Stability Investigation of Biosensor Model Based on Finite Lattice Difference Equations
From MaRDI portal
Publication:3296875
DOI10.1007/978-3-030-35502-9_13zbMath1444.92039OpenAlexW3006347582MaRDI QIDQ3296875
Andriy Sverstiuk, V. P. Martsenyuk, Aleksandra Klos-Witkowska
Publication date: 2 July 2020
Published in: Springer Proceedings in Mathematics & Statistics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/978-3-030-35502-9_13
Bifurcation theory for difference equations (39A28) Chaotic behavior of solutions of difference equations (39A33) Integrable difference and lattice equations; integrability tests (39A36) Biosensors (not for medical applications) (92C47)
Cites Work
- Unnamed Item
- Unnamed Item
- Travelling waves for complete discretizations of reaction diffusion systems
- Persistence, permanence and global stability for an \(n\)-dimensional Nicholson system
- Asymptotic behaviors of a delayed nonautonomous predator-prey system governed by difference equations
- Uniform persistence and periodic solutions for a discrete predator-prey system with delays
- Asymptotic speed of propagation and traveling wavefronts in a non-local delayed lattice differential equation
- Global attractivity of the diffusive Nicholson blowflies equation with Neumann boundary condition: A non-monotone case
- Persistence, extinction, and critical patch number for island populations
- Traveling waves in lattice dynamical systems
- Numerically exploring habitat fragmentation effects of populations using cell-based coupled map lattices
- A note on the global attractivity of a discrete model of Nicholson's blowflies
- Maximum principles for discrete and semidiscrete reaction-diffusion equation
- Difference equations versus differential equations, a possible equivalence for the Rössler system?
- On the stability and uniform persistence of a discrete model of Nicholson's blowflies
- Exponential number of stationary solutions for Nagumo equations on graphs
- Negative Diffusion and Traveling Waves in High Dimensional Lattice Systems
- Entire Solutions in Delayed Lattice Differential Equations with Monostable Nonlinearity
- Stability, bifurcation and transition to chaos in a model of immunosensor based on lattice differential equations with delay
- Dynamics in a Discrete Nagumo Equation: Spatial Topological Chaos
- Advances in the Applications of Nonstandard Finite Difference Schemes
- A Hopf bifurcation theorem for difference equations approximating a differential equation