This approximation is formulated as an optimization problem and solved by the gradient descent algorithm.
General equations for the description of the convective flow and within this framework, the generalized Boussinesq approximation are formulated.
In Section 3, the low-rank approximation is formulated.
The approximation is formulated similarly to the Poisson approximation: d TV ( ℒ ( X n , P c < ε n. (11).
Both thin and thick viscous boundary layer approximations are formulated; the latter subsumes the former.
For composite beam-columns C0-elements of different orders as well as p-type approximations are formulated and assessed.
The flow field was formulated by solving the steady-state Navier-Stokes and Poisson equations with a finite difference approximation.
A new plan was formulated.
The model uses the Underwood Fenske Gilliland approximation and is formulated as a generalized disjunctive programming problem.
The local stress strain approximation methods were formulated incrementally to get the notch tip stress strain of the non-Masing material.
A system of non-singular differential equations describing the temporal evolution of corrugated surface in the small slope approximation has been formulated.
