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Isoperimetric properties of Euclidean boundary moments of a simply connected domain to the domain boundary. We prove an isoperimetric inequality generalizing theorems derived by the Schwarz

Isoperimetric inequalities for Lp-norms of the stress function of a multiply connected plane domainIsoperimetric inequalities for Lp-norms of the stress function of a multiply connected plane domain

Isoperimetric properties of Euclidean boundary moments of a simply connected domain to the domain boundary. We prove an isoperimetric inequality generalizing theorems derived by the Schwarz

Isoperimetric inequalities for Lp-norms of the stress function of a multiply connected plane domainIsoperimetric inequalities for Lp-norms of the stress function of a multiply connected plane domain

Integral properties of the classical warping function of a simply connected domain possessing the isoperimetric monotonicity property. For a class of integrals depending on the warping

Payne type inequalities for Lp-norms of the warping functions of u(x, G) with an isoperimetric monotonicity property is constructed. It is proved that Lp- and Lq

Isoperimetric monotony of the L p -norm of the warping function of a plane simply connected domain of functions u and u -1 are monotone with respect to the parameter p. This monotony also gives isoperimetric

Isoperimetric monotony of the L p -norm of the warping function of a plane simply connected domain of functions u and u -1 are monotone with respect to the parameter p. This monotony also gives isoperimetric

Payne type inequalities for Lp-norms of the warping functions of u(x, G) with an isoperimetric monotonicity property is constructed. It is proved that Lp- and Lq

Integral properties of the classical warping function of a simply connected domain possessing the isoperimetric monotonicity property. For a class of integrals depending on the warping

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