In this paper we show unique solvability of an abstract coupled problem which originates from a field/circuit coupled problem. The coupled problem arises in particular from modified nodal analysis equations linked with an eddy current problem via solid conductor model. The proof technique in the paper relies on Rothe’s method and the theory of monotone operator. We also provide error estimates for time discretization
Abstract. We prove the uniqueness and existence of a local solution in time for a system of PDE’s mo...
Abstract: The skew derivative problem for the Laplace equation in an interior multiply con...
The aim of this paper is to propose improved T - psi finite element schemes for eddy current problem...
In this paper we show unique solvability of an abstract coupled problem which originates from a fiel...
This paper describes a systematic geometric approach to solve magneto-quasi-static coupled field\u20...
We propose a way to couple field equations for quasistatics in a bounded domain-where electromagneti...
We propose a way to couple field equations for quasistatics in a bounded domain-where electromagneti...
This work provides a complete analysis of eddy current problems, ranging from a proof of unique solv...
AbstractTwo combinatorial problems raised by the fundamental question of the existence and uniquenes...
A generalized tree theory is presented in order to deal with all possible connections of solid and ...
AbstractThe three-dimensional eddy current time-dependent problem is considered. We formulate it in ...
AbstractThe problem under consideration is that of the scattering of time periodic electromagnetic f...
AbstractIn this paper, we propose novel finite element A - θ approaches to realize the approximation...
The three-dimensional eddy current time-dependent problem is considered. We formulate it in terms of...
Modeling electric circuits that contain magnetoquasistatic (MQS) devices leads to a coupled system o...
Abstract. We prove the uniqueness and existence of a local solution in time for a system of PDE’s mo...
Abstract: The skew derivative problem for the Laplace equation in an interior multiply con...
The aim of this paper is to propose improved T - psi finite element schemes for eddy current problem...
In this paper we show unique solvability of an abstract coupled problem which originates from a fiel...
This paper describes a systematic geometric approach to solve magneto-quasi-static coupled field\u20...
We propose a way to couple field equations for quasistatics in a bounded domain-where electromagneti...
We propose a way to couple field equations for quasistatics in a bounded domain-where electromagneti...
This work provides a complete analysis of eddy current problems, ranging from a proof of unique solv...
AbstractTwo combinatorial problems raised by the fundamental question of the existence and uniquenes...
A generalized tree theory is presented in order to deal with all possible connections of solid and ...
AbstractThe three-dimensional eddy current time-dependent problem is considered. We formulate it in ...
AbstractThe problem under consideration is that of the scattering of time periodic electromagnetic f...
AbstractIn this paper, we propose novel finite element A - θ approaches to realize the approximation...
The three-dimensional eddy current time-dependent problem is considered. We formulate it in terms of...
Modeling electric circuits that contain magnetoquasistatic (MQS) devices leads to a coupled system o...
Abstract. We prove the uniqueness and existence of a local solution in time for a system of PDE’s mo...
Abstract: The skew derivative problem for the Laplace equation in an interior multiply con...
The aim of this paper is to propose improved T - psi finite element schemes for eddy current problem...