The continuous fractional calculus has a long history within the broad area of mathematical
analysis. Indeed, it is nearly as old as the familiar integer-order calculus. Since its inception …

In this paper, we analyze several different types of discrete sequential fractional boundary
value problems. Our prototype equation is− Δ μ 1 Δ μ 2 Δ μ 3 y (t)= f (t+ μ 1+ μ 2+ μ 3− 1, y (t+ …

We analyze a system of discrete fractional difference equations subject to nonlocal
boundary conditions. We consider the system of equations given by [Formula: see text], for …

In this paper, we analyse a ν-th order,, discrete fractional three-point boundary value
problem (BVP). We show that Green's function associated to this problem satisfies certain …

Let T be a time scale such that 0, T∈ T. Consider the following three-point boundary value
problem on time scales: where β, γ⩾ 0, β+ γ> 0, η∈(0, ρ (T)), 0< α 0. By using fixed point …

In this paper we consider the one-dimensional p-Laplacian boundary value problem on time
scales where φp (u) is p-Laplacian operator, ie, φp (u)=| u| p− 2u, p> 1. Some new results …

Double positive solutions of three-point boundary value problems for p-Laplacian dynamic
equations on time scales - ScienceDirect Skip to main contentSkip to article Elsevier logo Journals …

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 …

Let T be at ime scale such that 0, T∈ T. We consider the second order dynamic equation on
at ime scale u∆∇(t)+ a (t) f (u (t))= 0, t∈(0, T)∩ T, u (0)= 0, αu (η)= u (T), where η∈(0, ρ …

Full article: On First Order Impulsive Dynamic Equations on Time Scales Skip to Main Content
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