Classification of (1,1) tensor fields and bihamiltonian structures

Francisco Turiel

Displaying similar documents to “Classification of (1,1) tensor fields and bihamiltonian structures”

Differential operators of the first order with degenerate principal symbols

Rainer Felix (1992)

Banach Center Publications

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Let there be given a differential operator on $ℝ^{n}$ of the form $D = \sum_{i, j = 1}^{n} a_{i j} \cdot x_{j} \partial / \partial x_{i} + μ$ , where $A = (a_{i j})$ is a real matrix and μ is a complex number. We study the following question: To what extent the mapping $D : S^{'} (ℝ^{n}) \to S^{'} (ℝ^{n})$ is surjective? We shall give some conditions on A and μ which assure the surjectivity of D.

Application of the logarithmic differential to the holomorphic extension problem for $C R$ -hyperfunctions.

Antipova, I.A. (2000)

Siberian Mathematical Journal

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Preorders and equivalences generated by commuting relations.

Glavosits, Tamás (2002)

Acta Mathematica Academiae Paedagogicae Nyí regyháziensis. New Series [electronic only]

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Post-gelation behavior of a spatial coagulation model.

Wagner, Wolfgang (2006)

Electronic Journal of Probability [electronic only]

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$\partial$ -closed sets in biclosure spaces

Chawalit Boonpok (2009)

Acta Mathematica Universitatis Ostraviensis

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In the present paper, we introduce and study the concept of $\partial$ -closed sets in biclosure spaces and investigate its behavior. We also introduce and study the concept of $\partial$ -continuous maps.

On respresentation of derivatives of functions in $L_{p}$

Miloš Tomić (2010)

Matematički Vesnik

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On the convergence and summability of $N$ -dimensional Fourier series with respect to the Walsh-Paley systems in the spaces $L^{p} ({[0, 1]}^{N})$ , $p \in [1, + \infty]$ .

Goginava, U. (2000)

Georgian Mathematical Journal

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Solutions to a class of polynomially generalized Bers–Vekua equations using Clifford analysis

Min Ku, Uwe Kähler, Paula Cerejeiras (2012)

Archivum Mathematicum

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In this paper a class of polynomially generalized Vekua–type equations and of polynomially generalized Bers–Vekua equations with variable coefficients defined in a domain of Euclidean space are discussed. Using the methods of Clifford analysis, first the Fischer–type decomposition theorems for null solutions to these equations are obtained. Then we give, under some conditions, the solutions to the polynomially generalized Bers–Vekua equation with variable coefficients. Finally, we present...

An almost-everywhere solution to a mixed problem for one degenerate linear evolution system.

Lavrenyuk, S.P. (2001)

Siberian Mathematical Journal

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The Fourier method in three-dimensional boundary-contact dynamic problems of elasticity.

Burchuladze, T., Rukhadze, R. (1995)

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