ملخص
We study the regularity in time of the solution to the time-dependent Maxwell equations, in the vacuum bounded by a perfect conductor and without charges. First, we recall the results derived from the classical theory when the domain has a Lipschitz boundary. Then, when it is a polyhedron, we extend the results to both the regular and singular parts of the electromagnetic field. Last, when it is a polygon, we improve those results concerning the singular part of the field.
| العنوان المترجم للمساهمة | Regularity in time of the time-dependent Maxwell equations |
|---|---|
| اللغة الأصلية | الإنجليزيّة |
| الصفحات (من إلى) | 719-724 |
| عدد الصفحات | 6 |
| دورية | Comptes Rendus de l'Academie des Sciences - Series I: Mathematics |
| مستوى الصوت | 327 |
| رقم الإصدار | 8 |
| المعرِّفات الرقمية للأشياء | |
| حالة النشر | نُشِر - أكتوبر 1998 |
| منشور خارجيًا | نعم |