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Our interest here is to find the invader in a two species, diffusive and competitive Lotka-Volterra system in the particular case of travelling wave solutions. We investigate the role of diffusion in homogeneous domains. We might expect a…

偏微分方程分析 · 数学 2015-07-01 Léo Girardin , Grégoire Nadin

Bacteria regulate their motility through a variety of mechanisms, including quorum sensing (QS) and other density-dependent responses mediated by diffusible signals. While nonlinear density-dependent motility is well known in active-matter…

种群与进化 · 定量生物学 2026-01-21 Mattia Mattei , David Soriano-Paños , Alex Arenas

We study the propagation speed of bistable traveling waves in the classical two-component diffusive Lotka-Volterra system under strong competition. From an ecological perspective, the sign of the propagation speed determines the long-term…

偏微分方程分析 · 数学 2025-10-17 Ken-Ichi Nakamura , Toshiko Ogiwara

We investigate the spreading behavior of two invasive species modeled by a Lotka-Volterra diffusive competition system with two free boundaries in a spherically symmetric setting. We show that, for the weak-strong competition case, under…

偏微分方程分析 · 数学 2017-10-17 Yihong Du , Chang-Hong Wu

We investigate the controllability of the competition-diffusion Lotka-Volterra system. Our primary focus is on the one-dimensional setting with Dirichlet boundary controls, interpreted as ecological management policies regulating the…

偏微分方程分析 · 数学 2025-08-04 Elisa Affili , Enrique Zuazua

We consider the classical two-species Lotka-Volterra competition-diffusion system in the strong-weak competition case. When the corresponding minimal speed of the traveling waves is not linear determined, we establish the precise asymptotic…

偏微分方程分析 · 数学 2022-01-13 Chang-Hong Wu , Dongyuan Xiao , Maolin Zhou

This paper is concerned with a diffusive Lotka-Volterra type competition system with a free boundary in one space dimension. Such a system may be used to describe the invasion of a new species into the habitat of a native competitor. We…

偏微分方程分析 · 数学 2017-10-17 Zhiguo Wang , Hua Nie , Yihong Du

We study colonies of non-motile, rod-shaped bacteria growing on solid substrates. In our model, bacteria interact purely mechanically, by pushing each other away as they grow, and consume a diffusing nutrient. We show that mechanical…

生物物理 · 物理学 2015-06-15 F. D. C. Farrell , O. Hallatschek , D. Marenduzzo , B. Waclaw

The Lotka-Volterra model reflects real ecological interactions where species compete for limited resources, potentially leading to coexistence, dominance of one species, or extinction of another. Comprehending the mechanisms governing these…

偏微分方程分析 · 数学 2024-10-01 Maicon Sonego , Enrique Zuazua

Bacteria commonly live in structured communities that affect human health and influence ecological systems. Heterogeneous populations, such as motile and non-motile populations, often coexist in bacteria communities. Motile subpopulations…

生物物理 · 物理学 2019-06-19 Haoran Xu , Justas Dauparas , Debasish Das , Eric Lauga , Yilin Wu

The possible control of competitive invasion by infection of the invader and multiplicative noise is studied. The basic model is the Lotka-Volterra competition system with emergent carrying capacities. Several stationary solutions of the…

种群与进化 · 定量生物学 2015-08-24 Ivo Siekmann , Horst Malchow

In the growth of bacterial colonies, a great variety of complex patterns are observed in experiments, depending on external conditions and the bacterial species. Typically, existing models employ systems of reaction-diffusion equations or…

生物物理 · 物理学 2019-11-12 Lautaro Vassallo , David Hansmann , Lidia A. Braunstein

Reaction-diffusion systems with a Lotka-Volterra-type reaction term, also known as competition-diffusion systems, have been used to investigate the dynamics of the competition among $m$ ecological species for a limited resource necessary to…

种群与进化 · 定量生物学 2018-11-01 Lorenzo Contento , Danielle Hilhorst , Masayasu Mimura

Immotile microbes inhabit nearly every environment on Earth, from soils and sediments to food matrices -- yet how they disperse through these physically confining environments is poorly understood. Here, we show that immotile microbial…

We study the transport of bacteria in a porous media modeled by a square channel containing one cylindrical obstacle via molecular dynamics simulations coupled to a lattice Boltzmann fluid. Our bacteria model is a rod-shaped rigid body…

软凝聚态物质 · 物理学 2020-11-30 Miru Lee , Christoph Lohrmann , Kai Szuttor , Harold Auradou , Christian Holm

Defeat and success of the competitive invasion of a populated area is described with a standard Lotka-Volterra competition model. The resident is adapted to the heterogeneous living conditions, i.e., its motion is modelled as…

种群与进化 · 定量生物学 2017-10-12 Michael Bengfort , Ivo Siekmann , Horst Malchow

Bacterial colonies are abundant on living and nonliving surfaces and are known to mediate a broad range of processes in ecology, medicine, and industry. Although extensively researched, from single cells to demographic scales, a…

软凝聚态物质 · 物理学 2018-09-14 Zhihong You , Daniel J. G. Pearce , Anupam Sengupta , Luca Giomi

The striking variety of macroscopic morphologies displayed by bacterial colonies depends on microscopic environmental and behavioural details in a manner that is currently not well understood. A surprising example is sibling inhibition,…

细胞行为 · 定量生物学 2026-05-15 Dario Buonomo , Francesco Imperi , Fabio Bruni , Marco Polin , Barbara Capone

It has recently been reported that bacteria, such as E.coli and P. putida, perform distinct modes of motion when placed in porous media as compared to dilute regions or free space. This has led us to suggest an efficient strategy for active…

软凝聚态物质 · 物理学 2022-04-12 Ehsan Irani , Zahra Mokhtari , Annette Zippelius

This paper studies invasion waves in the diffusive Competitor-Competitor-Mutualist model generalizing the 2-species Lotka-Volterra model studied by Weinberger et al. The mutualist may benefit the invading or the resident species producing…

动力系统 · 数学 2022-06-24 Volodymyr Hrynkiv , Sergiy Koshkin
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