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First of all, we briefly analyze the structure of system (2.6).
In this section, we present the variational structure of system (1.1), which is motivated by [15 17, 28] and [29].
To overcome it, we construct some time-weighted energies based on the special coupled structure of system.
Finally, due to the finite dimensional structure of system (9 - 16) and the objective function (J u,v)), ((u^{ast}, v^{ast})) is an optimal control with corresponding states ({V^{M}}^{ast}, {V^{W}}^{ast}, ldots, {W^{W}}^{ast}).
The structure of this section is the following: As the structure of system algebras for translation-invariant systems has only been studied sparsely even for simple scenarios of spin models, we start by examining this case first.
A novel coding procedure making use of an integer number series is proposed to represent and manipulate the structure of system and a stage-to-stage method is used for column design and cost calculation.
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Chapter 7 addresses modeling the structure of systems in terms of their hierarchy and interconnection.
Networks have been widely used as a concise mathematical representation of the structure of systems with interacting objects [1] [4].
Our atomic simulation is achieved with the structure of systems in a constant volume and constant density of the molecules at room temperature.
Zhang [10] has revealed the rich dromion structures of system (2) based on the Hirota bilinear form.
Here structures of systems (1) and (2) are in the same form.
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