Now showing items 29-35 of 35

    • Table of kissing number bounds 

      Cohn, Henry (2024-01-16)
      This table shows the best lower and upper bounds known for the kissing number in Euclidean spaces of dimensions 1 through 48 and 72.
    • Table of sphere packing density bounds 

      Cohn, Henry (2024-01-15)
      This table shows the best lower and upper bounds known for the packing density of congruent spheres in Euclidean spaces of dimensions 1 through 48, 56, 64, and 72.
    • Table of spherical codes 

      Cohn, Henry (2024-02-18)
      This table lists the best spherical codes I am aware of with up to 1024 points in up to 32 dimensions. It archives the data from https://spherical-codes.org in a form more suitable for citation, since it is likely to be ...
    • A term of Commutative Algebra 

      Altman, Allen; Kleiman, Steven (Worldwide Center of Mathematics, 2021-04-11)
      There is no shortage of books on Commutative Algebra, but the present book is different. Most books are monographs, with extensive coverage. But there is one notable exception: Atiyah and Macdonald's 1969 classic. It ...
    • A term of Commutative Algebra 

      Altman, Allen; Kleiman, Steven (Worldwide Center of Mathematics, 2013-05-04)
      There is no shortage of books on Commutative Algebra, but the present book is different. Most books are monographs, with extensive coverage. But there is one notable exception: Atiyah and Macdonald's 1969 classic. It ...
    • Topologies of group algebras and a theorem of Littlewood 

      Helgason, S. (American Mathematical Society, 1957)
      An important problem in Fourier analysis is that of investigating the relationship between the "size" of a function and the "size" of its Fourier transform. The present paper can be regarded as a contribution to this problem.
    • Two formulas for the BR multiplicity 

      Kleiman, Steven L. (Springer-Verlag, 2016-07)
      We prove a projection formula, expressing a relative Buchsbaum–Rim multiplicity in terms of corresponding ones over a module-finite algebra of pure degree, generalizing an old formula for the ordinary (Samuel) multiplicity. ...