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Algorithm, the simulation

Molecular Dynamics Simulations on Eiectrokinetic Nanofiuidics, Fig. 1 A two-dimensional schematic of the P M algorithm. The simulations are actually three dimensional. Lines indicate the mesh which has spacing h and hy along horizontal and vertical directions. [Pg.2301]

Note The segmentation operation yields a near-optimal estimate x that may be used as initialization point for an optimization algoritlim that has to find out the global minimum of the criterion /(.). Because of its nonlinear nature, we prefer to minimize it by using a stochastic optimization algorithm (a version of the Simulated Annealing algorithm [3]). [Pg.175]

Bennett C H 1977 Molecular dynamics and transition state theory the simulation of infrequent events Algorithms for Chemical Computation (ACS Symposium Series No 46) ed R E Christofferson (Washington, DC American Chemical Society)... [Pg.896]

Perram J W, Petersen H G and DeLeeuw S W 1988 An algorithm for the simulation of condensed matter which grows as the 3/2 power of the number of particles Moi Phys. 65 875-93... [Pg.2282]

Since many systems of interest in chemistry have intrinsic multiple time scales it is important to use integrators that deal efficiently with the multiple time scale problem. Since our multiple time step algorithm, the so-called reversible Reference System Propagator Algorithm (r-RESPA) [17, 24, 18, 26] is time reversible and symplectic, they are very useful in combination with HMC for constant temperature simulations of large protein systems. [Pg.313]

Two methods for time-dependent quantum simulations of many-atom systems are examined in this article the CSP-based and the Cl-CSP-based algorithms. The CSP method begins with a separable approximation for... [Pg.374]

Since this approach maps all possible interactions to processors, no communication is required during force calculation. Moreover, the row assignments are completed before the first step of the simulation. The computation of the bounds for each processor require O(P ) time, which is very negligible compared to N (for N S> P). The communication required at the end of each step to update the position and velocity vectors is done by reducing force vectors of length N, and therefore scales as 0 N) per node per time step. Thus the overall complexity of this algorithm is. [Pg.489]

Je next introduce the basic algorithms and then describe some of the mmy variants upon lem. We then discuss two methods called evolutionary algorithms and simulated anneal-ig, which are generic methods for locating the globally optimal solution. Finally, we discuss jme of the ways in which one might cinalyse the data from a conformational malysis in rder to identify a representative set of conformations. [Pg.474]

Finding the Global Energy Minimum Evolutionary Algorithms and Simulated Annealing... [Pg.495]

Using the described algorithm the flow domain inside the cone-and-plate viscometer is simulated. Tn Figure 5.17 the predicted velocity field in the (r, z) plane (secondary flow regime) established inside a bi-conical rheometer for a non-Newtonian fluid is shown. [Pg.169]

There are similar algorithms, also called simulated annealing, that are Monte Carlo algorithms in which the choice conformations obey a Gaussian distribution centered on the lowest-energy value found thus far. The standard deviation of this distribution decreases over the course of the simulation. [Pg.183]


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See also in sourсe #XX -- [ Pg.805 ]




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An Alternate Form of the Simulation Algorithm

Development of the General Simulation Algorithm

Finding the Global Energy Minimum Evolutionary Algorithms and Simulated Annealing

Objective Genetic Algorithm and Simulated Annealing with the Jumping Gene Adaptations

Simulation algorithm

Tackling stiffness in process simulations the properties of a stiff integration algorithm

The Algorithms

The Simulation Algorithm in Five Steps

The simulated annealing algorithm

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