Results 21 to 30 of about 56 (55)
In this paper, we investigate the stability and numerical solution of second‐order linear nonhomogeneous equations with the general quantum B‐difference operator. We prove Hyers–Ulam stability (HU s) and Hyers–Ulam–Rassias stability (HUR s) for these equations using a Riccati equation approach and variation of parameters technique.
Karima M. Oraby +3 more
wiley +1 more source
In this paper, we deal with the existence of at least one and of at least two positive solutions as well the uniqueness of a positive solution for an anisotropic discrete non-linear problem involving p(k)-Laplacian with Dirichlet boundary value ...
Moghadam Mohsen Khaleghi +1 more
doaj +1 more source
Spectral properties of generalized eigenparameter dependent discrete Sturm-Liouville type equation
Let L denote the non-selfadjoint difference operator of second order with boundary condition generated in ℓ2 (ℕ) byan-1yn-1 + bnyn + anyn+1 = λyn ; n ∈ ℕ; (0.1)pΣk=0 (y1γk + y0βk) λk = 0; (0.2)where {an} n∈ℕ and {bn} n∈ℕ are complex ...
Mohapatra, R. N. +4 more
core +1 more source
In this paper, we investigate the β −Sturm-Liouville problem within the framework of a generalized quantum difference calculus, which extends Hahn’s difference operator to the half-line.
Koşar Nida Palamut, Koşar Cem
doaj +1 more source
Higher Order Multi-Series Arising from Generalized Alpha-Difference Equation
In this paper, the authors extend the theory and m−series of the generalized difference equation to m(α)−series of its α−difference equation. We also investigate the complete and summation solutions of α-difference equation.
S India +5 more
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We consider the discrete right denite Sturm-Liouville problems with nonlinear eigenparameter dependent boundary conditions-∇(p(t)Δy(t)) + q(t)y(t) = λr(t)y(t), t ∈ {1, 2, ...
Zhang, Fei, Gao, Chenghua, Li, Xiaolong
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Dependency Relations Among the Shifts of a Multivariate Refinable Distribution
. Refinable functions are an intrinsic part of subdivision schemes and wavelet constructions. The relevant properties of such functions must usually be determined from their refinement masks.
Rong-qing Jia +3 more
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Discrete spectral synthesis [PDF]
Discrete spectral analysis and synthesis study the description of transla- tion invariant function spaces over discrete Abelian groups. The basic building bricks are the exponential monomials. A remarkable result of R. J.
Székelyhidi, László
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On the determinacy of complex Jacobi matrices
The aim of this paper is to explore to which extend the theory of the Hamburger moment problem for real Jacobi matrices generalizes to the case of complex Jacobi matrices.
B. Beckermann, M. Castro
core
The fractional calculus includes concepts of integrals and derivatives of any complex or real order. The fractional calculus is as old as the usual calculus.
Ozturk, Okkes
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