Recently, the coexistence of the multi-species, where the models consider switching or not, are an-alyzed in the references [1, 2]. The latter results employ a traditional approach and the coexistence of the species is taken into account by means of rational functions (switching terms) as in the refer-ences [3, 4, 5]. Since Lotka Volterra systems have more than one equilibrium point, an estimate of the region in which the species coexist is an important issue not yet fully addressed. One can provide an estimate of the coexistence region through the Lin-ear Matrix Inequality (LMI [6]) framework and a Differential-Algebraic representation (DAR) of the system [7, 8]. It turns out that Lotka Volterra sys-tems with no switching have no stable eq...
Differential equations are useful for mathematically modeling an event in which values are changing ...
There is evidence that multiple stable equilibrium states are possible in real-life ecological syste...
There is evidence that multiple stable equilibrium states are possible in real-life ecological syste...
We are interested in a modified Lotka-Volterra model to analyze population dynamics of two competing...
AbstractThis paper is a study of a system modeling a biological community of species with limited co...
Here we examine the behavior of a rational Lotka - Volterra model which is a modification of the ord...
We study the properties of a n2-dimensional Lotka–Volterra system describing competing species that ...
[[abstract]]In this work, we consider the community of three species food web model with Lotka-Volte...
AbstractWe consider a system of three autonomous ordinary differential equations modeling two compet...
The effect of predator switching on the stability of two- and three-trophic level systems is analyze...
The Gause-Lotka-Volterra (GLV) equations are an idealized model for competition between n species. T...
Based on observations that at different points in time, the biological interaction between two speci...
This report consider a system describing three competing species with populations x, y and z. Suffic...
The effect of predator switching on the stability of two- and three-trophic level systems is analyze...
The effect of predator switching on the stability of two- and three-trophic level systems is analyze...
Differential equations are useful for mathematically modeling an event in which values are changing ...
There is evidence that multiple stable equilibrium states are possible in real-life ecological syste...
There is evidence that multiple stable equilibrium states are possible in real-life ecological syste...
We are interested in a modified Lotka-Volterra model to analyze population dynamics of two competing...
AbstractThis paper is a study of a system modeling a biological community of species with limited co...
Here we examine the behavior of a rational Lotka - Volterra model which is a modification of the ord...
We study the properties of a n2-dimensional Lotka–Volterra system describing competing species that ...
[[abstract]]In this work, we consider the community of three species food web model with Lotka-Volte...
AbstractWe consider a system of three autonomous ordinary differential equations modeling two compet...
The effect of predator switching on the stability of two- and three-trophic level systems is analyze...
The Gause-Lotka-Volterra (GLV) equations are an idealized model for competition between n species. T...
Based on observations that at different points in time, the biological interaction between two speci...
This report consider a system describing three competing species with populations x, y and z. Suffic...
The effect of predator switching on the stability of two- and three-trophic level systems is analyze...
The effect of predator switching on the stability of two- and three-trophic level systems is analyze...
Differential equations are useful for mathematically modeling an event in which values are changing ...
There is evidence that multiple stable equilibrium states are possible in real-life ecological syste...
There is evidence that multiple stable equilibrium states are possible in real-life ecological syste...