In this paper, we present two new results to the classical Floquet theory, which provides the Floquet multipliers for two classes of the planar periodic system. One of these results provides the Floquet multipliers independently of the solution of system. To demonstrate the application of these analytical results, we consider a cholera epidemic model with phage dynamics and seasonality incorporated
This paper is a contribution to the Floquet ideas applied for multitime overdetermined linear first ...
We propose a deterministic compartmental model for cholera dynamics in periodic environments. The mo...
AbstractIn this paper we study the existence of a positive periodic solutions for nested models of r...
Floquet theory is an appropriate tool for studying ordinary linear recurrence and differential equat...
Floquet theory is an appropriate tool for studying ordinary linear recurrence and differential equat...
Floquet theory is an appropriate tool for studying ordinary linear recurrence and differential equat...
In this work we explore the Floquet theory for evolution equations of the form u'(t)+A_t u(t)=0 (t r...
We prove the validity of a Floquet theory and the existence of Poincaré maps for periodic solutions ...
Abstract Many ecological systems experience periodic variability. Theoretical investigation of popul...
AbstractIn this paper, we study periodic linear systems on periodic time scales which include not on...
Abstract Many biological systems experience a periodic environment. Floquet theory is a mathematical...
We discussed the stability of periodic solutions of dynamical systems in both time and arclength par...
Many biological systems experience a periodic environment. Floquet theory is a mathematical tool to ...
Many biological systems experience a periodic environment. Floquet theory is a mathematical tool to ...
This book provides cutting-edge results on the existence of multiple positive periodic solutions of ...
This paper is a contribution to the Floquet ideas applied for multitime overdetermined linear first ...
We propose a deterministic compartmental model for cholera dynamics in periodic environments. The mo...
AbstractIn this paper we study the existence of a positive periodic solutions for nested models of r...
Floquet theory is an appropriate tool for studying ordinary linear recurrence and differential equat...
Floquet theory is an appropriate tool for studying ordinary linear recurrence and differential equat...
Floquet theory is an appropriate tool for studying ordinary linear recurrence and differential equat...
In this work we explore the Floquet theory for evolution equations of the form u'(t)+A_t u(t)=0 (t r...
We prove the validity of a Floquet theory and the existence of Poincaré maps for periodic solutions ...
Abstract Many ecological systems experience periodic variability. Theoretical investigation of popul...
AbstractIn this paper, we study periodic linear systems on periodic time scales which include not on...
Abstract Many biological systems experience a periodic environment. Floquet theory is a mathematical...
We discussed the stability of periodic solutions of dynamical systems in both time and arclength par...
Many biological systems experience a periodic environment. Floquet theory is a mathematical tool to ...
Many biological systems experience a periodic environment. Floquet theory is a mathematical tool to ...
This book provides cutting-edge results on the existence of multiple positive periodic solutions of ...
This paper is a contribution to the Floquet ideas applied for multitime overdetermined linear first ...
We propose a deterministic compartmental model for cholera dynamics in periodic environments. The mo...
AbstractIn this paper we study the existence of a positive periodic solutions for nested models of r...