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It must be noted here that, as a consequence of its physical formulation, the MLCE method does not make a distinction between small-molecule binding sites or protein-protein interactions sites, identifying all sites where an interaction with a second molecule is possible or favourable.
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The grain void interface is considered one-dimensional, and the physical formulation of the electromigration and diffusion model results in two coupled fourth-order one-dimensional time-dependent PDEs.
The algorithm employs a physical formulation for the N-phase system that honors the conservations of mass and momentum and the second law of thermodynamics.
For the recent applications, sensitivity analysis, dynamical systems, numerical methods, and physical formulations of the variational inequalities, see [1 24] and the references therein.
The grain void interface is considered to be one-dimensional, and the physical formulation of an electromigration and diffusion model results in two coupled, fourth order, one-dimensional time-dependent PDEs, with the boundary conditions imposed at the electrode points and at the triple point, which belongs to two neighboring grains and the void.
EDWIN HUBBLE was the first astronomer to describe the expansion of the universe, in a physical formulation made in 1929 that now bears his name.
The N-phase physical formulation is based on a modified thermodynamically consistent phase field model that is more general than in a previous work, and it is developed by considering the reduction consistency if some of the fluid components were absent from the system.
Fixed point iterative schemes are designed to be applied in solving equations arising in physical formulation but there is no systematic study of the numerical aspects of these iterative schemes.
If x ∗ = y ∗ and μ 1 = μ 2, then the problem (1.2) collapses to the classical variational inequality: finding x ∗ ∈ C, such that 〈 B x ∗, x − x ∗ 〉 ≥ 0, ∀ x ∈ C. For the recent applications, numerical techniques, and physical formulation, see [1 45].
For recent applications, numerical techniques, and physical formulation, see [1 50].
The analytical model, originally developed for walls and based on a simple physical formulation, is adapted.
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