Results 31 to 40 of about 328 (56)
Sublinear functionals and Knopp′s core theorem
In this paper we are concerned with inequalities involving certain sublinear functionals on m, the space of real bounded sequences. Such inequalities being analogues of Knopp′s Core theorem.
C. Orhan
wiley +1 more source
q-Stirling sequence spaces associated with q-Bell numbers
In this study, we build qq-analog of the qq-Stirling matrix involved qq-Bell numbers Sq=(Snk(q)){{\mathbb{S}}}_{q}=({S}_{nk}\left(q)) defined by Sq=(Snk(q))=Sq(n,k)Bq(n),0≤k≤n,0,otherwise.\begin{array}{r}{{\mathbb{S}}}_{q}=({S}_{nk}\left(q))=\left ...
Atabey Koray Ibrahim +3 more
doaj +1 more source
Borel equivalence relations in the space of bounded operators
We consider various notions of equivalence in the space of bounded operators on a Hilbert space, in particular modulo finite rank, modulo Schatten $p$-class, and modulo compact.
Smythe, Iian B.
core +1 more source
The closed neighborhood and filter conditions in solid sequence spaces
Let E be a topological vector space of scalar sequences, with topology τ; (E,τ) satisfies the closed neighborhood condition iff there is a basis of neighborhoods at the origin, for τ, consisting of sets whlch are closed with respect to the topology π of coordinate‐wise convergence on E; (E,τ) satisfies the filter condition iff every filter, Cauchy with
P. D. Johnson, Jr.
wiley +1 more source
Corresponding to an arbitrary sequence space λ, a sequence {xn} in a locally convex space (l.c.s.) (X, T) is said to be λ‐similar to a sequence {yn} in another l.c.s. (Y, S) if for an arbitrary sequence {αn} of scalars, {αn p(xn)} ϵ λ for all p ϵ DT⇔{αn q(yn)} ϵ λ, for all q ϵ DS, where DT and DS are respectively the family of all T and S continuous ...
Manjul Gupta, P. K. Kamthan
wiley +1 more source
Invariant means and lacunary sequence spaces of order (α, β)
In this article, we use the notion of lacunary statistical convergence of order (α,β)\left(\alpha ,\beta ) to introduce new sequence spaces by lacunary sequence, invariant means defined by Musielak-Orlicz function ℳ=(ℵk){\mathcal{ {\mathcal M} }}=\left({\
Ayman-Mursaleen Mohammad +3 more
doaj +1 more source
On Motzkin sequence spaces via q-analog and compact operators
We aim to develop a qq-analog of recently introduced Motzkin sequence spaces by Erdem et al. [Motzkin sequence spaces and Motzkin core, Numer. Funct. Anal. Optim. 45 (2024), no.
Yaying Taja, Mursaleen Mohammad
doaj +1 more source
Some Paranormed Difference Sequence Spaces of Order $m$ Derived by Generalized Means and Compact Operators [PDF]
We have introduced a new sequence space $l(r, s, t, p ;\Delta^{(m)})$ combining by using generalized means and difference operator of order $m$. We have shown that the space $l(r, s, t, p ;\Delta^{(m)})$ is complete under some suitable paranorm and it ...
Maji, Amit, Srivastava, P. D.
core
Design Principles for the Acceptor Units in Donor-Acceptor Conjugated Polymers. [PDF]
Hacıefendioǧlu T, Yildirim E.
europepmc +1 more source
Diagonal Multilinear Operators on K\"othe Sequence Spaces
We analyze the interplay between maximal/minimal/adjoint ideals of multilinear operators (between sequence spaces) and their associated K\"othe sequence spaces.
Dimant, Verónica, Villafañe, Román
core

