A Practical Public Key Cryptosystem Provably Secure Against Adaptive Chosen Ciphertext Attack
By Ronald Cramer, Victor Shoup. 1998
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Citations in the corpus
- Prio: Private, Robust, and Scalable Computation of Aggregate Statistics (2017, background): “Towards this end, we assume the existence of a publickey infrastructure and the basic cryptographic primitives (CCA-secure public-key encryption [43, 108, 109], digital signatures [71], etc.”
- Mix and Match: Secure Function Evaluation via Ciphertexts (2000, methodology): “We concentrate in particular in this paper on use of the El Gamal cryptosystem [24], although use of other semantically secure cryptosystems, such as Cramer-Shoup [18], is possible.”
- Practical Identity-Based Encryption Without Random Oracles (2006, methodology): “Our approach to proving these claims closely follows the proof of security for the Cramer-Shoup encryption scheme [17], in that both proofs rely heavily on the notion of linear independence.”
- Universally Composable Commitments (2001, methodology): “Hellman assumption follows from the proof in [ cs98 ].”
- Composition and integrity preservation of secure reactive systems (2000, background): “For instance, the accepted cryptographic definition of secure asymmetric encryption only requires that an adversary in a strong type of attack cannot find out anything about the message (see [5, 8]), but nothing about possible relations on the ciphertexts.”
- Short Group Signatures (2004, methodology): “Likewise, if DDH holds in G 1 then Cramer-Shoup encryption [18] is secure in G 1 , and can be used in the group signature scheme.”
- A Proposal for an ISO Standard for Public Key Encryption (2001, methodology): “One can easily verify the following, using following the line of reasoning in [ CS98 ] and [Sho00b].”
- A New Paradigm of Hybrid Encryption Scheme (2004, methodology): “Cramer and Shoup showed the first provably secure practical public-key encryption scheme in the standard model [ 3 , 6]. It is secure against adaptive chosen ciphertext attack (IND-CCA) under the Decisional Diffie-Hellman (DDH) assumption.”
- A framework for password-based authenticated key exchange1 (2003, methodology): “7.2 The DDH Cramer Shoup Scheme We now extend the above smooth projective hashing scheme to the Cramer Shoup CCA2-secure encryption scheme [Cramer and Shoup 1998].”
- Signature Schemes and Anonymous Credentials from Bilinear Maps (2004, methodology): “The public key of the revocation manager is the public key of the Cramer-Shoup encryption scheme [18] in the group G = 〈g〉, i.”
- Identity-Based Signcryption (2002, background): “1 Con dentiality The de facto de nition of security for public key encryption schemes is indistinguishability of encryptions under chosen ciphertext attack [1, 3, 5, 10, 11].”