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Topic: Stationary trisecant

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	MISGAM Workshop Berlin 2005
		Frederic Helein: "Hamiltonian stationary Lagrangian surfaces in symmetric spaces"
		Hamiltonian stationary Lagrangian surfaces are critical points of the restriction of the area functional to the set of Lagrangian surfaces, the Euler-Lagrange equation being computed by using uniquely Hamiltonian vector fields.
		Igor Krichever: "Trisecant conjecture and integrable disrete equations"
	www.math.tu-berlin.de /geometrie/MISGAM/workshop2005/abstracts.html (1628 words)

	New preprints in 1998 (Site not responding. Last check: 2007-09-29)
		ABERGEL F., BAILLY J.H. - Stationary free surface viscous flows without surface tension in three dimensions, Paris 1998 s.
		DEDECKER J. - A central limit theorem for stationary random fields Paris 1997 s.
		DEDECKER J. - Functional central limit theorems for stationary random fields, Paris 1998 s.
	www.impan.gov.pl /LIB/pr98.html (16979 words)

	Mathematical Research Letters :: a mathematics journal
		Ernst equation, Fay identities and variational formulas on hyperelliptic curves
		We present a unified approach to theta-functional solutions of the stationary axisymmetric Einstein equations in vacuum.
		Using Fay's trisecant identity and variational formulas on hyperelliptic Riemann surfaces, we establish formulas for the metric functions, the Ernst potential and their derivatives.
	www.mrlonline.org /mrl/2002-009-001/2002-009-001-003.html (66 words)

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