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Free source code and tutorials for Software developers and Architects.; Updated: 10 Jun 2015.

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variables that one is usually unaware of their significance for the procedure In any first-principles equilibrium simulation, one must know the energy in terms of the atomistic configurations and, in the definition of canonical and grand canonical statistical ensembles, the Lagrange multiplier temperature occurs in combination with this energy function Other macroscopic observables entering the definition of equilibrium ensembles can be the volume or the pressure, particle numbers, or chemical potentials Whereas the choice of equilibrium variables is universal for all materials, the zoo of coarse-grainedvariables for nonequilibrium systems is much richer in number and variety Their selection requires physical understanding of specific systems, and their merit for simulations is the bridging of the wide gap of times scales This is the origin of both the challenging and the rewarding nature of beyond-equilibrium thermodynamics,which is admittedly less rigorous than equilibriumthermodynamics (see Section 111).

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Example 11.3. Bottleneck removal. Consider a simple computer system that can be modelled conveniently with a two-node GNQN. Analysis of the system parameters reveals that the service demands to be used in the GNQN have the following values: D1 = 4.0 and 02 = 5.0. Clearly, node 2 is the bottleneck as its service demand is the largest. The throughput of the system is therefore bounded by l/D2 = 0.2. By doubling the speed of node 2, we obtain the following situation: 0; = 4.0 and 0; = 2.5. The bottleneck has been removed but another one has appeared: station 1. In the new system, the throughput is bounded by l/D; = 0.25. Although this is an increase by 25%, it is not an increase by a factor 2 (200%) which might have been 0 expected by the doubling of the speed of the bottleneck node.

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The ultimate goal o beyond-equilibrium thermodynamics is the description of f processes observed in nature, including processes in living systems, the simulation of processing operations for complex fluids, the simulation of any kind of flow from air to rock in natural and technical systems,chemical reactions and population dynamics, etc In solving practical problems with coarse-grained models according to Step C, the solution of partial differential equations often is the key issue Finite elements are an important tool, but also spectral elements, finite volumes, or finite differences can be useful alternatives For increasingly realistic modeling of dynamic material behavior, it can be very useful to combine stochasticsimulation techniques with finite elements or other techniques to solve partial differential equations2 Sophisticated methods to solve practical problems according to Step C are the subject of current research, with a particular emphasis on multiscale modeling.

Templating . . . . . . . . . Performance and Caching Caching . . . . . . . Summary . . . . . . . . . .

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One can try to combine models on different levels of description, for example, by using a more detailed model in small regions of space with large gradients and better spatial resolution and a less detailed model otherwise Such combinations of different levels of modeling for performing Step C have a potential going even far beyond that of multigrid approaches, in which different levels of resolution are considered for a single underlying model One can also try to use an unnecessarily detailed model in small and widely separated patches in the region of interest for short periods of time, to interpolate the results in space, and to proceed by large time steps according to the time derivatives estimated in the short time simulation^.

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