Results 71 to 80 of about 8,297,223 (199)
On q-Pell sequence spaces: A study of operator ideals and geometric properties
The matrix \( \mathcal{P}(q) = \{\Psi_{\lambda \mu}(q)\}_{\lambda, \mu \in \mathbb{N}} \), called the \( q \)-Pell matrix, with elements determined by \[ \mathcal{P}(q) = \begin{cases} \dfrac{2~q^{\mu-1}~\Psi{_\mu(q)}}{\Psi{_{\lambda+1}(q)}+\Psi{_ ...
Shiva Shah, Bipan Hazarika
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On some binomial B ( m ) $B^{(m)}$ -difference sequence spaces
In this paper, we introduce the binomial sequence spaces b 0 a , b ( B ( m ) ) $b^{a,b}_{0}(B^{(m)})$ , b c a , b ( B ( m ) ) $b^{a,b}_{c}(B^{(m)})$ and b ∞ a , b ( B ( m ) ) $b^{a,b}_{\infty}(B^{(m)})$ by combining the binomial transformation and ...
Jian Meng, Meimei Song
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Some Paranormed Sequence Spaces Which Involve Arithmetic Divisor Sum Function
Let Dr, r ≥ 0, be a triangle and q = (qj) be a bounded sequence of strictly positive numbers. In this paper, we study the algebraic and topological properties of the paranormed sequence space ℓDr,q, generated by the triangle Dr over Maddox′s space ℓ(q). We identify the Schauder basis as well as the α‐, β‐, and γ‐duals of the space ℓDr,q. One section is
Ting Gan +5 more
wiley +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
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This paper is devoted to the analysis of controllability for a class of backward fractional integro‐differential equations involving history‐dependent operators, which arise naturally in systems with memory effects. The study begins with the formulation of an appropriate functional framework, within which the concept of approximate controllability is ...
Ghadah Albeladi +2 more
wiley +1 more source
Binomial difference sequence spaces of order m
In this paper, we introduce the binomial sequence spaces b 0 r , s ( ∇ ( m ) ) $b^{r,s}_{0}(\nabla^{(m)})$ , b c r , s ( ∇ ( m ) ) $b^{r,s}_{c}(\nabla^{(m)})$ and b ∞ r , s ( ∇ ( m ) ) $b^{r,s}_{\infty}(\nabla^{(m)})$ by combining the binomial ...
Jian Meng, Meimei Song
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Schistosomiasis remains a major public health burden in endemic regions where repeated contact with cercariae‐contaminated freshwater sustains transmission. This study proposes a fractional‐order schistosomiasis model based on the Atangana–Baleanu–Caputo (ABC) derivative with a Mittag‐Leffler kernel.
Ateq Alsaadi, Smritijit Sen
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This paper investigates a priori estimate, existence, and uniqueness of solutions for a third-order differential system with coupled integral boundary conditions.
Sergey Smirnov
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Juliusz Schauder był polskim matematykiem i członkiem tzw. Lwowskiej Szkoły Matematycznej. W latach 1925-1939 pracował w gimnazjach, a od 1928 roku był asystentem na Uniwersytecie Jana Kazimierza we Lwowie, najpierw u Banacha i później u Steinhausa ...
Maligranda, Lech,, Maligranda, Lech
core +1 more source
We present a rather surprising example of a framewhich does not contain a Schauder basis.
Christensen, Ole +2 more
core

