On embedding decomposition spaces of in
Steve Armentrout (1967)
Fundamenta Mathematicae
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Displaying similar documents to “Some uncomplemented subspaces of C(X) of the type C(Y)”
On embedding decomposition spaces of in
Further Relationships between Decomposition Theories and Topologies
Michael C. Gemignani (1975)
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S. Chaładus, Yu. Teterin (1991)
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Nondegenerately continuous decompositions of 3-manifolds
William Voxman (1970)
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Concerning the unions of absolute neighborhood retracts having brick decompositions
Steve Armentrout (1971)
Fundamenta Mathematicae
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Marjorie Batchelor (1977)
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P. Subramanian (1972)
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S. Singh (1981)
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On Prohorov spaces
G. Cox (1983)
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Componentwise and Cartesian decompositions of linear relations
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...