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Displaying 441 –
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For a finite commutative ring and a positive integer , we construct an iteration digraph whose vertex set is and for which there is a directed edge from to if . Let , where and is a finite commutative local ring for . Let be a subset of (it is possible that is the empty set ). We define the fundamental constituents of induced by the vertices which are of the form if , otherwise where U denotes the unit group of and D denotes the zero-divisor set of . We investigate...
For a number field with ring of integers , we prove an analogue over finite rings of the form of the fundamental theorem on the Fourier transform of a relative invariant of prehomogeneous vector spaces, where is a big enough prime ideal of and . In the appendix, F.Sato gives an application of the Theorems 1.1, 1.3 and the Theorems A, B, C in J.Denef and A.Gyoja [Character sums associated to prehomogeneous vector spaces, Compos. Math., 113(1998), 237–346] to the functional equation of -functions...
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