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Along with the mass and momentum conservation equations, a control equation is implemented to enable the desired flow control goals.
"Dynamic grasping area" is introduced to describe the collision process of manipulator grasping target, and grasping area control equation is established.
Furthermore, the heat storage capacity (including the reaction enthalpy and specific heat capacity) with Li doping is studied, and the related kinetic control equation is derived.
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The purpose of controlling the entire mixing area with a set of control equations is achieved by controlling the source terms which are defined by the user-defined function (UDF) in Fluent.
Corresponding control equations are based on the control methods used in grid-connected mode.
The control equations were discretized with the standard Galerkin method in space and a fractional step finite element scheme in time.
For the general non-axisymmetric free vibration problem, it is shown that the controlling equations are finally reduced to an uncoupled second order ordinary differential equation and a coupled system of three second order ordinary differential equations.
This problem is overcome if the mixed control Levich equation is used to treat the data instead of the commonly used simple (diffusion only) Levich equation.
It is also proved that a T-periodic controlled evolution equation is linear T-periodic feedback stabilizable if and only if it is linear T-periodic feedback stabilizable with respect to a finite-dimensional subspace.
In industry and engineering, temperature control is a kind of important control, and time optimal control of heat equation is a typical case for temperature control.
We note that the uniqueness of an optimal control in nonlinear equation is not ensured.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com