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	ABOUT: [Introduction][History][Related areas][Subfields] POINTERS: [Texts][Software][Web links][Selected topics here] 11H: Geometry of numbers

Introduction

History

Applications and related fields

Subfields

• 11H06: Lattices and convex bodies [See also 11P21, 52C05, 52C07]
• 11H16: Nonconvex bodies
• 11H31: Lattice packing and covering [See also 05B40, 52C15, 52C17]
• 11H46: Products of linear forms
• 11H50: Minima of forms
• 11H55: Quadratic forms (reduction theory, extreme forms, etc.)
• 11H56: Automorphism groups of lattices
• 11H60: Mean value and transfer theorems
• 11H71: Relations with coding theory [new in 2000]
• 11H99: None of the above, but in this section

Parent field: 11: Number Theory

Browse all (old) classifications for this area at the AMS.

Textbooks, reference works, and tutorials

Hlawka, Edmund; Schoissengeier, Johannes; Taschner, Rudolf: "Geometric and analytic number theory", Springer-Verlag, Berlin, 1991. 238 pp. ISBN 3-540-52016-3

Software and tables

Other web sites with this focus

Selected topics at this site

• Best statement about semiaxes of an ellipse to guarantee that it contains a lattice point?
• If there are disks of radius r at the lattice points in the plane, how far can you see from the origin?