SOME SPECTRAL PROPERTIES OF REPRESENTATIONS OF HYPERCOMPLEX WAVE FIELDS

dc.contributor.author	Shpil'ker G.L.
dc.date.accessioned	2020-04-10T02:18:08Z
dc.date.available	2020-04-10T02:18:08Z
dc.date.issued	1988
dc.identifier	https://elibrary.ru/item.asp?id=30955073
dc.identifier.citation	TRANSACTIONS (DOKLADY) OF THE USSR ACADEMY OF SCIENCES. EARTH SCIENCE SECTIONS, 1988, 303, 6, 6-10
dc.identifier.issn	0891-5571
dc.identifier.uri	https://repository.geologyscience.ru/handle/123456789/16489
dc.description.abstract	In previous articles we have discussed the representation of 4-dimensional wave fields in terms of a commutative hypercomplex system over the field of real numbers. With division and nontransitive equality. In the present paper we discuss the spectral and other structural properties of this representation. We note in conclusion that a conformal homomorphism enables us to deparallelize fully all operations, which is consistent in a natural way with the architecture of two-processor systems, so that the time needed for calculation of four-dimensional geophysical models is essentially the same as for the analogous planar models.
dc.title	SOME SPECTRAL PROPERTIES OF REPRESENTATIONS OF HYPERCOMPLEX WAVE FIELDS
dc.type	Статья

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