Existence of normal complements in finite groups

Öztürk, Semra


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Akhmet, Marat (Elsevier BV, 2004-10-01)
The paper is concerned with the existence of an almost-periodic solution of the system with deviating argument
Existence of solutions for a class of nonlinear boundary value problems on half-line
Ertem, Türker; Zafer, Ağacık (Springer Science and Business Media LLC, 2012-4-16)
Consider the infinite interval nonlinear boundary value problem (p(t)x ) + q(t)x = f (t, x), t ≥ t0 ≥ 0, x(t0) = x0, x(t) = a v(t) + b u(t) + o(ri(t)), t → ∞, where u and v are principal and nonprincipal solutions of (p(t)x’)’ + q(t)x = 0, r1(t) = o (u(t)(v(t))μ ) and r2(t) = o(v(t)(u(t))μ ) for some μ Î (0, 1), and a and b are arbitrary but fixed real numbers. Sufficient conditions are given for the existence of a unique solution of the above problem for i = 1, 2. An example is given to illust...
Existence of continuous linear right inverse for linear partial differential operators with constant coefficients
Kaya, Müjdat; Aytuna, Aydın; Department of Mathematics (1998)
Construction of self dual codes from graphs
Fellah, Nazahet; Guenda, Kenza; Özbudak, Ferruh; Seneviratne, Padmapani (2022-07-01)
In this work we define and study binary codes C-q,C-k and (C-q,C-k) over bar obtained from neighbor- hood designs of Paley-type bipartite graphs P(q, k) and their complements, respectively for q an odd prime. We prove that for some values of q and k the codes C-q,C-k are self-dual and the codes (C-q,C-k) over bar are self-orthogonal. Most of these codes tend to be with optimal or near optimal parameters. Next, we extend the codes C(q,k )to get doubly even self dual codes and find that most of these codes ar...
Characterization of Riesz Spaces with Topologically Full Center
Alpay, Safak; Orhon, Mehmet (2013-07-26)
Let E be a Riesz space and let E-similar to denote its order dual. The orthomorphisms Orth(E) on E, and the ideal center Z(E) of E, are naturally embedded in Orth(E-similar to) and Z(E-similar to) respectively. We construct two unital algebra and order- continuous Riesz homomorphisms.
Citation Formats
S. Öztürk, “Existence of normal complements in finite groups,” Middle East Technical University, 1987.