Covariance of WDVV equations

Abstract

The (generalized) WDVV equations for the prepotentials in $2d$ topological and $4,5d$ Seiberg-Witten models are covariant with respect to non-linear transformations, described in terms of solutions of associated linear problem. Both time-variables and the prepotential change non-trivially, but period matrix (prepotential's second derivatives) remains intact.

LaTeX, 7 pages, no figures (misprints corrected)

References in corpus (1)

• WDVV Equations from Algebra of Forms

Cited by in corpus (11)

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• Experiments with the WDVV equations for the gluino-condensate prepotential: the cubic (two-cut) case
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• Infinite hierarchies of nonlocal symmetries of the Chen--Kontsevich--Schwarz type for the oriented associativity equations
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• RG Flow Irreversibility, C-Theorem and Topological Nature of 4D N=2 SYM
• Second order reductions of the WDVV Equations related to classical Lie algebras
• Duality Transformations for Generalized WDVV equations in Seiberg-Witten theory