On the extension of Lipschitz-Hölder maps on spaces
Lynn Williams, J. Wells, T. Hayden (1971)
Studia Mathematica
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Displaying similar documents to “Optimal Lipschitz estimates for the equation on a class of convex domains”
On the extension of Lipschitz-Hölder maps on spaces
On the theorem of Ivasev-Musatov. II
Thomas-William Korner (1978)
Annales de l'institut Fourier
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As in Part I [Annales de l’Inst. Fourier, 27-3 (1997), 97-113], our object is to construct a measure whose support has Lebesgue measure zero, but whose Fourier transform drops away extremely fast.
On the exterior Dirichlet problem for
Giovanna Citti (1992)
Rendiconti del Seminario Matematico della Università di Padova
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On the maximum modulus theorem for nonanalytic functions in several complex variables.
Mario O. González Rodríguez (1981)
Revista Matemática Hispanoamericana
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Let w = f(z, ..., z) = u(x, ..., y) + iv(x, ..., y) be a complex function of the n complex variables z, ..., z, defined in some open set A ⊂ C. The purpose of this note is to prove a maximum modulus theorem for a class of these functions, assuming neither the continuity of the first partial derivatives of u and v with respect to x and y, nor the conditions f = 0 in A for k = 1, 2, ..., n (the Cauchy-Riemann equations in complex form).
Hölder continuous functions on compact sets and functions spaces
Alf Jonsson (1980)
Studia Mathematica
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A priori inequalities in for solutions of elliptic equations in unbounded domains
Maurizio Chicco, Marina Venturino (1999)
Rendiconti del Seminario Matematico della Università di Padova
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Isomorphic classification and lifting theorems for spaces of differentiable functions with Lipschitz conditions
Frank Mantlik (1991)
Studia Mathematica
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Nonconvolution transforms with oscillating kernels that map into itself
G. Sampson (1993)
Studia Mathematica
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We consider operators of the form with Ω(y,u) = K(y,u)h(y-u), where K is a Calderón-Zygmund kernel and (see (0.1) and (0.2)). We give necessary and sufficient conditions for such operators to map the Besov space (= B) into itself. In particular, all operators with , a > 0, a ≠ 1, map B into itself.