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In Subsection 1.2 we prove the existence theorem under an assumption on the boundary data g that is reminiscent of the compatibility conditions in the theory of 1st
In Subsection 1.2 we prove the existence theorem under an assumption on the boundary data g that is reminiscent of the compatibility conditions in the theory of 1st
Keywords and Phrases: Stein manifolds; bounded domains of holo- morphy; proper actions; quotient by a discrete group.. If the group G is compact, both questions have a positive
(1) for an arbitrary cardinal number α < card X, the family M ( S ) is α- additive, i.e., this family is closed under the unions of arbitrary α-sequences of its elements,.. (2)
One’s manner of presenting it is an indication of what one believes to be most essential in it.” In this research study, three hundred ninety-seven urban early childhood teachers
Another result of Roth (1984) is that the set of stable matchings for the College Admission model, with strict preferences, coincides with the strong core, which may be a proper
We now specialize to the case when E is a topos, and consider localizations of E which have the property that the localizing subcategory is closed under subobjects: as we ob- served
It is known that stop loss is an optimal reinsurance arrangement under the pure risk premium calculation (see Daykin et al., 1993) so our solution coincides with this special
