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Inspired by [2], we apply Quillen’s determinant line bundle construction to con- struct a prequantum line bundle on the moduli space of solutions to the dimension- ally
A Birkhoff subcategory of a variety of universal algebra [15] (thus, in particular, any variety of Ω-groups) is nothing but a subvariety. It follows that Baer invariants can be
By our theorem it becomes clear that J/J p has a significance as well for the Jordan decompostion of a module at a p -point x in J , for instance in the study of modules of
Keywords and phrases: linear d -connections on the total space of a vector bundle, (12) D operators, w conjugations.. It results that ( n + m ) must be an even number and that m
The following theorems, proved in [2], therefore hold, the first showing that the neutrix convolution product is a generaliza- tion of the convolution product..
equivalent to the condition that the quotient by each nontrivial submodule is a nilpotent unstable module. In what follows, by abuse of the language, we will often talk about
From that Liapunov functional we are able to establish the existence of periodic solutions to the system by applying some well-known fixed point theorems for the sum of a
That is, some authors have used fixed point theorems to show the existence of pos- itive solutions to boundary value problems for ordinary differential equations, difference
