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Displaying 5221 – 5240 of 13227

K-theory over C*-algebras

Alexandr S. Mishchenko (2007)

Banach Center Publications

The contents of the article represents the minicourse which was delivered at the 7th conference "Geometry and Topology of Manifolds. The Mathematical Legacy of Charles Ehresmann", Będlewo (Poland), 8.05.2005 - 15.05.2005. The article includes the description of the so called Hirzebruch formula in different aspects which lead to a basic list of problems related to noncommutative geometry and topology. In conclusion, two new problems are presented: about almost flat bundles and about the Noether decomposition...

Kuttner's theorem for operators

I. J. Maddox (1974)

Compositio Mathematica

Kvaziasimptotičeskoe razloženie meri (Quasiasymptotic decomposition of measures).

Drožžinov, Yu.N., Zavyalov, B.I. (1995)

Publications de l'Institut Mathématique. Nouvelle Série

K-гомологии $C^{*}$ -алгебр

В.М. Мануйлов (1988)

Matematiceskij sbornik

$L_{1}$ contains every two-dimensional normed space

David Yost (1988)

Annales Polonici Mathematici

$ℓ_{1}$ -continuous partitions of unity on normed spaces

Miloš Zahradník (1976)

Czechoslovak Mathematical Journal

$ℓ_{1}$ -partitions of unity on normed spaces

Zahradník, Miloš (1975)

Seminar Uniform Spaces

$L_{1}$ spaces fail a certain approximative property.

Kamal, Aref (1998)

International Journal of Mathematics and Mathematical Sciences

$L^{2}$ -index theorems, KK-theory, and connections.

Schick, Thomas (2005)

The New York Journal of Mathematics [electronic only]

$L$ -Correspondences: The inclusion $L^{p} (μ, X) \subset L^{q} (υ, Y)$ .

Dawson, C.Bryan (1996)

International Journal of Mathematics and Mathematical Sciences

$L_{f} (a, r)$ -spaces between which all the operators are compact. I.

Nicole De Grande-De Kimpe (1977)

Commentationes Mathematicae Universitatis Carolinae

$L_{f} (a, r)$ -spaces between which all the operators are compact. II.

Nicole De Grande-De Kimpe (1978)

Commentationes Mathematicae Universitatis Carolinae

$L$ -fuzzifying topological vector spaces.

Yan, Cong-Hua, Wu, Cong-Xin (2005)

International Journal of Mathematics and Mathematical Sciences

$L$ -limited-like properties on Banach spaces

Ioana Ghenciu (2023)

Commentationes Mathematicae Universitatis Carolinae

We study weakly precompact sets and operators. We show that an operator is weakly precompact if and only if its adjoint is pseudo weakly compact. We study Banach spaces with the $p$ - $L$ -limited $^{*}$ and the $p$ -(SR $^{*}$ ) properties and characterize these classes of Banach spaces in terms of $p$ - $L$ -limited $^{*}$ and $p$ -Right $^{*}$ subsets. The $p$ - $L$ -limited $^{*}$ property is studied in some spaces of operators.

$L_{p}$ - and $S_{p, q}^{r} B$ -discrepancy of (order 2) digital nets

Lev Markhasin (2015)

Acta Arithmetica

Dick proved that all dyadic order 2 digital nets satisfy optimal upper bounds on the $L_{p}$ -discrepancy. We prove this for arbitrary prime base b with an alternative technique using Haar bases. Furthermore, we prove that all digital nets satisfy optimal upper bounds on the discrepancy function in Besov spaces with dominating mixed smoothness for a certain parameter range, and enlarge that range for order 2 digital nets. The discrepancy function in Triebel-Lizorkin and Sobolev spaces with dominating mixed...

$L^{p}$ -approximation of Jacobians

Jan Malý (1991)

Commentationes Mathematicae Universitatis Carolinae

The paper investigates the nonlinear function spaces introduced by Giaquinta, Modica and Souček. It is shown that a function from ${Cart}^{p} (Ω, 𝐑^{m})$ is approximated by $𝒞^{1}$ functions strongly in $𝒜^{q} (Ω, 𝐑^{m})$ whenever $q < p$ . An example is shown of a function which is in ${cart}^{p} (Ω, 𝐑^{2})$ but not in ${cart}^{p} (Ω, 𝐑^{2})$ .

$L^{p}$ -boundedness for pseudodifferential operators with non-smooth symbols and applications

Gianluca Garello, Alessandro Morando (2005)

Bollettino dell'Unione Matematica Italiana

Starting from a general formulation of the characterization by dyadic crowns of Sobolev spaces, the authors give a result of $L^{p}$ continuity for pseudodifferential operators whose symbol a(x,ξ) is non smooth with respect to x and whose derivatives with respect to ξ have a decay of order ρ with $0 < ρ \leq 1$ . The algebra property for some classes of weighted Sobolev spaces is proved and an application to multi - quasi - elliptic semilinear equations is given.

$L^{p}$ estimates for the Cauchy transforms of distributions with respect to convex cones

Laura De Carli (1992)

Rendiconti del Seminario Matematico della Università di Padova

$L_{p, q}$ -cohomology of warped cylinders

Yaroslav Kopylov (2009)

Annales mathématiques Blaise Pascal

We extend some results by Gol $^{'}$ dshtein, Kuz $^{'}$ minov, and Shvedov about the $L_{p}$ -cohomology of warped cylinders to $L_{p, q}$ -cohomology for $p \neq q$ . As an application, we establish some sufficient conditions for the nontriviality of the $L_{p, q}$ -torsion of a surface of revolution.

$L^{p}$ -regularity for systems of PDE’s, with coefficients in VMO

Chiarenza, Filippo (1994)

Nonlinear Analysis, Function Spaces and Applications

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