Bi-fonctions moment.
Bilinear multipliers and transference.
Biorthogonal expansion of non-symmetric Jack functions.
Biprojective tensor products and convolutions of vector-valued measures on a compact group
BMO and Lipschitz approximation by solutions of elliptic equations
We consider the problem of qualitative approximation by solutions of a constant coefficients homogeneous elliptic equation in the Lipschitz and BMO norms. Our method of proof is well-known: we find a sufficient condition for the approximation reducing matters to a weak spectral synthesis problem in an appropriate Lizorkin-Triebel space. A couple of examples, evolving from one due to Hedberg, show that our conditions are sharp.
Bochner and Schoenberg theorems on symmetric spaces in the complex case
Bochner's theorem for finite-dimensional conelike semigroups.
Bochner's theorem, states, and Fourier transforms of measures
Boehmians on manifolds.
Bohr Cluster Points of Sidon Sets
It is a long standing open problem whether Sidon subsets of ℤ can be dense in the Bohr compactification of ℤ ([LR]). Yitzhak Katznelson came closest to resolving the issue with a random process in which almost all sets were Sidon and and almost all sets failed to be dense in the Bohr compactification [K]. This note, which does not resolve this open problem, supplies additional evidence that the problem is delicate: it is proved here that if one has a Sidon set which clusters at even one member of...
Bohr local properties of
Boolean lattices of function algebras on rectangular semigroups.
Borel semigroups and probabilities.
Boundaries and the Fatou theorem for subelliptic second order operators on solvable Lie groups
Boundaries for left-invariant sub-elliptic operators on semidirect products of nilpotent and abelian groups.
Boundary Behavior of Harmonic Functions on Symmetric Spaces: Maximal Estimates for Poisson Integrals.
Bounded and almost automorphic solutions of a Liénard equation with a singular nonlinearity.
Bounded derivations on commutative semigroups.
Bounded orbits of flows on homogeneous spaces.
Boundedness from to of Riesz transforms on a Lie group of exponential growth
Let be the Lie group endowed with the Riemannian symmetric space structure. Let be a distinguished basis of left-invariant vector fields of the Lie algebra of and define the Laplacian . In this paper we consider the first order Riesz transforms and , for . We prove that the operators , but not the , are bounded from the Hardy space to . We also show that the second-order Riesz transforms are bounded from to , while the transforms and , for , are not.