Homomorphic Signature Schemes
By Rob Johnson, David A. Molnar, Dawn Song, David A. Wagner. The Cryptographer's Track at RSA Conference, 2002
527 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/dfd623d98dc4ea380eca68d34ef66350d59416c7
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Brent Waters
- Dan Boneh
- Allison Bishop
- David Mandell Freeman
- Jonathan Katz
- Amit Sahai
- Xavier Boyen
- Craig Gentry
In Computational Theory and Mathematics
- Brent Waters
- Dan Boneh
- Jonathan Katz
- Allison Bishop
- Amit Sahai
- Xavier Boyen
- David Mandell Freeman
- Craig Gentry
Citations in the corpus
- Cooperative Security for Network Coding File Distribution (2006, background): “Khron et al. [31] was the first to provide a mechanism that allows for intermediate nodes to check erasure codes on-the-fly using homomorphic hashing functions [4], [5], [7], [13], [28], [37], [40].”
- Signing a Linear Subspace: Signature Schemes for Network Coding (2009, methodology): “Charles et al. [7] present a homomorphic signature scheme [19] based on the aggregate signature scheme of Boneh et al. [4].”
- Homomorphic Signatures for Polynomial Functions (2011, background): “We also mention another line of related work that studies “redactable” signatures [35, 22,21,4,29,28,10,9,8,1,31].”
- On-the-fly verification of rateless erasure codes for efficient content distribution (2004, background): “More recent work has investigated homomorphic signature schemes for specific applications: undirected transitive signatures [40], authenticated prefix aggregation [41], redactable signatures [ 42 ], and set-union signatures via accumulators [42].”
- A Survey of Verifiable Computation (2017, background): “Moreover, homomorphic authentication was proposed and researched in [8, 50, 77, 85, 86], which can improve verifiable computation to be a homomorphic certified version.”