accessible derivation of this classic lower bound (Nesterov, 2004) relies on the simplifying assumption th DocID: 1vmQl - View Document
	Blending White Paper Surface Blending is one of the most critical functions of any surface design package. With Surface Blending you can construct a large complex smooth objects such as a car body or a face. Higher order DocID: 1upat - View Document
	EXTREMAL FUNCTIONS FOR MOSER-TRUDINGER TYPE INEQUALITY ON COMPACT CLOSED 4-MANIFOLDS YUXIANG LI, CHEIKH BIRAHIM NDIAYE Abstract. Given a compact closed four dimensional smooth Riemannian manifold, we prove existence of e DocID: 1tQQ4 - View Document
	Smooth Morse functions Discrete Morse functions Applications Discrete Morse Theory Neˇza Mramor Kosta DocID: 1tlJ0 - View Document
	Implementing Smooth Projective Hash Functions Advisor(s): David Derler, Daniel Slamanig Institute for Applied Information Processing and Communications (IAIK) Graz University of Technology, Austria DocID: 1rPt4 - View Document