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We prove that many of the known results regarding image partition regularity and image partition regularity near zero for finite and infinite matrices with rational or integer
We prove that many of the known results regarding image partition regularity and image partition regularity near zero for finite and infinite matrices with rational or integer
Yakubov, Zygmund type estimate for fractional integrodifferentiation in the spaces of functions defined by integral continuity moduli and isomorphism of generalized H¨older
To prove absolute Tauberian theorems with the aid of absolute summa- bility factors for double series and sequences we need to generalize some important theorems about
deed, the functions u ∈ I f will have, according to the above-mentioned Sobolev theorems, on such surfaces a trace belonging to the corresponding space L p , and the problem
Our approach relies on the variable exponent theory of Lebesgue and Sobolev spaces combined with adequate variational methods and the Mountain Pass Theorem.. Keywords and
We discuss some properties related to the operator asociated to a topology and prove some theorems formulated in the notions of α -semi open sets, in a similar way as in
Weigthed Poincare and Sobolev inequalities for vector elds sat- isfying Hormander's condition and applications // Revista Matematica Iberoamericana.|1992.|V.. The local regularity
