Existence of Solutions for a One Dimensional p-Laplacian on Time-Scales
Existence of Solutions for a One Dimensional <italic>p</italic>-Laplacian on Time-Scales Page 1
Existence of Solutions for a One Dimensional p-Laplacian on Time-Scales DOUGLAS …
Existence of Solutions for a One Dimensional p-Laplacian on Time-Scales DOUGLAS …
A Sturm–Liouville theory for Hahn difference operator
MH Annaby, AE Hamza… - Frontiers in Orthogonal …, 2018 - World Scientific
This chapter introduces a comprehensive study for Sturm–Liouville theory of the q, ω-Hahn
difference operators in the regular setting. We define a Hilbert space of q, ω-square …
difference operators in the regular setting. We define a Hilbert space of q, ω-square …
[HTML][HTML] Higher-order self-adjoint boundary-value problems on time scales
DR Anderson, GS Guseinov, J Hoffacker - Journal of Computational and …, 2006 - Elsevier
In this study, higher-order self-adjoint differential expressions on time scales and their
associated self-adjoint boundary conditions are discussed. The symmetry property of the …
associated self-adjoint boundary conditions are discussed. The symmetry property of the …
Second order iterative dynamic boundary value problems with mixed derivative operators with applications
In this paper, we derive sufficient conditions for the existence and uniqueness of solutions of
the iterative dynamic boundary value problem of second order with mixed derivative …
the iterative dynamic boundary value problem of second order with mixed derivative …
Existence results for singular three point boundary value problems on time scales
JJ DaCunha, JM Davis, PK Singh - Journal of Mathematical Analysis and …, 2004 - Elsevier
We prove the existence of a positive solution for the three point boundary value problem on
time scale T given by [Formula: see text] where p∈(0, 1)∩ T is fixed and f (x, y) is singular at …
time scale T given by [Formula: see text] where p∈(0, 1)∩ T is fixed and f (x, y) is singular at …
Self-adjoint boundary value problems on time scales and symmetric Green's functions
GS Guseinov - Turkish Journal of Mathematics, 2005 - journals.tubitak.gov.tr
Self-Adjoint Boundary Value Problems on Time Scales and Symmetric Green's Functions
Page 1 Turkish Journal of Mathematics Volume 29 Number 4 Article 3 1-1-2005 Self-Adjoint …
Page 1 Turkish Journal of Mathematics Volume 29 Number 4 Article 3 1-1-2005 Self-Adjoint …
An even-order three-point boundary value problem on time scales
DR Anderson, RI Avery - Journal of Mathematical Analysis and Applications, 2004 - Elsevier
We study the even-order dynamic equation (− 1) nx (Δ∇) n (t)= λh (t) f (x (t)), t∈[a, c]
satisfying the boundary conditions x (Δ∇) i (a)= 0 and x (Δ∇) i (c)= βx (Δ∇) i (b) for 0⩽ i⩽ n …
satisfying the boundary conditions x (Δ∇) i (a)= 0 and x (Δ∇) i (c)= βx (Δ∇) i (b) for 0⩽ i⩽ n …
Existence of solutions for a cantilever beam problem
DR Anderson, J Hoffacker - Journal of mathematical analysis and …, 2006 - Elsevier
We are concerned with the fourth-order nonuniform cantilever beam problemW (a)= WΔ (a)=
0, I (b) WΔ∇(b)=(I (x) WΔ∇(x)) Δ| x= b= 0. Under various assumptions on f we prove the …
0, I (b) WΔ∇(b)=(I (x) WΔ∇(x)) Δ| x= b= 0. Under various assumptions on f we prove the …
[PDF][PDF] Nonlinear triple-point problems on time scales.
DR Anderson - Electronic Journal of Differential Equations (EJDE) …, 2004 - eudml.org
We establish the existence of multiple positive solutions to the nonlinear second-order triple-
point boundary-value problem on time scales, u∆∇(t)+ h (t) f (t, u (t))= 0, u (a)= αu (b)+ …
point boundary-value problem on time scales, u∆∇(t)+ h (t) f (t, u (t))= 0, u (a)= αu (b)+ …
A stacked delta-nabla self-adjoint problem of even order
DR Anderson, J Hoffacker - Mathematical and computer modelling, 2003 - Elsevier
Existence criteria for two positive solutions to a nonlinear, even-order stacked delta-nabla
boundary value problem with stacked, vanishing conditions at the two endpoints are found …
boundary value problem with stacked, vanishing conditions at the two endpoints are found …