Among different reversible watermarking schemes, the expansion based methods received more attention because they have the highest embedding capacity along with the lowest quality degradations.
The method is of the finite volume type but mixes aspects of pressure-correction and density based solvers; the algorithm arrangement is patterned on the well-known PISO algorithm, which is a pressure method, while the flux computation makes use of the AUSM-MHD scheme, which originates from density based methods.
The biological meaning of IEA has obtained strong evidences by an evaluation scheme based on method comparison.
The INLA approach for approximate fully Bayesian inference on the class of latent Gaussian models provides an attractive and convenient alternative to an inference scheme based on sampling-based methods such as MCMC, and avoids its computational burden.
In this study, we focus on providing a numerical scheme, based on spectral methods, to solve multi-point boundary conditions for linear and nonlinear FDEs.
Thus, a method to predict the time history of blast vibrations on high slopes is proposed, and a blast vibration spectral control scheme based on this method is presented.
The radial adaptive shooting scheme based on the method of the independent solution decomposition in the MHD AEGIS code [L.J. Zheng, M.T. Kotschenreuther, J. Comp. Phys. 211 (2006) 748] is extended to the kinetic calculation.
The comparison of the developed MLP model with experimental data and some of semi-empirical correlations indicates that the suggested modeling scheme based on QSPR and MLP method has very good accuracies for estimation/prediction of liquid hydrocarbon diffusivity not only in infinite dilution but also at concentrated solutions.
We introduce a new iterative scheme based on both hybrid method and extragradient method for finding a common element of the solutions set of a system of equilibrium problems, the fixed points set of a nonexpansive mapping, and the solutions set of a variational inequality problems for a monotone and -Lipschitz continuous mapping in a Hilbert space.
An incremental-iterative solution scheme based on the Newmark method and the Newton Raphson method is adopted for solving the nonlinear equations of motion.
To generate an ensemble of self-avoiding walk we therefore had to use an approximation scheme based on the MOS method [20], for details see Materials and Methods.
