On Conservative Boundary Conditions for Operators of Constant Deficit: The Maxwell Operator.
Abstract
For the Maxwell operator in R(sup 3, sub +) conservative boundary conditions of the following type are studied: on the boundary (R sub 2) x (0) the real and imaginary parts of the function should belong to a prescribed subspace of (R sup 6). There is a natural equivalence relation on the class of such subspaces and each such subspace belongs to one of two equivalence classes. The principal object of this investigation is to obtain some insight into the coerciveness question for nonelliptic operators whose symbols have constant rank. (Author Modified Abstract)
Document Details
- Document Type
- Technical Report
- Publication Date
- Nov 01, 1972
- Accession Number
- AD0756692
Entities
People
- John R. Schulenberger
Organizations
- University of Utah