Discrete Frames For L²(\mathbb Rⁿ²) Arising From Tiling Systems On \rm GL_n(\mathbb R)

2020/03/29 by Ghandehari, Mahya, Hollingsworth, Kris
#Classical Analysis and ODEs (math.CA) #FOS: Mathematics

paper · doi:10.48550/arxiv.2003.13113

Abstract

A discrete frame for L²(\mathbb R^d) is a countable sequence \e_j\_{j∈ J} in L²(\mathbb R^d) together with real constants 0

Related

• Schauder frames of discrete translates in L²(ℝ)
• Exponential frames for unbounded sets
• Explicit construction of non-stationary frames for L²
• Weyl-Heisenberg frames for subspaces of L²(R)
• Schauder frames of discrete translates in L^p(ℝ)