activity
20142020
most citedCartoon Approximation with -Curvelets

1 citations · 1 across the 3 of their papers we have counts for

collaborators

6 papers

cs.IT2020

Recovery of Binary Sparse Signals from Structured Biased Measurements

Sandra Keiper

In this paper we study the reconstruction of binary sparse signals from partial random circulant measurements. We show that the reconstruction via the least-squares algorithm is as…

math.NA2018

Recovery of Binary Sparse Signals with Biased Measurement Matrices

Axel Flinth, Sandra Keiper

This work treats the recovery of sparse, binary signals through box-constrained basis pursuit using biased measurement matrices. Using a probabilistic model, we provide conditions…

math.NA2017

Approximation of Generalized Ridge Functions in High Dimensions

Sandra Keiper

This paper studies the approximation of generalized ridge functions, namely of functions which are constant along some submanifolds of . We introduce the notion of li…

math.OC2016

Compressed Sensing for Finite-Valued Signals

Sandra Keiper, Gitta Kutyniok, Dae Gwan Lee +1

The need of reconstructing discrete-valued sparse signals from few measurements, that is solving an undetermined system of linear equations, appears frequently in science and engin…

math.FA2014

-Molecules

Philipp Grohs, Sandra Keiper, Gitta Kutyniok +1

Within the area of applied harmonic analysis, various multiscale systems such as wavelets, ridgelets, curvelets, and shearlets have been introduced and successfully applied. The ke…

math.FA2014★ 1 cited

Cartoon Approximation with -Curvelets

Philipp Grohs, Sandra Keiper, Gitta Kutyniok +1

It is well-known that curvelets provide optimal approximations for so-called cartoon images which are defined as piecewise -functions, separated by a singularity curve.…