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Timing simulation

CHEMCAD from Coade Engr. Software, Houston TX DesignPFD from ChemShare, Houston TX Aspen/SP from JSD Simulation Service Co., Denver CO ELECTROSIM (processes deahng with dissociation and chemical reactions), from Real Time Simulation... [Pg.2146]

Equation (8.76) is called the matrix vector difference equation and can be used for the recursive discrete-time simulation of multivariable systems. [Pg.245]

SIMULINK The Control System Toolbox does not possess a ramp eommand, but the ramp response of a first-order system (Example 3.6, Figure 3.15) ean be obtained using SIMULINK, whieh is an easy to use Graphieal User Interfaee (GUI). SIMULINK allows a bloek diagram representation of a eontrol system to be eonstrueted and real-time simulations performed. [Pg.384]

While this outlines the concept, such real time simulation generally is not practical for determining the reliability of safety systems. [Pg.59]

Despite advent of theoretical methods and techniques and faster computers, no single theoretical method seems to be capable of reliable computational studies of reactivities of biocatalysts. Ab initio quantum mechanical (QM) methods may be accurate but are still too expensive to apply to large systems like biocatalysts. Semi-empirical quantum methods are not as accurate but are faster, but may not be fast enough for long time simulation of large molecular systems. Molecular mechanics (MM) force field methods are not usually capable of dealing with bond-breaking and formation... [Pg.21]

Figure 12.16 Plume front rise-time simulated by saltwater modeling [24,25]... Figure 12.16 Plume front rise-time simulated by saltwater modeling [24,25]...
To integrate the equations of motion in a stable and reliable way, it is necessary that the fundamental time step is shorter than the shortest relevant timescale in the problem. The shortest events involving whole atoms are C-H vibrations, and therefore a typical value of the time step is 2fs (10-15s). This means that there are up to one million time steps necessary to reach (real-time) simulation times in the nanosecond range. The ns range is sufficient for conformational transitions of the lipid molecules. It is also sufficient to allow some lateral diffusion of molecules in the box. As an iteration time step is rather expensive, even a supercomputer will need of the order of 106 s (a week) of CPU time to reach the ns domain. [Pg.39]

From the above, one may be left with the impression that the MD technique has major problems. It is important to realise that there are relatively straightforward ways to systematically improve the method. In the future, the force fields will become more accurate, the computer power will increase and allow larger box sizes and longer (real-time) simulation times. Even today, MD simulations are the closest to this ideal situation as compared with other methods. [Pg.40]

Figure 2 Example of graphical presentation of a % dissolved vs. time simulated data set obtained by using Eq. (2) (W0 = 100, 6 = 1, c = 3), assuming a specific sampling scheme (indicated in the text) and perturbing the data with homoscedastic error with a mean of 0 and SD = 4 (dotted line) and the corresponding fitted line obtained by fitting Eq. (2) to the specific data set (continuous line). Figure 2 Example of graphical presentation of a % dissolved vs. time simulated data set obtained by using Eq. (2) (W0 = 100, 6 = 1, c = 3), assuming a specific sampling scheme (indicated in the text) and perturbing the data with homoscedastic error with a mean of 0 and SD = 4 (dotted line) and the corresponding fitted line obtained by fitting Eq. (2) to the specific data set (continuous line).
Clearly this is a very interesting problem and of great practical relevance, very well suited to Monte Carlo simulation. At the same time, simulations of such problems have just only begun. In the context of crystal growth kinetics, models where evaporation-condensation processes compete with surface diffusion processes have occasionally been considered before . But many related processes can be envisaged which have not yet been studied at all. [Pg.145]

The first reported molecular dynamics simulations of carbohydrates began to appear in 1986, with the publication of studies of the vacutim motions of a-D-glucopyranose (9), discussed below, and the dynamics of a hexa-NAG substrate bound to lysozyme (IQ), which are described in greater detail in the chapter by Post, et al. in this voltime. Since that time, simulations of the dynamics of many more carbohydrate molecules have been undertaken. A number of these studies are described in subsequent chapters of this voltime. The introduction of this well developed technique to problems of carbohydrate structure and function could contribute substantially to the understanding of this class of molecules, as has been the case for proteins and related biopolymers. [Pg.74]

In the past, filament-wound parts consisted primarily of axisymmetric cylinders, spheres and domed vessels. Several manufacturing techniques have been developed that allow more complex shapes and curvatures while maintaining the cost effectiveness associated with process automation [52], These methods have emerged because of advances in programming software. These advances enable precise positioning of the moving head and allow real-time simulation of fiber paths. [Pg.415]

The reduction in solution time for these simulations is minimal and in some cases the elimination of the axial diffusion terms actually increases the solution time. Simulations show that neglecting the axial dispersion of mass has little effect on numerical computation time, whereas eliminating axial dispersion of energy may significantly increase computation time and only rarely decreases it substantially. [Pg.162]

From the understanding of virtual reality as a virtual place of work -where the user can carry out all steps of development - interactive planning seems feasible within this environment. Prerequisite to this scenario is a real time simulation environment for the simulation of technological systems, particularly for distributed networks. One part of simulation model is based on a vertical flow of information, whereas another part of the model is based on the material flow (Figure 6). [Pg.389]

Figure 7. Real time simulation mechanism for distributed systems. Figure 7. Real time simulation mechanism for distributed systems.
Figure 10.13 Discrete-time simulation of the ideal, lossy waveguide. Each per-sample loss factor g may be pushed through delay elements and combined with other loss factors until an input or output is encountered which inhibits further migration. If further consolidation is possible on the other side of a branching node, a loss factor can be pushed through the node by pushing a copy into each departing branch. If there are other inputs to the node, the inverse of the loss factor must appear on each of them. Similar remarks apply to pushing backwards through a node. Figure 10.13 Discrete-time simulation of the ideal, lossy waveguide. Each per-sample loss factor g may be pushed through delay elements and combined with other loss factors until an input or output is encountered which inhibits further migration. If further consolidation is possible on the other side of a branching node, a loss factor can be pushed through the node by pushing a copy into each departing branch. If there are other inputs to the node, the inverse of the loss factor must appear on each of them. Similar remarks apply to pushing backwards through a node.
Discrete-time simulation of the ideal, lossy waveguide. 450... [Pg.294]

Again the discrete-time simulation of the decaying traveling-wave solution is an exact implementation of the continuous-time solution at the sampling positions and... [Pg.525]

The model optimized based on steady-state analysis allows for a dynamic real-time simulation of the entire absorption process. Because dynamic behavior is determined mainly by process hydraulics, it is necessary to consider those elements of the column periphery that lead to larger time constants than the column itself. Therefore, major elements of the column periphery, such as distributors, stirred tanks, and pipelines, have been additionally implemented into the dynamic model. [Pg.348]

Figure 29. Calculated emission line shapes as a function of delay time, simulating the data presented in Figure 28. [Adapted from (134).]... Figure 29. Calculated emission line shapes as a function of delay time, simulating the data presented in Figure 28. [Adapted from (134).]...
Dryga A, Warshel A (2010) Renormalizing SMD the renormalization approach and its use in long time simulations and accelerated PMF calculations of macromolecules. J Phys Chem B 114(39) 12720-12728... [Pg.113]

This section provides three illustrative applications of the z-UPPE model. The first is the computationally more challenging as it involves a full 3D + time simulation of the propagation of a wide pancake shaped pulse in air.The second provides a nice illustration of the need to go beyond the paraxial approximation for nonlinear X-wave generation in condensed media and the last illustrates the subtle interplay between plasma generation and chromatic dispersion in limiting the extent of the supercontinuum spectrum. [Pg.271]

Figure 4.5 Log-log plot of 1—n (t) /no vs. time. Simulation results are indicated as points using the first 60% of the release data. The slope of the fitted line is 0.51 and corresponds to the exponent of the Higuchi equation. The theoretical prediction is 0.50. Figure 4.5 Log-log plot of 1—n (t) /no vs. time. Simulation results are indicated as points using the first 60% of the release data. The slope of the fitted line is 0.51 and corresponds to the exponent of the Higuchi equation. The theoretical prediction is 0.50.
These two techniques have several features in common. Accurate results can be expected, provided that the simulation runs are carried on long enough and that the number of molecules is large enough. In practice, the results are limited by the speed and storage capacity of current supercomputers. Typically, the number of molecules in the sample simulated can range up to a few thousand or tens of thousands for small molecules, the real time simulated in MD is of the order of a nanosecond. [Pg.132]

L. Goldstein, Mean Square Rates of Convergence in the Continuous Time Simulated Annealing Algorithm on Rd, (preprint, 1985)... [Pg.126]

Comparison with results of traws-1,4-polybutadiene simulations confined to a channel shows that the correlation is much weaker in the case of the free chains. In particular, for the case of C50, less than 50% of the RIS transitions observed in the entire trajectory are identified as strongly coupled with next-nearest-neighbor transitions. For the C50 chain, the authors report the length of the dynamics run to be 3.7 ns Analysis of the entire data set of more than 2000 isomers reveals that on time scales of 0.1 ns or longer, an independent bond approximation reproduces the results of the molecular dynamics reasonably well. Analysis of shorter time simulations reveals higher mobility as a consequence of bond correlations that are important at these short time scales. [Pg.183]

Several approaches to airshed modeling based on the numerical solution of the semi-empirical equations of continuity (7) are now discussed. We stress that the solution of these equations yields the mean concentration of species i and not the actual concentration, which is a random variable. We emphasize the models capable ot describing concentration changes in an urban airshed over time intervals of the order of a day although the basic approaches also apply to long time simulations on a regional or continental scale. [Pg.67]

Sorensen, B. (2003b). Time-simulations of renewable energy plus hydrogen systems. In "Hydrogen Power - Theoretical and Engineering Elutions. Proc. Hypothesis V, Porto Conte 2003" (Marini, M., Spazzafumo, G., eds.), pp. 35-42. Servizi Grafici Editoriali, Padova. [Pg.434]


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Atomistic simulations time scale

Classical many particle simulator timing results

Computer Simulations of Reorientation Times

Crystallization time scales, simulations

Dynamic simulation real-time

Extending Atomistic Time Scale Simulations by Optimization of the Action

Extending the Time Scale in Atomically Detailed Simulations

Fill time dispersion, simulation

Finite-difference time-domain simulations

Kinetic Monte Carlo simulation time points

Molecular dynamics simulation time-dependent properties

Molecular dynamics simulations simulated time trajectory

Molecular dynamics simulations, time-resolved

Monte-Carlo simulation fractional time stepping

Multiple time-scale simulations

Random reaction time simulation

Reactor Simulation and Analysis during Time-on-Stream

Reactor Simulations with Time-Varying Catalyst Activity

Real-time simulation

Relaxation time molecular dynamics simulation

Residence times, computer simulation

Simulation of a reaction time distribution using the program SIMxlly

Simulation or Run Time

Simulation techniques time-dependent methods

Simulation time

Simulation time

Simulation time-pulsing mixing

Simulations energy time series

Simulations, Time-dependent Methods and Solvation Models

Spin-lattice relaxation-time simulations

Supercomputer simulation time

Time domain, resonances simulation results

Time scales molecular dynamics simulations, protein

Time, digital simulations

Time, molecular dynamics simulations

Time-Dependent Nuclear Quantum Dynamics Simulations

Time-correlation function Monte Carlo simulation

Timing (Post Implementation) Simulation

Tissue metabolism simulator (TIMES

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