VLDB 2026 Research / reviewers in the wild / expert
Gottfried Herold
dblp:47/11389
· DBLP profile ↗
11ranked-venue papers
4as first author
3since 2021 · last 2026
0009-0005-7089-0883ORCID · corroborated
Domains — the database's venue-derived domains; a paper can count in several
Security and privacy · 11 · 4 first-author · 3 since 2021
| Year | Publication | Venue | Position |
|---|---|---|---|
| 2026 | Aborting Random Oracles: How to Build Them, How to Use Them
Gottfried Herold, Dmitry Khovratovich, Mikhail A. Kudinov, Stefano Tessaro, Benedikt Wagner |
CRYPTO (6) | 1 |
| 2024 | Cryptanalysis of Algebraic Verifiable Delay Functions
Alex Biryukov, Ben Fisch, Gottfried Herold, Dmitry Khovratovich, Gaëtan Leurent, María Naya-Plasencia, Benjamin Wesolowski |
CRYPTO (3) | 3 |
| 2023 | Chipmunk: Better Synchronized Multi-Signatures from LatticesabstractMulti-signatures allow for compressing many signatures for the same message that were generated under independent keys into one small aggregated signature. This primitive is particularly useful for proof-of-stake blockchains, like Ethereum, where the same block is signed by many signers, who vouch for the block's validity. Being able to compress all signatures for the same block into a short string significantly reduces the on-chain storage costs, which is an important efficiency metric for blockchains. Nils Fleischhacker, Gottfried Herold, Mark Simkin 0001, Zhenfei Zhang |
CCS | 2 |
| 2019 | The General Sieve Kernel and New Records in Lattice Reduction
Martin R. Albrecht, Léo Ducas, Gottfried Herold, Elena Kirshanova, Eamonn W. Postlethwaite, Marc Stevens 0001 |
EUROCRYPT (2) | 3 |
| 2018 | On the asymptotic complexity of solving LWE
Gottfried Herold, Elena Kirshanova, Alexander May 0001 |
Des. Codes Cryptogr. | 1 |
| 2017 | New Techniques for Structural Batch Verification in Bilinear Groups with Applications to Groth-Sahai ProofsabstractBilinear groups form the algebraic setting for a multitude of important cryptographic protocols including anonymous credentials, e-cash, e-voting, e-coupon, and loyalty systems. It is typical of such crypto protocols that participating parties need to repeatedly verify that certain equations over bilinear groups are satisfied, e.g., to check that computed signatures are valid, commitments can be opened, or non-interactive zero-knowledge proofs verify correctly. Depending on the form and number of equations this part can quickly become a performance bottleneck due to the costly evaluation of the bilinear map. Gottfried Herold, Max Hoffmann 0001, Michael Klooß, Carla Ràfols, Andy Rupp |
CCS | 1 |
| 2017 | An Algebraic Framework for Diffie-Hellman Assumptions
Alex Escala, Gottfried Herold, Eike Kiltz, Carla Ràfols, Jorge Luis Villar |
J. Cryptol. | 2 |
| 2016 | Towards Sound Fresh Re-keying with Hard (Physical) Learning Problems
Stefan Dziembowski, Sebastian Faust, Gottfried Herold, Anthony Journault, Daniel Masny, François-Xavier Standaert |
CRYPTO (2) | 3 |
| 2016 | Polly Cracker, revisited
Martin R. Albrecht, Jean-Charles Faugère, Pooya Farshim, Gottfried Herold, Ludovic Perret |
Des. Codes Cryptogr. | 4 |
| 2014 | Polynomial Spaces: A New Framework for Composite-to-Prime-Order Transformations
Gottfried Herold, Julia Hesse, Dennis Hofheinz, Carla Ràfols, Andy Rupp |
CRYPTO (1) | 1 |
| 2013 | An Algebraic Framework for Diffie-Hellman Assumptions
Alex Escala, Gottfried Herold, Eike Kiltz, Carla Ràfols, Jorge Luis Villar |
CRYPTO (2) | 2 |