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Perhaps the most useful analytic tool in gauge theory is the Uhlenbeck compactness theoremfor sequences of unitary connections on hermitian vector bundles [U]. Given connections {Dj} ona bundle E over...
Perfect Preconditioning of Frames by a Diagonal Operator     Preconditioning  Frames  Diagonal       font style='font-size:12px;'> 2015/12/10
Frames which are tight might be considered optimally conditioned in the sense of their numerical stability.This leads to the question of perfect preconditioning of frames,i.e., modification of a given...
Probabilistic frames:An overview     Probabilistic frames  overview       font style='font-size:12px;'> 2015/12/10
Finite frames can be viewed as mass points distributed in N-dimensional Euclidean space. As such they form a subclass of a larger and rich class of probability measures that we call probabilistic fram...
In this chapter we survey two topics that have recently been investigated in frame theory. First, we give an overview of the class of scalable frames.These are (finite) frames with the property that e...
Preconditioning of Frames     Scalable frames  tight frames  preconditioning       font style='font-size:12px;'> 2015/12/10
The recently introduced and characterized scalable frames can be considered as those frames which allow for perfect preconditioning in the sense that the frame vectors can be rescaled to yield a tight...
Prime tight frames     divisible frames  equiangular tight frames  frames  harmonic tight frames  prime frames  spectral tetris frames  tight frames       font style='font-size:12px;'> 2015/12/10
We introduce a class of finite tight frames called prime tight frames and prove some of their elementary properties. In particular, we show that any finite tight frame can be written as a union of pri...
MULTI-WINDOW GABOR FRAMES IN AMALGAM SPACES     Wiener amalgam space  Gabor frame  Wiener’s Lemma       font style='font-size:12px;'> 2015/12/10
We show that multi-window Gabor frames with windows in the Wiener algebra W(L∞, `1) are Banach frames for all Wiener amalgam spaces. As a by-product of our results we prove thecanonical dual of a Gabo...
Scalable Frames and Convex Geometry     Scalable frames  tight frames  preconditioning  Farkas’s lemma       font style='font-size:12px;'> 2015/12/10
The recently introduced and characterized scalable frames can be considered as those frames which allow for perfect preconditioning in the sense that the frame vectors can be rescaled to yield a tight...
A finite collection of unit vectors S ⊂ Rn is called a spherical two-distance set if there are two numbers a and b such that the inner products of distinct vectors from S are either a or b. We p...
Frames for Linear Reconstruction without Phase     Frames  Linear Reconstruction  Phase       font style='font-size:12px;'> 2015/9/29
The objective of this paper is the linear reconstruction of a vector, up to a unimodular constant, when all phase information is lost, meaning only the magnitudes of frame coefficients are known. Reco...
In this paper we present a signal reconstruction algorithm from absolute value of frame coefficients that requires arelatively low redundancy. The basic idea is to use a nonlinear embedding of the inp...
Stability Theorems for Fourier Frames and Wavelet Riesz Bases     Frames  Riesz basis  nonharmonic series  wavelets       font style='font-size:12px;'> 2015/9/29
In this paper we present two applications of a Stability Theorem of Hilbert frames to nonharmonic Fourier series and wavelet Riesz basis. The first result is an enhancement of the Paley-Wiener type co...
Deficits and Excesses of Frames     Bessel sequences  deficit  excess  frames  Gabor systems  Riesz bases  wavelets  Weyl–Heisenberg systems       font style='font-size:12px;'> 2015/9/29
The excess of a sequence in a Hilbert space is the greatest number of elements that can be removed yet leave a set with the same closed span. We study the excess and the dual concept of the deficit of...
Frames have applications in numerous fields of mathematics and engineering.The fundamental property of frames which makes them so useful is their overcompleteness.In most applications, it is this over...
This work develops a quantitative framework for describing the overcompleteness of a large class of frames. A previous article introduced notions of localization and approximation between two frames F...

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