Bounds for Codes in the Grassmann Manifold

C. Bachoc, Y. Ben-Haim, S. Litsyn
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Abstract

Upper bounds are derived for codes in the Grass-mann manifold with given minimum chordal distance. They stem from upper bounds for codes in the product of unit spheres and projective spaces. The new bounds are asymptotically better than the previously known ones.
格拉斯曼流形中码的界
给出了具有最小弦距的Grass-mann流形码的上界。它们源于单位球与射影空间之积的码的上界。新边界渐近地优于先前已知的边界。
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