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A parallel simultaneous stabilization of two systems governed by partial differential equation (PDE), with conservation law subject to actuator saturation, is considered, and a method on the control design is proposed.
Based on the orthogonal decomposition for a Port-Controlled Hamiltonian system, an abstract approach to the parallel simultaneous stabilization of two systems governed by partial differential equation, with conservation law subject to actuator saturation, is established.
This is the typical assumption made by partial differential equation (PDE) models of large collections of cells where individual cell shapes do not play a role in the behavior of the tissue.
The establishment of the odor gradient in the arena is modeled by two simultaneous diffusion processes, both of which are described by partial differential equation (PDE): ∂ x (r⃑, t )/∂ t = D ∇ x (r⃑, t ) where x (r⃑, t ) denotes the odor concentration at position r⃑ and time t.
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The system is governed by partial differential equations (PDEs).
The motion of such systems is described by partial differential equations complemented by suitable boundary conditions.
Covers advanced topics in numerical methods for the discretization, solution, and control of problems governed by partial differential equations.
Generally, an engineering problem can be modeled by partial differential equations (PDEs).
Emphasis will be focused on output feedback stabilization for uncertain systems described by partial differential equations.
Usually, the problems of mechanics, heat transfer, and electromagnetics are modeled by partial differential equations.
Our results are supported by simulation experiments, which consider the switching element as multiphysics system described by partial differential equations.
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