## CryptoDB

### Paper: Chameleon Hashing and Signatures

Authors: Hugo Krawczyk Tal Rabin URL: http://eprint.iacr.org/1998/010 Search ePrint Search Google We introduce CHAMELEON SIGNATURES that provide with an undeniable commitment of the signer to the contents of the signed document (as regular digital signatures do) but, at the same time, do not allow the recipient of the signature to disclose the contents of the signed information to any third party without the signer's consent. These signatures are closely related to Chaum's "undeniable signatures", but chameleon signatures allow for simpler and more efficient realizations than the latter. In particular, they are essentially non-interactive and do not involve the design and complexity of zero-knowledge proofs on which traditional undeniable signatures are based. Instead, chameleon signatures are generated under the standard method of hash-then-sign. Yet, the hash functions which are used are CHAMELEON HASH FUNCTIONS. These hash functions are characterized by the non-standard property of being collision-resistant for the signer but collision tractable for the recipient. We present simple and efficient constructions of chameleon hashing and chameleon signatures. The former can be constructed based on standard cryptographic assumptions (such as the hardness of factoring or discrete logarithms) and have efficient realizations based on these assumptions. For the signature part we can use any digital signature (such as RSA or DSS) and prove the unforgeability property of the resultant chameleon signatures solely based on the unforgeability of the underlying digital signature in use.
##### BibTeX
@misc{eprint-1998-11307,
title={Chameleon Hashing and Signatures},
booktitle={IACR Eprint archive},
keywords={Digital signatures, undeniable signatures, collision-resistant hashing, chameleon signatures, chameleon hashing},
url={http://eprint.iacr.org/1998/010},
note={Appeared in the THEORY OF CRYPTOGRAPHY LIBRARY and has been included in the ePrint Archive. talr@watson.ibm.com 10500 received March 17th, 1998.},
author={Hugo Krawczyk and Tal Rabin},
year=1998
}