Juliann Opitz, Robert D. Allen, et al.
Microlithography 1998
We describe a matrix formulation of the iterative domain decomposition method in Natarajan [SIAM J. Sci. Comput., 16 (1995), pp. 470-495]. From one point of view, this method can be regarded as a preconditioning technique for the interface Schur-complement operator obtained from a decomposition into nonoverlapping subdomains. Prom another point of view, it can be viewed es a method of the Schwarz type for overlapping subdomains, but with an "overlap" between the physical space in one subdomain and the leading components of the eigenspace induced by the Steklov-Poincaré operator in the complementary domain.
Juliann Opitz, Robert D. Allen, et al.
Microlithography 1998
Chai Wah Wu
Linear Algebra and Its Applications
Guo-Jun Qi, Charu Aggarwal, et al.
IEEE TPAMI
W.C. Tang, H. Rosen, et al.
SPIE Optics, Electro-Optics, and Laser Applications in Science and Engineering 1991