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Circular distributions and a result of Solomon

✍ Scribed by Soogil Seo


Publisher
Elsevier Science
Year
2005
Tongue
English
Weight
183 KB
Volume
115
Category
Article
ISSN
0022-314X

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✦ Synopsis


In his paper (Invent. Math. 109 (1992) , Solomon finds an information on the prime factorization of an element coming from a circular unit 1-over the ideal class group of a real abelian number field L, where denotes a root of unity. Using this he obtains an annihilator of the p-Sylow subgroup of the subgroup of the ideal class group of L generated by the classes of prime ideals lying above p. We generalize this result to the circular distributions which has the axiomatic definition of Euler systems as its defining property.


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## Abstract The theory and an example is given of a method of representing a non‐circular wind distribution in which correlation exists between the departures from the means of the computed components. For it to be accurate the distribution of the components must be normal.