Lower semicontinuity of multiple <span class="mathjax-formula">$\sf \mu $</span>-quasiconvex integrals

q and it turns out that the previous method can be modified to yield a bound of similar strength, without any appeal either to the theory of quadratic forms, nor to the Dirichlet

- Let X be a complex, smooth, projective and connected curve, G be a simple and simply connected complex algebraic group and .MG,X be the stack of G-bundles on X.. We show, using

Representations of C-W integrals as Lebesgue integrals with respect to Lebesgue measure and generalized Jacobians are proved in Section 5 for AC surfaces in

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In Section 4 we describe the pullbacks of certain derivatives of reduced theta-functions and thus obtain a family of holomorphic (n, 0)-forms on D generalizing Hecke’s

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In order to obtain the proof of Theorem 1.1 from Lemma 1.2, we use a technique originating in work by Foneseca and M¨ uller, which was further developed by Fonseca and Marcellini

On a technical level, complications in the proof come from the fact that on a domain with infinite measure, functions with merely bounded gradient in general do not have