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Impulsive differential equations serve as basic models to study the dynamics of processes that are subject to sudden changes in their states.
The use of models to study the dynamics of transitions is challenging because of several aspects of transitions, notably complexity, multi-domain and multi-level interactions.
The well-known impulsive differential equations serve as basic models to study the dynamics of processes that are subject to sudden changes in their states, which are often investigated in various fields of science and technology [1 3].
Impulsive differential equations serve as basic models to study the dynamics of processes that are subject to sudden changes in their states and its theory has developed fast during the past few years.
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We constructed a mathematical model to study the dynamics of the above signaling pathway.
We have used a whole-cell simulation model to study the dynamics of translation.
We develop a theoretical model to study the dynamics of the stringent response pathway.
We construct a mathematical model to study the dynamics of the above signaling pathway.
Computer models are used to study the dynamics of the Earth's climate and make projections about future temperature change.
A modified SIS epidemic model is proposed to study the dynamics of virus spread in wireless sensor networks in [20].
Second, we use an innovative approach, using survival models, and applied this to study the dynamics of food safety certifications.
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