Results 51 to 60 of about 131 (124)
, 2021 In this study we investigate some new oscillation and nonoscillationcriteria and generalize and improve some results in the literaturesfor second order nonlinear difference equation with generalized difference operators of the form¢l;a(pn¢l;axn)
Nurettin DOGAN; Department of Computer Engineering, Faculty of Technology Selcuk University, Konya +1 more
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Open Mathematics, 2017 Triple solutions are obtained for a discrete problem involving a nonlinearly perturbed one-dimensional p(k)-Laplacian operator and satisfying Dirichlet boundary conditions.
Khaleghi Moghadam Mohsen +1 more
doaj +1 more source
Henstock-Kurzweil integrals on time scales [PDF]
, 2008 A definition for a version of the Henstock-Kurzweil integral on time scales is given using covering arguments. The integral is shown to be expressible, in some situations, as an ordinary integral in the Newton, the Lebesgue, and Henstock-Kurzweil senses.
Brian S Thomson
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Oscillation Criteria of Second-Order Quasi-Linear Neutral Delay Difference Equations [PDF]
, 2010 2000 Mathematics Subject Classification: 39A10.The oscillatory and nonoscillatory behaviour of solutions of the second order quasi linear neutral delay difference equation Δ(an | Δ(xn+pnxn-τ)|α-1 Δ(xn+pnxn-τ) + qnf(xn-σ)g(Δxn) = 0 where n ∈ N(n0), α > 0,
Pandian, S., Thandapani, E., Revathi, T.
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Неявне лiнiйне неоднорiдне рiзницеве рiвняння над Z з випадковою правою частиною
, 2022 Mathematical Subject Classification 2010: 39A06, 39A10, 39A50Let {fn}∞ n=0 be a sequence of independent identically distributed integer valued random variables which are defined on a probability space (Ω, F, P).
Gefter, Sergiy L., Piven’, A. L.
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Solvable subclasses of a class of nonlinear second-order difference equations
Advances in Nonlinear Analysis, 2016 We present some solvable subclasses of the class of nonlinear second-order difference equations of the form Axn+1 + Bxn+1xn + Cxnxn-1 + Gxn+1xn-1 + Dxn + Exn-1 + F = 0, n ∈ ℕ0, where the parameters A, B, C, D, E, F, G and the initial values x-1,x0 are ...
Stević Stevo
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Inner products involving differences: The Meixner-Sobolev polynomials [PDF]
, 2000 31 pages, no figures.-- MSC2000 codes: 33C45, 33D45, 39A10, 39A70, 42C05.MR#: MR1752153 (2000m:33006)Zbl#: Zbl 0948.33004In this paper, polynomials which are orthogonal with respect to the inner product $$\langle p,q\rangle_S= \sum infty_{s=0} p(s)q(s) {\
Marcellán, Francisco +3 more
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Results on the deficiencies of some differential-difference polynomials of meromorphic functions
Open Mathematics, 2016 In this paper, we study the relation between the deficiencies concerning a meromorphic function f(z), its derivative f′(z) and differential-difference monomials f(z)mf(z+c)f′(z), f(z+c)nf′(z), f(z)mf(z+c).
Zheng Xiu-Min, Xu Hong-Yan
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Basins of Attraction of Period-Two Solutions of Monotone Difference Equations
, 2016 We investigate the global character of the difference equation of the form xn+1 = f (xn, xn–1), n = 0,1, . . . with several period-two solutions, where f is increasing in all its variables.
Kulenovic, Mustafa +5 more
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On a three-dimensional system of difference equations with variable coefficients [PDF]
, 2021 Consider the three-dimensional system of difference equations xn+1 = ∏k j=0 zn−3j ∏k j=1 xn−(3j−1) ( an + bn ∏k j=0 zn−3j ), yn+1 = ∏k j=0 xn−3j ∏k j=1 yn−(3j−1) ( cn + dn ∏k j=0 xn−3j ), zn+1 = ∏k j=0 yn−3j ∏k j=1 zn−(3j−1) ( en +
Nouressadat, Touafek +3 more
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