N. M. Clift, "Calculating optimal addition chains," Comput. (Vienna/New York), vol. 91, no. 3, pp. 265-284, 2011.Neill Michael Clift, "Calculating optimal addition chains", available at: Springerlink.com, September 2011.Clift, N. Calculating optimal addition chains. Computing 2011, 91,...
Finally, numerical examples are provided in the context of importance sampling for computing tail probabilities of Markov chains and computing value functions for a class of stochastic optimal control problems.doi:10.1287/moor.2016.0834Whiteley, Nick...
By scanning different values for θ and plotting χr2 versus φeff, it is possible to choose the optimal value for θ as the one located at the “elbow” of the curve, where the χr2 reaches a plateau with the least amount of deviation from the initial weights. For SAXS data, the ...
Those wishing an optimal understanding from this disclosure should appreciate at the outset that the purpose of the methods and circuits shown herein is the performance of certain arithmetic functions needed in modern cryptography and that these operations are not standard multiplication, inversion and/or...
Finally, numerical examples are provided in the context of importance sampling for computing tail probabilities of Markov chains and computing value functions for a class of stochastic optimal control problems.doi:10.1287/moor.2016.0834Whiteley, Nick...
The set of iso-committor surfaces with values 𝐶∈[0,1]C∈[0,1] are considered an optimal reaction coordinate. The algorithm is based on Milestoning calculations [31,33], a technology that exploits the use of short trajectories between cell boundaries to compute overall kinetics and ...
The set of iso-committor surfaces with values 𝐶∈[0,1]C∈[0,1] are considered an optimal reaction coordinate. The algorithm is based on Milestoning calculations [31,33], a technology that exploits the use of short trajectories between cell boundaries to compute overall kinetics and ...