In this paper, we use a fixed point technique and the concept of large contractions to prove
asymptotic stability results of the zero solution of a class of the totally nonlinear neutral …

Asymptotic stability in Caputo-Hadamard fractional dynamic equations Page 1 Results in
Nonlinear Analysis 4 (2021) No. 2, 77 86 https://doi.org/10.53006/rna.865900 Available online …

In this paper, we use a modification of Krasnoselskii's fixed point theorem introduced by
Burton (2002)(see [6] Theorem 3) to obtain stability results of the zero solution of the totally …

Let T be a time scale which is unbounded above and below and such that 0∈ T. Let id-Ï
„:[0,∞) ∩ Tâ†'T be such that (id-Ï „)([0,∞) ∩ T) is a time scale. We use the Krasnoselskii …

In this paper, we use a modification of Krasnoselskii's fixed point theorem introduced by
Burton (see [6] Theorem 3) to obtain stability results of the zero solution of the totally …

In this paper we use the contraction mapping theorem to obtain asymptotic stability results
about the zero solution for the following nonlinear neutral Levin-Nohel integro-differential …

In this paper, we use a Banach fixed point theorem to obtain stability results of the zero
solution of a nonlinear Levin-Nohel integro-differential equations with functional delay. To …

In this paper, we give sufficient conditions to guarantee the asymptotic stability of the zero
solution to a kind of nonlinear fractional dynamic equations of order ${\alpha} $(1< ${\alpha} …

Study of asymptotic behavior of solutions of neutral mixed type difference equations Page 1
Article Study of asymptotic behavior of solutions of neutral mixed type difference equations …

This paper is mainly concerned the global asymptotic stability of the zero solution of a class
of nonlinear neutral dynamic equations in C1 rd. By converting the nonlinear neutral …