Minimal invariant regions and minimal globally attracting regions for variable-k reaction systems
DOI10.3934/dcdsb.2022143OpenAlexW4286892869MaRDI QIDQ2099184
Yida Ding, Abhishek Deshpande, Gheorghe Craciun
Publication date: 23 November 2022
Published in: Discrete and Continuous Dynamical Systems. Series B (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2110.14486
Toric varieties, Newton polyhedra, Okounkov bodies (14M25) Classical flows, reactions, etc. in chemistry (92E20) Dynamical systems in biology (37N25) Kinetics in biochemical problems (pharmacokinetics, enzyme kinetics, etc.) (92C45) Ecology (92D40) Chemical kinetics in thermodynamics and heat transfer (80A30) Stability theory for smooth dynamical systems (37C75) Dynamical systems involving maps of trees and graphs (37E25)
Cites Work
- Unnamed Item
- Toric dynamical systems
- Foundations of chemical reaction network theory
- Set invariance in control
- Quasi-toric differential inclusions
- Minimal invariant regions and minimal globally attracting regions for toric differential inclusions
- A Geometric Approach to the Global Attractor Conjecture
- On the Persistence and Global Stability of Mass-Action Systems
- A Proof of the Global Attractor Conjecture in the Single Linkage Class Case
- Structure and stability of certain chemical networks and applications to the kinetic proofreading model of T-cell receptor signal transduction
- Persistence and Permanence of Mass-Action and Power-Law Dynamical Systems
- Endotactic Networks and Toric Differential Inclusions
- Convex Analysis
- Polynomial Dynamical Systems, Reaction Networks, and Toric Differential Inclusions
- Global stability of complex balanced mechanisms
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