This paper concerns with a compact network model combined with distributed models for semiconductor devices. For linear RLC networks containing distributed semiconductor devices, we construct a mathematical model that joins the differential-algebraic initial value problem for the electric circuit with multidimensional parabolic-elliptic boundary value problems for the devices. We prove an existence and uniqueness result and the asymptotic behavior of this mixed initial boundary value problem of partial differential-algebraic equations.
Existence and uniqueness of solution for multidimensional parabolic partial differential-algebraic equations arising in semiconductor modeling / Ali G.; Rotundo N.. - In: MATHEMATICAL METHODS IN THE APPLIED SCIENCES. - ISSN 0170-4214. - ELETTRONICO. - 44:(2021), pp. 6117-6142. [10.1002/mma.7175]
Existence and uniqueness of solution for multidimensional parabolic partial differential-algebraic equations arising in semiconductor modeling
Rotundo N.
2021
Abstract
This paper concerns with a compact network model combined with distributed models for semiconductor devices. For linear RLC networks containing distributed semiconductor devices, we construct a mathematical model that joins the differential-algebraic initial value problem for the electric circuit with multidimensional parabolic-elliptic boundary value problems for the devices. We prove an existence and uniqueness result and the asymptotic behavior of this mixed initial boundary value problem of partial differential-algebraic equations.File | Dimensione | Formato | |
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