Lattice points in a circle: An improved mean-square asymptotics
Lattice Points in a Circle and Divisors in Arithmetic Progressions.
Lattice points in bodies of revolution
Lattice points in bodies with algebraic boundary
Lattice points in ellipsoids
Lattice points in elliptic paraboloids.
Lattice points in four-dimensional tetrahedra and a conjecture of Rademacher.
Lattice Points in High-Dimensional Spheres.
Lattice Points in Large Convex Bodies.
Lattice points in large convex bodies, II
Lattice Points in Lattice Polytopes.
Lattice points in some special three-dimensional convex bodies with points of Gaussian curvature zero at the boundary
We investigate the number of lattice points in special three-dimensional convex bodies. They are called convex bodies of pseudo revolution, because we have in one special case a body of revolution and in another case even a super sphere. These bodies have lines at the boundary, where all points have Gaussian curvature zero. We consider the influence of these points to the lattice rest in the asymptotic representation of the number of lattice points.
Lattice points in super spheres
In this article we consider the number of lattice points in -dimensional super spheres with even power . We give an asymptotic expansion of the -fold anti-derivative of for sufficiently large . From this we deduce a new estimation for the error term in the asymptotic representation of for .
Lattice Points on Convex Curves.
Lattices and association schemes : a unimodular example without roots in dimension 28
Some interesting lattices can be constructed using association schemes. We illustrate this by a unimodular lattice without roots of dimension 28 which admits as its automorphism group.
Lattices in ℤ² and the congruence xy+uv ≡ c(mod m)
Lattices over curve singularities with large conductor.
Laurent coefficients of the zeta function of an indefinite quadratic form
Laurent Expansion of Dirichlet Series-II.
Laurent polynomials and superintegrable maps.