The Whitehead transfer homomorphism for oriented S...-bundles.
A Transfer Homomorphism for Compact Lie Group Actions.
Logarithmic Descriptions of K1' (Zp G) and Classgroups of Symmetric Groups.
K2 of p-Adic Group Rings of Abelian p-Groups.
SK1 of finite group rings: V.
Smooth Compact Lie Group Actions on Disks.
G-Actions on Disks and Permuation Representations. II.
SK1 for Finite Group Rings: I.
Correction to: SK1 for Finite Group Rings: I.
SK... for finite group rings: II.
Fixed-Point Sets of Group Actions on Finite Acyclic Complexes.
D (...)+ and the Arting cokernel.
G-CW-Surgery and K...(ZG).
Sk1 (Z2 [n]) and Surgery.
Multiplicative functions dictated by Artin symbols
Granville and Soundararajan have recently suggested that a general study of multiplicative functions could form the basis of analytic number theory without zeros of L-functions; this is the so-called pretentious view of analytic number theory. Here we study multiplicative functions which arise from the arithmetic of number fields. For each finite Galois extension K/ℚ, we construct a natural class of completely multiplicative functions whose values are dictated by Artin symbols, and we show that...
Almost-primes represented by quadratic polynomials
On the counting function for the generalized Niven numbers
Given an integer base and a completely -additive arithmetic function taking integer values, we deduce an asymptotic expression for the counting function under a mild restriction on the values of . When , the base sum of digits function, the integers counted by are the so-called base Niven numbers, and our result provides a generalization of the asymptotic known in that case.
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