• We consider the structured sampling of structured signals, more specifically, using block diagonal (BD) measurement matrices to sense signals with uniform partitions that share the same sparsity profile. This model arises in distributed compressive sensing systems. • We are interested in the efficient recovery of the sparse signal and the corresponding performance as determined by the restricted isometry property (RIP) of the measurement matrix. • We characterize the RIP of the random BD matrix with respect to signals with the aforementioned structure. • We study the multiple measurement vector (MMV) problem as a special case of the general problem considered here. System model where • The sparse signal vecto
We consider the problems of detection and support recovery of a contiguous block of weak activation ...
In this paper, we introduce the q-ratio block constrained minimal singular values (BCMSV) as a new m...
Consider a Bernoulli-Gaussian complex n-vector whose components are Vi = XiBi, with Xi ∼ CN (0,Px) a...
In Compressive Sensing, the Restricted Isometry Property (RIP) ensures that robust recovery of spars...
Recovery of the initial state of a high-dimensional system can require a large number of mea-suremen...
In compressive sensing practice, the choice of compression matrix reflects the important tradeoffs b...
Sparse signal representations have gained wide popularity in recent years. In many applications the ...
Compressive Sampling (CS) describes a method for reconstructing high-dimensional sparse signals from...
In compressive sensing (CS), the restricted isometry property (RIP) is an important condition on mea...
We propose a novel sparsity model for distributed compressed sensing in the multiple measurement vec...
We consider two theorems from the theory of compressive sensing. Mainly a theorem concerning uniform...
Abstract — Lower dimensional signal representation schemes frequently assume that the signal of inte...
This paper is dedicated to the memory of Hyeokho Choi, our colleague, mentor, and friend. In compres...
In this paper, we consider a compressed sensing problem of reconstructing a sparse signal from an un...
© 2014 Elsevier B.V. All rights reserved. In this paper, we study a sparse multiple measurement vect...
We consider the problems of detection and support recovery of a contiguous block of weak activation ...
In this paper, we introduce the q-ratio block constrained minimal singular values (BCMSV) as a new m...
Consider a Bernoulli-Gaussian complex n-vector whose components are Vi = XiBi, with Xi ∼ CN (0,Px) a...
In Compressive Sensing, the Restricted Isometry Property (RIP) ensures that robust recovery of spars...
Recovery of the initial state of a high-dimensional system can require a large number of mea-suremen...
In compressive sensing practice, the choice of compression matrix reflects the important tradeoffs b...
Sparse signal representations have gained wide popularity in recent years. In many applications the ...
Compressive Sampling (CS) describes a method for reconstructing high-dimensional sparse signals from...
In compressive sensing (CS), the restricted isometry property (RIP) is an important condition on mea...
We propose a novel sparsity model for distributed compressed sensing in the multiple measurement vec...
We consider two theorems from the theory of compressive sensing. Mainly a theorem concerning uniform...
Abstract — Lower dimensional signal representation schemes frequently assume that the signal of inte...
This paper is dedicated to the memory of Hyeokho Choi, our colleague, mentor, and friend. In compres...
In this paper, we consider a compressed sensing problem of reconstructing a sparse signal from an un...
© 2014 Elsevier B.V. All rights reserved. In this paper, we study a sparse multiple measurement vect...
We consider the problems of detection and support recovery of a contiguous block of weak activation ...
In this paper, we introduce the q-ratio block constrained minimal singular values (BCMSV) as a new m...
Consider a Bernoulli-Gaussian complex n-vector whose components are Vi = XiBi, with Xi ∼ CN (0,Px) a...