CHARACTERIZATION OF FUNCTIONS AS RADIATION-PATTERNS IN LINEAR ELASTICITY

 
see the original item page
in the repository's web site and access all digital files if the item*
share




1992 (EN)
CHARACTERIZATION OF FUNCTIONS AS RADIATION-PATTERNS IN LINEAR ELASTICITY (EN)

KIRIAKI, K (EN)
CHARALAMBOPOULOS, A (EN)

N/A (EN)

In this paper a necessary and sufficient condition for a pair of vector functions to be radiation patterns is presented. More precisely, it is proved that two vector functions, the first in the radial direction and the second in the tangential one, are radiation patterns if and only if there are two entire harmonic vector functions whose radial and tangential projections, respectively, are identical with the previous functions on the unit sphere and whose L2-norm over a sphere of radius R is a function of exponential type in the variable R. (EN)

journalArticle

Radiation Pattern (EN)
Linear Elasticity (EN)

Εθνικό Μετσόβιο Πολυτεχνείο (EL)
National Technical University of Athens (EN)

MATHEMATICAL METHODS IN THE APPLIED SCIENCES (EN)

1992


JOHN WILEY & SONS LTD (EN)



*Institutions are responsible for keeping their URLs functional (digital file, item page in repository site)