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Communications in Applied Mathematics and Computational Science最新文献

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An asymptotic-preserving scheme for systems of conservation laws with source terms on 2D unstructured meshes 二维非结构化网格上带源项守恒律系统的渐近保持格式
IF 2.1 3区 数学 Q1 MATHEMATICS, APPLIED Pub Date : 2016-01-20 DOI: 10.2140/camcos.2016.11.55
Christophe Berthon,Guy Moebs,Céline Sarazin-Desbois,Rodolphe Turpault
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引用次数: 0
A Cut Cell Method for Simulating Spatial Models of Biochemical Reaction Networks in Arbitrary Geometries. 模拟任意几何形态生化反应网络空间模型的切细胞方法。
IF 2.1 3区 数学 Q1 MATHEMATICS, APPLIED Pub Date : 2010-01-01 DOI: 10.2140/camcos.2010.5.31
Wanda Strychalski, David Adalsteinsson, Timothy C Elston

Cells use signaling networks consisting of multiple interacting proteins to respond to changes in their environment. In many situations, such as chemotaxis, spatial and temporal information must be transmitted through the network. Recent computational studies have emphasized the importance of cellular geometry in signal transduction, but have been limited in their ability to accurately represent complex cell morphologies. We present a finite volume method that addresses this problem. Our method uses Cartesian cut cells and is second order in space and time. We use our method to simulate several models of signaling systems in realistic cell morphologies obtained from live cell images and examine the effects of geometry on signal transduction.

细胞使用由多种相互作用的蛋白质组成的信号网络来响应环境的变化。在许多情况下,如趋化性,空间和时间信息必须通过网络传输。最近的计算研究强调了细胞几何在信号转导中的重要性,但它们在准确表示复杂细胞形态方面的能力有限。我们提出了一种有限体积法来解决这个问题。我们的方法使用笛卡尔切割细胞,在空间和时间上是二阶的。我们用我们的方法模拟了从活细胞图像中获得的真实细胞形态中的信号系统的几个模型,并检查了几何形状对信号转导的影响。
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引用次数: 6
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Communications in Applied Mathematics and Computational Science
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