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Gauss sum
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#	Item
1	Convolution and Equidistribution: Sato-Tate Theorems for Finite-field Mellin Transforms Nicholas M. Katz Princeton University Press Princeton and Oxford Add to Reading List Source URL: web.math.princeton.edu Language: English - Date: 2011-07-20 15:37:28 Number theory Mathematics Cyclotomic fields Discrete mathematics Analytic number theory Gauss sum Kloosterman sum Equidistribution theorem FP Computability theory
2	Fast Computation of Gauss Sums and Resolution of the Root of Unity Ambiguity Dang Khoa Nguyen Division of Mathematical Sciences School of Physical & Mathematical Sciences Nanyang Technological University Add to Reading List Source URL: www.ntu.edu.sg Language: English - Date: 2009-04-15 05:17:01 Polynomials Cyclotomic fields Field theory Algebraic numbers Algebraic number theory Gaussian period Quadratic Gauss sum Cyclotomic polynomial Root of unity Polynomial ring Algebraic integer Algebraic number field
3	Class Field Theory Anna Haensch Spring 2012 These are my own notes put together from a reading of “Class Field Theory” by N. Childress [1], along with other references, [2], [4], and [6]. Add to Reading List Source URL: www.mathcs.duq.edu Language: English - Date: 2014-02-28 04:36:06 Class field theory Algebraic number theory Symbol Character theory Conductor Algebraic number field Gauss sum Dirichlet L-function Abstract algebra Algebra Dirichlet character
4	The Polya-Vinogradov inequality Jordan Bell Department of Mathematics, University of Toronto April 3, 2014 Let χ : Z → C be a primitive Dirichlet character modulo m. χ being a Add to Reading List Source URL: individual.utoronto.ca Language: English - Date: 2014-04-03 12:53:15 Class field theory Cyclotomic fields Dirichlet character Gauss sum Character sum Conductor Artin reciprocity law Modular arithmetic Dirichlet L-function Abstract algebra Mathematics Number theory
5 $Kloosterman sum / Continued fraction / Carl Friedrich Gauss / Pi / Number / Mathematical analysis / Mathematics / Analytic number theory$	Why do we need Gauss — Kuz’min statistics? Alexey Ustinov Institute of Applied Mathematics (Khabarovsk) Russian Academy of Sciences (Far Eastern Branch) July 7, 2011 Add to Reading List Source URL: iam.khv.ru Language: English - Date: 2013-08-25 18:50:36 Kloosterman sum Continued fraction Carl Friedrich Gauss Pi Number Mathematical analysis Mathematics Analytic number theory
6	Stat 302 Statistical Software and Its Applications Regression Fritz Scholz Department of Statistics, University of Washington Add to Reading List Source URL: www.stat.washington.edu Language: English - Date: 2015-01-08 17:22:58 Linear regression Simple linear regression Least squares Errors and residuals in statistics Q-Q plot F-test Gauss–Markov theorem Statistics Regression analysis Residual sum of squares
7	Recovering Short Generators of Principal Ideals in Cyclotomic Rings Ronald Cramer∗ L´eo Ducas† Add to Reading List Source URL: eprint.iacr.org Language: English - Date: 2015-04-06 06:31:39 Cyclotomic fields Conjectures Dirichlet character Gauss sum Dirichlet L-function Algebraic number field Root of unity Generalized Riemann hypothesis Riemann hypothesis Abstract algebra Mathematics Algebraic number theory
8	Classical Decomposition Model Revisited: I • recall classical decomposition model for time series Yt, namely, Yt = mt + st + Wt, (∗) Add to Reading List Source URL: faculty.washington.edu Language: English - Date: 2015-03-11 12:29:22 Ordinary least squares Generalized least squares Linear regression Linear least squares Least squares Residual sum of squares Covariance Errors and residuals in statistics Heteroscedasticity-consistent standard errors Statistics Regression analysis Gauss–Markov theorem
9	Sage Reference Manual: Miscellaneous Modular-Form-Related Modules Release 6.6.beta0 The Sage Development Team Add to Reading List Source URL: sagemath.org Language: English - Date: 2015-02-21 07:35:20 Cyclotomic fields Gauss sum Dirichlet character Bernoulli number Johann Peter Gustav Lejeune Dirichlet Modulo operation Algebraic number field Abstract algebra Mathematics Number theory
10	Dirichlet’s Theorem on Arithmetic Progressions Anthony V´arilly Harvard University, Cambridge, MA[removed] Add to Reading List Source URL: math.rice.edu Language: English - Date: 2009-08-05 18:06:15 Dirichlet L-function Dirichlet character Symbol Character theory Quadratic residue Cyclotomic fields Gauss sum Generalized Riemann hypothesis Abstract algebra Mathematics Number theory

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