A determinant of the Chudnovskys generalizing the elliptic Frobenius-Stickelberger-Cauchy determinantal identity.

Amdeberhan, Tewodros

Displaying similar documents to “A determinant of the Chudnovskys generalizing the elliptic Frobenius-Stickelberger-Cauchy determinantal identity.”

An integral formula for the derivatives of solutions of certain elliptic systems

H. Renelt (1991)

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Harnack type estimates for nonlinear elliptic systems and applications

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Nonuniqueness theorem for a singular Cauchy-Nicoletti problem.

Kalas, Josef (2004)

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Aubry sets and the differentiability of the minimal average action in codimension one

Ugo Bessi (2009)

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Let $ℒ$ (,, ) be a Lagrangian periodic of period in ,..., ,. We shall study the non self intersecting functions : $\to$ minimizing $ℒ$ ; non self intersecting means that, if ( + ) + = ( ) for some and ( , ) × , then = ( + ) + $\forall$ . Moser has...

The elliptic $GL (n)$ dynamical quantum group as an $𝔥$ -Hopf algebroid.

Hartwig, Jonas T. (2009)

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$q$ -identities related to overpartitions and divisor functions.

Fu, Amy M., Lascoux, Alain (2005)

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The local solution of a parabolic-elliptic equation with a nonlinear Neumann boundary condition

Volker Pluschke, Frank Weber (1999)

Commentationes Mathematicae Universitatis Carolinae

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We investigate a parabolic-elliptic problem, where the time derivative is multiplied by a coefficient which may vanish on time-dependent spatial subdomains. The linear equation is supplemented by a nonlinear Neumann boundary condition $- \partial u / \partial ν_{A} = g (\cdot, \cdot, u)$ with a locally defined, $L_{r}$ -bounded function $g (t, \cdot, ξ)$ . We prove the existence of a local weak solution to the problem by means of the Rothe method. A uniform a priori estimate for the Rothe approximations in $L_{\infty}$ , which is required by the assumptions on $g$ , is derived...

A note on the variational structure of an elliptic system involving critical Sobolev exponent.

Zuluaga, Mario (2003)

Journal of Applied Mathematics

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