Gauss Sums
Gauss Sums is a mathematical construct in number theory defined as a finite sum of roots of unity weighted by multiplicative characters over a finite field, distinguished by its central role in the proof and generalization of quadratic reciprocity and its connection to L-functions and Fourier analysis on finite abelian groups.
214
Publications
8.9K
Citations
301
Authors
187
Institutions
Publications per year
2017–2026
29
214
Self-Linking and the Gauss Integral in Higher Dimensions
James H. White · American Journal of Mathematics · 1969 · 679 citations
Integer, fractional and fractal Talbot effects
Marsha Berry, Susanne Klein · Journal of Modern Optics · 1996 · 381 citations
Natural Sciences, Physics, Optics +13
Collected papers of Srinivasa Ramanujan
Notes and Queries · 1928 · 242 citations
The determination of Gauss sums
Bruce C. Berndt, Ronald J. Evans · Bulletin of the American Mathematical Society · 1981 · 204 citations · Full text
1–5 of 214
301
9
h-index
7
h-index
7
h-index
7
h-index
6
h-index
1–5 of 301
187

Centre National de la Recherche Scientifique
Paris, France
12 h-index
21 publications
1.1K citations
Universität Ulm
Ulm, Germany
10 h-index
35 publications
903 citations

Université Toulouse III - Paul Sabatier
Toulouse, France
9 h-index
13 publications
466 citations
Northwest University
Xi'an, China
9 h-index
17 publications
365 citations
Tsinghua University
Beijing, China
6 h-index
10 publications
251 citations
University of California San Diego
San Diego, United States
6 h-index
11 publications
626 citations
Laboratoire Collisions Agrégats Réactivité
Toulouse, France
6 h-index
10 publications
405 citations
Institut de Recherche sur les Systèmes Atomiques et Moléculaires Complexes
Toulouse, France
6 h-index
10 publications
405 citations
1–8 of 187
8 publications · 199 citations
8
h-index
8 publications · 246 citations
8
h-index
7 publications · 265 citations
7
h-index
PROC · 6 publications · 79 citations
6
h-index
5 publications · 433 citations
5
h-index
1–5