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A novel approach to model neuronal signal transduction using stochastic differential equations

机译:一种使用随机微分方程建模神经元信号转导的新方法

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We introduce a new approach to model the behavior of neuronal signal transduction networks using stochastic differential equations. We present first a mathematical formulation for a stochastic model of protein kinase C pathway. Different kinds of numerical integration methods, including the explicit and implicit Euler-Maruyama methods, are used to solve the Ito form of the stochastic model. Stochastic models may provide more realistic representations for the chemical species in signal transduction networks compared to deterministic models. Our approach has the advantage of being computationally less demanding in the context of large-scale stochastic simulations than other approaches where individual chemical interactions are simulated stochastically.
机译:我们引入了一种新的方法来使用随机微分方程对神经元信号转导网络的行为进行建模。我们首先提出蛋白质激酶C路径随机模型的数学公式。包括显式和隐式Euler-Maruyama方法在内的各种数值积分方法都用于求解随机模型的Ito形式。与确定性模型相比,随机模型可以为信号转导网络中的化学物种提供更现实的表示。与随机模拟单个化学相互作用的其他方法相比,我们的方法的优点是在大规模随机模拟的情况下对计算的要求较低。

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