The Necessary and Sufficient Condition for Global Stability of a Lotka-Volterra Cooperative or Competition System with Delays (Qualitative theory of functional equations and its application to mathematical science)
スポンサーリンク
概要
著者
関連論文
- あるタイムラグをもつ微分方程式の保存量と大域挙動 (関数方程式と数理モデル)
- 存続と絶滅の数理
- 2個の遅れを持つロトカ・ヴォルテラ型差分方程式系の大域的安定性とパ-マネンス (数理モデルと関数方程式)
- Qualitative V-L Stability and Qualitative Permanence for Lotka-Volterra Equations (Functional Equations in Mathematical Models)
- The Necessary and Sufficient Condition for Global Stability of a Lotka-Volterra Cooperative or Competition System with Delays (Qualitative theory of functional equations and its application to mathematical science)
- Stability of Chemostat-Type Equations and Biodiversity(Functional Equations Based upon Phenomena)
- Part II COMPETITION AND PREDATION : §4 The growth of mixed populations : Two species competing for a common food supply : §5 On Volterra's theory of the struggle for existence : §6 On asymptotically stable periodic solutions in biological differential equ
- Permanence for Delay Difference Nonautonomous Population Models (Dynamics of Functional Equations and Related Topics)
- Necessary and sufficient condition for global stability of a Lotka-Volterra system with two delays (Methods and Applications for Functional Equations)
- Global stabilization and regulation in predator-prey models (Progress in Qualitative Theory of Functional Equations)
- 移動が個体群動態に及ぼすある影響 (生物現象に対するモデリングの数理)