1 |
J. Nedelec, Mixed finite elements in , Numer. Math. 35, 3 (1980), 315-341. https://doi.org/10.1007/BF01396415
DOI
|
2 |
R. Leis, Initial Boundary Value Problems in Mathematical Physics, John Wiley, New York, 1986.
|
3 |
P. Monk and L. Demkowicz, Discrete compactness and the approximation of Maxwell's equations in , Mathematics of Computation 70, 234 (2000), 507-523. https://doi.org/s0025-5718(00)01229-1
DOI
|
4 |
M. Costabel and M. Dauge, Singularities of electromagnetic fields in polyhedral domains, tech. report, IRMAR, Universite de Rennes 1, 1997.
|
5 |
F. Kikuchi, An isomorphic property of two Hilbert spaces appearing in electromagnetism: Analysis by the mixed formulation, Japan J. Appl. Math. 3 (1986), 53-58. https://doi.org/10.1007/BF03167091
DOI
|
6 |
F. Kikuchi, Mixed and penalty formulations for finite element analysis of an eigenvalue problem in electromagnetism, Comput. Methods Appl. Mech. Eng. 64 (1987), 509-521. https://doi.org/10.1016/0045-7825(87)90053-3
DOI
|
7 |
F. Kikuchi, On a discrete compactness property for the Nedelec finite elements, J. Fac. Sci. Univ. Tokyo, Sect. 1A, Math. 36 (1989), 479-490.
|
8 |
J.H. Kim and Do Y. Kwak, New curl conforming finite elements on parallelepiped, Numer. Math. 131 (2015), 473-488. https://doi.org/10.1007/s00211-015-0696-7
DOI
|
9 |
J.H. Kim, New ( ) conforming finite elements on hexahedra, IJPAM 109, 3 (2016), 609-617. https://doi.org/10.12732/ijpam.v109i3.10
|