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The system is governed by partial differential equations (PDEs).
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.
The motion of such systems is described by partial differential equations complemented by suitable boundary conditions.
Isogeometric analysis is a new method for the numerical simulation of problems governed by partial differential equations.
Our results are supported by simulation experiments, which consider the switching element as multiphysics system described by partial differential equations.
These processes are distributed in nature, with spatial and temporal variations and are mathematically represented by partial differential equations (PDEs).
The lithium-ion battery dynamics are governed by thermal-electrochemical principles, which mathematically modeled by partial differential equations (PDEs).
We also show how these ideas can be extended to control problems governed by partial differential equations.
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