Asynchronous domain decomposition methods for dam and continuous casting problems
([unknown])
Trudy Matematiceskogo Centra Imeni N. I. Lobacevskogo
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([unknown])
Trudy Matematiceskogo Centra Imeni N. I. Lobacevskogo
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S. Chaładus, Yu. Teterin (1991)
Acta Arithmetica
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Zbigniew Burdak (2004)
Annales Polonici Mathematici
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A review of known decompositions of pairs of isometries is given. A new, finer decomposition and its properties are presented.
Izidor Hafner (2007)
Visual Mathematics
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Šístek, Jakub, Burda, Pavel, Čertíková, Marta, Novotný, Jaroslav
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P. Głowacki (1979)
Colloquium Mathematicae
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S. Hassi, H. S. V. de Snoo, F. H. Szafraniec
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Let A be a, not necessarily closed, linear relation in a Hilbert space ℌ with a multivalued part mul A. An operator B in ℌ with ran B ⊥ mul A** is said to be an operator part of A when A = B +̂ ({0} × mul A), where the sum is componentwise (i.e. span of the graphs). This decomposition provides a counterpart and an extension for the notion of closability of (unbounded) operators to the setting of linear relations. Existence and uniqueness criteria for an operator part are established...
Michael C. Gemignani (1975)
Matematický časopis
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Kazuhisa Nakasho, Hiroshi Yamazaki, Hiroyuki Okazaki, Yasunari Shidama (2016)
Formalized Mathematics
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In this article, conservation rules of the direct sum decomposition of groups are mainly discussed. In the first section, we prepare miscellaneous definitions and theorems for further formalization in Mizar [5]. In the next three sections, we formalized the fact that the property of direct sum decomposition is preserved against the substitutions of the subscript set, flattening of direct sum, and layering of direct sum, respectively. We referred to [14], [13] [6] and [11] in the formalization. ...
Lakomá, Lenka, Mikes̆, Josef (1997)
General Mathematics
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