Results 61 to 70 of about 3,836,353 (120)
Stability of the pexiderized quadratic functional equation in paranormed spaces
The aim of the present paper is to investigate the Hyers-Ulam stability of the Pexiderized quadratic functional equation, namely of f(x+y)+f(x-y)=21(x)+ 2h(y) in paranormed spaces.
Zhihua Wang, Prasanna Sahoo
core +1 more source
SOME NEW PARANORMED DIFFERENCE SEQUENCE SPACES DERIVED BY FIBONACCI NUMBERS [PDF]
Kara, Emrah Evren/0000-0002-6398-4065WOS: 000371145000023In this study, we define new paranormed sequence spaces derived by the sequences of Fibonacci numbers. Furthermore, we compute the alpha-, beta- and gamma- duals and obtain bases for these sequence
Demiriz, Serkan, Kara, Emrah Evren
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We investigate the stability of linear discrete-time control systems with a fuzzy logic feedback under sporadic sensor data loss. In our framework, each state measurement is a fuzzy number, and occasional “packet dropouts” are modeled by a lacunary ...
Muhammed Recai Türkmen +1 more
doaj +1 more source
We introduce I-fp convergence (ideal convergence in fuzzy paranormed spaces) and develop its core theory, including stability results and an equivalence to I*-fp convergence under the AP Property.
Muhammed Recai Türkmen +1 more
doaj +1 more source
In this paper, we introduce and rigorously define a novel class of difference sequence spaces, denoted by wI(M,∆vu,r)αβ, w0I(M,∆vu,r)αβ, w∞I(M,∆vu,r)αβ, and w∞(M,∆vu,r)αβ.
Lian-Ta Su +4 more
doaj +1 more source
Paranorm Ideal Convergent Fibonacci Difference Sequence Spaces
In this paper we introduce some new sequence spaces $ c_{0}^{I}(\hat{F},p)$, $c^{I}(\hat{F},p)$ and $\ell_{\infty}^{I}(\hat{F},p)$ for $p=(p_n),$ a sequence of positive real numbers.
Vakeel Ahmad Khan +2 more
doaj
Iris: Deep Space Small Satellite Radio [PDF]
With nanosatellites being used for deep space missions, the need for a unique communications architecture to relay valuable mission data back to NASA’s Deep Space Network (DSN) is ...
Space Dynamics Laboratory
core +1 more source
\(\lambda\)-statistical convergence in paranormed space
Summary: The concept of \(\lambda\)-statistical convergence for sequences of real numbers was introduced by \textit{Mursaleen} [Math. Slovaca 50, No. 1, 111--115 (2000; Zbl 0953.40002)]. In this paper, we prove a decomposition theorem for \(\lambda\)-statistical convergence.
Alghamdi, Mohammed A. +1 more
openaire +2 more sources
Topological duals of some paranormed sequence spaces
Let P=(pk) be a bounded positive sequence and let A=(ank) be an infinite matrix with all ank≥0. For normed spaces E and Ek, the matrix A generates the paranormed sequence spaces [A,P]∞((Ek)), [A,P]0((Ek)), and [A,P]((E)), which generalise almost all the ...
Nandita Rath
core +1 more source
On some new paranormed sequence spaces
Summary: The sequence spaces \(c^\lambda_0\), \(c^\lambda\) and \(\ell^\lambda_\infty\) have been recently introduced and studied by \textit{M. Mursaleen} and \textit{A. K. Noman} [Thai J. Math. 8, No.~2, 311--329 (2010; Zbl 1218.46005)]. The main purpose of the present paper is to extend the results of Mursaleen and Noman to the paranormed case and to
Demiriz, Serkan, Çakan, Celal
openaire +2 more sources

