Editions limited to:

clear all

Least totient in a residue class Friedlander, John B.; Shparlinski, Igor E.

User activity

Send to:
View the summary of this work
Authors
Friedlander, John B. ; Shparlinski, Igor E.
Subjects
papers; corrigendum
Summary
For a given residue class a ± od m with gcd(a, m) = 1, upper bounds are obtained on the smallest value of n with {varphi}(n) ≡ a ± od m. Here, as usual {varphi}(n) denotes the Euler function. These bounds complement a result of W. Narkiewicz on the asymptotic uniformity of distribution of values of the Euler function in reduced residue classes modulo m. Some discussion and results are also given for classes with gcd(a, m) > 1, in which case such n do not always exist, and also on the related problem for ‘cototients’. 8 page(s)
Bookmark
http://trove.nla.gov.au/work/202094
Work ID
202094

1 (out of 3) editions of this work

Find a specific edition

Limited to : eng. Remove limits to show all 3 editions

Thumbnail [View as table] [View as grid] Title, Author, Edition Date Language Format Libraries

User activity


e.g. test cricket, Perth (WA), "Parkes, Henry"

Separate different tags with a comma. To include a comma in your tag, surround the tag with double quotes.

Be the first to add a tag for this work

Be the first to add this to a list

Comments and reviews

What are comments? Add a comment

No user comments or reviews for this work

Add a comment


Show comments and reviews from Amazon users