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The focus was on the otherwise not accessible long time dynamics of the inner branches.
Therefore direct iterative methods are essential in order to capture the long time dynamics of such systems.
Abstract: We consider the long time dynamics of radial solutions to the defocusing energy critical wave equation with radial potential in 3+1 dimensions.
It is argued and verified that a unified atom model accounts adequately for the long time dynamics of the polymer segments in the pure PEO system.
First, we describe the enthalpy landscape approach, which uses inherent structure and transition point mapping to develop a set of coarse-grained master equations for computing long time dynamics.
The results that we present show that the long time dynamics actually depends on the radius of the reactor and, hence, the full 2D model is essential in order to simulate periodically forced processes in plug-flow reactors accurately.
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We introduce a generalized matrix expansion method for modeling the long-time dynamics of flexible molecules in solutions.
We also study the properties of the rare configurations presenting an anomalously large equilibration time which govern the long-time dynamics.
Therefore, many activated mechanisms that are crucial for long-time dynamics will not be observed in such molecular dynamics simulation; different methods are required.
The long-time dynamics of somatic adaptability in immune system is simulated by a simple physical model defined in the shape space.
The intracellular processes for each cell described here by ODEs determine the long-time dynamics, but the PDE part dominates the solving effort.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com