Gauss circle problem

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1 $THE GAUSS CIRCLE PROBLEM (the classical exponent 13 ) Notes by Tim Jameson Notation We write bxc for the integer part of x, the unique integer such that bxc ≤ x < bxc + 1, and {x} for the fractional part x − bxc. On$	THE GAUSS CIRCLE PROBLEM (the classical exponent 13 ) Notes by Tim Jameson Notation We write bxc for the integer part of x, the unique integer such that bxc ≤ x < bxc + 1, and {x} for the fractional part x − bxc. On Add to Reading List Source URL: www.maths.lancs.ac.uk Language: English - Date: 2013-12-02 05:16:51 Fourier analysis Bessel function Bernoulli polynomials Continuous function Derivative Exponentiation Heat equation Multiple integral Mathematical analysis Mathematics Polynomials
2	PDF Document Add to Reading List Source URL: math.uga.edu Language: English - Date: 2007-03-20 20:29:31 Spheres Fourier analysis Area Lattice N-sphere Unit circle Analytic number theory Gauss circle problem Geometry Analytic geometry Circles