activity
20062015
most citedOn Secure Distributed Data Storage Under Repair Dynamics

51 citations · 182 across the 15 of their papers we have counts for

collaborators

15 papers

cs.IT2015★ 11 cited

Fast and Efficient Sparse 2D Discrete Fourier Transform using Sparse-Graph Codes

Frank Ong, Sameer Pawar, Kannan Ramchandran

We present a novel algorithm, named the 2D-FFAST, to compute a sparse 2D-Discrete Fourier Transform (2D-DFT) featuring both low sample complexity and low computational complexity.…

cs.IT2015★ 9 cited

SPRIGHT: A Fast and Robust Framework for Sparse Walsh-Hadamard Transform

Xiao Li, Joseph K. Bradley, Sameer Pawar +1

We consider the problem of computing the Walsh-Hadamard Transform (WHT) of some -length input vector in the presence of noise, where the -point Walsh spectrum is -sparse w…

cs.IT2015★ 4 cited

Efficient Algorithms for the Data Exchange Problem

Nebojsa Milosavljevic, Sameer Pawar, Salim El Rouayheb +2

In this paper we study the data exchange problem where a set of users is interested in gaining access to a common file, but where each has only partial knowledge about it as side-i…

cs.IT2015★ 6 cited

A robust sub-linear time R-FFAST algorithm for computing a sparse DFT

Sameer Pawar, Kannan Ramchandran

The Fast Fourier Transform (FFT) is the most efficiently known way to compute the Discrete Fourier Transform (DFT) of an arbitrary n-length signal, and has a computational complexi…

cs.IT2014★ 18 cited

Sub-linear Time Support Recovery for Compressed Sensing using Sparse-Graph Codes

Xiao Li, Dong Yin, Sameer Pawar +2

We study the support recovery problem for compressed sensing, where the goal is to reconstruct the a high-dimensional -sparse signal , from low-dimens…

cs.DS2013★ 7 cited

Computing a k-sparse n-length Discrete Fourier Transform using at most 4k samples and O(k log k) complexity

Sameer Pawar, Kannan Ramchandran

Given an -length input signal $\mbf{x}$, it is well known that its Discrete Fourier Transform (DFT), $\mbf{X}$, can be computed in complexity using a Fast Fourier…