@Article{         Tsukerman_2002aa,
  abstract      = {Finite element discretization of some time-dependent eddy current problems yields ordinary differential--algebraic systems with large sparse matrices. Properties and stability of these systems are analyzed for two classes of eddy current problems: (i) two-dimensional coupled field-circuit problems with arbitrary external circuit connections between conductors; (ii) 2.5-dimensional problems characterized by axisymmetric geometry and non-axisymmetric excitation. Extension of the analysis to many other formulations of eddy current problems in 2D and 3D is straightforward.},
  author        = {Tsukerman, Igor A.},
  doi           = {10.1023/A:1021112107163},
  file          = {Tsukerman_2002aa.pdf},
  journal       = {Numerical Algorithms},
  keywords      = {dae,field,circuit,coupling,numerics,index},
  langid        = {english},
  month         = dec,
  number        = {1},
  pages         = {319--335},
  title         = {Finite Element Differential-Algebraic Systems for Eddy Current Problems},
  volume        = {31},
  year          = {2002},
  shortjournal  = {Numer. Algorithm.}
}

{"_id":"qR24NjCKWDp8oKtYs","bibbaseid":"tsukerman-finiteelementdifferentialalgebraicsystemsforeddycurrentproblems-2002","authorIDs":[],"author_short":["Tsukerman, I. A."],"bibdata":{"bibtype":"article","type":"article","abstract":"Finite element discretization of some time-dependent eddy current problems yields ordinary differential–algebraic systems with large sparse matrices. Properties and stability of these systems are analyzed for two classes of eddy current problems: (i) two-dimensional coupled field-circuit problems with arbitrary external circuit connections between conductors; (ii) 2.5-dimensional problems characterized by axisymmetric geometry and non-axisymmetric excitation. Extension of the analysis to many other formulations of eddy current problems in 2D and 3D is straightforward.","author":[{"propositions":[],"lastnames":["Tsukerman"],"firstnames":["Igor","A."],"suffixes":[]}],"doi":"10.1023/A:1021112107163","file":"Tsukerman_2002aa.pdf","journal":"Numerical Algorithms","keywords":"dae,field,circuit,coupling,numerics,index","langid":"english","month":"December","number":"1","pages":"319–335","title":"Finite Element Differential-Algebraic Systems for Eddy Current Problems","volume":"31","year":"2002","shortjournal":"Numer. Algorithm.","bibtex":"@Article{ Tsukerman_2002aa,\n abstract = {Finite element discretization of some time-dependent eddy current problems yields ordinary differential--algebraic systems with large sparse matrices. Properties and stability of these systems are analyzed for two classes of eddy current problems: (i) two-dimensional coupled field-circuit problems with arbitrary external circuit connections between conductors; (ii) 2.5-dimensional problems characterized by axisymmetric geometry and non-axisymmetric excitation. Extension of the analysis to many other formulations of eddy current problems in 2D and 3D is straightforward.},\n author = {Tsukerman, Igor A.},\n doi = {10.1023/A:1021112107163},\n file = {Tsukerman_2002aa.pdf},\n journal = {Numerical Algorithms},\n keywords = {dae,field,circuit,coupling,numerics,index},\n langid = {english},\n month = dec,\n number = {1},\n pages = {319--335},\n title = {Finite Element Differential-Algebraic Systems for Eddy Current Problems},\n volume = {31},\n year = {2002},\n shortjournal = {Numer. Algorithm.}\n}\n\n","author_short":["Tsukerman, I. A."],"key":"Tsukerman_2002aa","id":"Tsukerman_2002aa","bibbaseid":"tsukerman-finiteelementdifferentialalgebraicsystemsforeddycurrentproblems-2002","role":"author","urls":{},"keyword":["dae","field","circuit","coupling","numerics","index"],"downloads":0,"html":""},"bibtype":"article","biburl":"http://dl.schoeps.org/database.bib","creationDate":"2019-12-26T16:51:18.133Z","downloads":0,"keywords":["dae","field","circuit","coupling","numerics","index"],"search_terms":["finite","element","differential","algebraic","systems","eddy","current","problems","tsukerman"],"title":"Finite Element Differential-Algebraic Systems for Eddy Current Problems","year":2002,"dataSources":["P4aBgbzF45TWvxzbZ"]}