activity
20102017
most citedOptimal Exact-Regenerating Codes for Distributed Storage at the MSR and MBR Points via a Product-Matrix Construction

587 citations · 706 across the 8 of their papers we have counts for

collaborators

13 papers

cs.IT2017

An Explicit, Coupled-Layer Construction of a High-Rate Regenerating Code with Low Sub-Packetization Level, Small Field Size and

Birenjith Sasidharan, Myna Vajha, P. Vijay Kumar

This paper presents an explicit construction for an regenerating code (RGC) over a field having rate $…

cs.IT2015★ 4 cited

Information-theoretically Secure Erasure Codes for Distributed Storage

Nihar B. Shah, K. V. Rashmi, Kannan Ramchandran +1

Repair operations in distributed storage systems potentially expose the data to malicious acts of passive eavesdroppers or active adversaries, which can be detrimental to the secur…

cs.IT2015★ 7 cited

Codes With Hierarchical Locality

Birenjith Sasidharan, Gaurav Kumar Agarwal, P. Vijay Kumar

In this paper, we study the notion of {\em codes with hierarchical locality} that is identified as another approach to local recovery from multiple erasures. The well-known class o…

cs.IT2015★ 9 cited

A High-Rate MSR Code With Polynomial Sub-Packetization Level

Birenjith Sasidharan, Gaurav Kumar Agarwal, P. Vijay Kumar

We present a high-rate -MSR code with a sub-packetization level that is polynomial in the dimension of the code. While polynomial sub-packetization level was achie…

cs.IT2014★ 75 cited

Layered, Exact-Repair Regenerating Codes Via Embedded Error Correction and Block Designs

Chao Tian, Birenjith Sasidharan, Vaneet Aggarwal +2

A new class of exact-repair regenerating codes is constructed by stitching together shorter erasure correction codes, where the stitching pattern can be viewed as block designs. Th…

cs.IT2014★ 24 cited

Codes with Locality for Two Erasures

N. Prakash, V. Lalitha, P. Vijay Kumar

In this paper, we study codes with locality that can recover from two erasures via a sequence of two local, parity-check computations. By a local parity-check computation, we mean…