317 Documenta Math.

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Date: 2012-07-25 10:25:13 Mathematical optimization Physics Calculus of variations Hamiltonian Lagrangian Legendre–Clebsch condition Function Lagrange multiplier Action Mathematical analysis Mathematics Optimal control		317 Documenta Math. Add to Reading List Source URL: www.mathematik.uni-bielefeld.de Download Document from Source Website File Size: 757,33 KB Share Document on Facebook

	c 2011 Society for Industrial and Applied Mathematics SIAM J. IMAGING SCIENCES Vol. 4, No. 1, pp. 277–299 DocID: 1rtLk - View Document
	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
	Relaxation Notes jplewis General strategy: elliptic form (my term) such as ∇2 f = 0 also has a corresponding formulation which R eq ’static’ DocID: 1riFs - View Document
	How Euler Did It by Ed Sandifer Euler and the Pirates April 2009 We sometimes celebrate the first of April with a column on the lighter side of Euler scholarship. We continue that occasional tradition with some stories i DocID: 1r9SM - View Document
	Projection Technique for Vortex-Free Image Registration Patrick Scheibe1 , Ulf-Dietrich Braumann1,2 , Jens-Peer Kuska2 1 Translational Center for Regenerative Medicine (TRM), University Leipzig, 04103 DocID: 1r6ZD - View Document