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Moreover, we have developed a solution search method that solves production-planning problems with ZDDs.
Then, we suggest a new method that solves the converted problem by artificial immune systems.
A method that solves concurrently the multi-fluid and Maxwell's equations has been developed for plasma simulations.
On the contrary, the midpoint method that solves reaction and diffusion together matches the fully implicit accurate solution.
As opposed to the universal dual decomposition we present a method that solves this optimization problem by fully exploiting our knowledge of active constraints.
The bundle adjustment is a method that solves the problem of simultaneously refining the 3D coordinates, the parameters of the camera motion, and the characteristics of cameras.
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The methods that solve these systems usually yield a high-order (infinite-dimensional) solution.
The use of this solution for evaluating the accuracy of other numerical methods that solve the KCE is suggested.
Dynamic equilibrium or relaxation methods that solve the problem of dynamic equilibrium to arrive at a steady-state solution are equivalent to the static solution of static equilibrium.
We compare methods that solve for mechanical equilibrium based on iterative spectral techniques with those evolving a free energy using inertial and relaxational dynamics in terms of microstructure, convergence and efficiency for the two-dimensional versions of the cubic-to-tetragonal and hexagonal-to-orthorhombic transformations.
Some global models use finite differences, in which the world is represented as discrete points on a regularly spaced grid of latitude and longitude; other models use spectral methods that solve for a range of wavelengths.
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