Explore: Invariant Imbedding

method" is infelicitous. Improvement of traditional T-matrix includes Invariant-imbedding T-matrix Method (IITM) by B. R. Johnson. The numerical code of IITM

In mathematics, an embedding (or imbedding) is one instance of some mathematical structure contained within another instance, such as a group that is

equation approach. Published by Allyn & Bacon, Boston, USA, 1972 Invariant imbedding and the solution of differential equations. Published by the RAND

the imbedding is strongly isometric, in the precise sense that internal distance and ambient distance coincide. Such a strongly isometric imbedding is

point of the proof is the imbedding of X into the Banach space of Borel functions on X, equipped with the sup norm. The imbedding is defined by mapping a

precisely, the Hecke algebra, the algebra of functions on G that are invariant under translation on either side by K, should be commutative for the convolution

eight hexagonal columns. The package also contains a version of the invariant-imbedding T-matrix method (IITM) for spheroids. Halosim Les Cowley and Michael

using the methods of integration of combinatorial decompositions and invariant imbedding. “Stochastic Geometry, Geometric Statistics, Stereology” (Proceedings

Together with Laurent C. Siebenmann he developed the Kirby–Siebenmann invariant for classifying the piecewise linear structures on a topological manifold

A).} Let X be a standard G space and μ a σ-finite countably additive invariant measure on X. This means μ ( g − 1 A ) = μ ( A ) {\displaystyle \mu (g^{-1}A)=\mu