Distinguished preduals of spaces of holomorphic functions.
Distinguished subsets and complemented copies of C0 in vector sequence spaces.
Distinguished subspaces of of maximal dimension
Distinguishing example for the Tillmann product of distributions
Distinguishing Jordan polynomials by means of a single Jordan-algebra norm
For = ℝ or ℂ we exhibit a Jordan-algebra norm ⎮·⎮ on the simple associative algebra with the property that Jordan polynomials over are precisely those associative polynomials over which act ⎮·⎮-continuously on . This analytic determination of Jordan polynomials improves the one recently obtained in [5].
Distortion analyticity and molecular resonance curves
Distortion and spreading models in modified mixed Tsirelson spaces
The results of the first part concern the existence of higher order ℓ₁ spreading models in asymptotic ℓ₁ Banach spaces. We sketch the proof of the fact that the mixed Tsirelson space T[(ₙ,θₙ)ₙ], and , admits an spreading model in every block subspace. We also prove that if X is a Banach space with a basis, with the property that there exists a sequence (θₙ)ₙ ⊂ (0,1) with , such that, for every n ∈ ℕ, for every ₙ-admissible block sequence of vectors in X, then there exists c > 0 such...
Distribution and rearrangement estimates of the maximal function and interpolation
There are given necessary and sufficient conditions on a measure dμ(x)=w(x)dx under which the key estimates for the distribution and rearrangement of the maximal function due to Riesz, Wiener, Herz and Stein are valid. As a consequence, we obtain the equivalence of the Riesz and Wiener inequalities which seems to be new even for the Lebesgue measure. Our main tools are estimates of the distribution of the averaging function f** and a modified version of the Calderón-Zygmund decomposition. Analogous...
Distribution des valeurs des fonctions analytiques multiformes
Distribution differential equations. Regularization and bending of a rod.
Distribution semigroups on
Distributional and entire solutions of linear functional differential equations.
Distributional and Operational Integral Homogeneity over Local Fields.
Distributional boundary values and the tempered ultra-distributions
Distributional boundary values in
Distributional boundary values in . II
Distributional boundary values in . III
Distributional boundary values in (IV)
Distributional boundary values in . V
Distributional derivatives of functions of two variables of finite variation and their application to an impulsive hyperbolic equation
We give characterizations of the distributional derivatives , , of functions of two variables of locally finite variation. Then we use these results to prove the existence theorem for the hyperbolic equation with a nonhomogeneous term containing the distributional derivative determined by an additive function of an interval of finite variation. An application of the above theorem to a hyperbolic equation with an impulse effect is also given.