Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Lecture notes in computer science

Bounded Functional Encryption for Turing Machines: Adaptive Security from General Assumptions

Shweta Agrawal, Fuyuki Kitagawa, Anuja Modi, Ryo Nishimaki, Shota Yamada, Takashi Yamakawa

Published Jan 1, 2022• 9 citations
Publisher
DOI
10.1007/978-3-031-22318-1_22

Related papers

Functional Encryption for Turing Machines with Dynamic Bounded Collusion from LWE

Shweta Agrawal, Monosij Maitra, Narasimha Sai Vempati +1 more

Lecture notes in computer science•Jan 1, 2021•26 citations

Fully Secure Functional Encryption with General Relations from the Decisional Linear Assumption

Tatsuaki Okamoto, Katsuyuki Takashima

Lecture notes in computer science•Jan 1, 2010•516 citations

From Selective to Adaptive Security in Functional Encryption

Prabhanjan Ananth, Zvika Brakerski, Gil Segev +1 more

Lecture notes in computer science•Jan 1, 2015•125 citations

Indistinguishability Obfuscation from Compact Functional Encryption

Prabhanjan Ananth, Abhishek Jain

The arrival of indistinguishability obfuscation (iO) has transformed the cryptographic land-scape by enabling several security goals that were previously beyond our reach. Consequently, one of the pressing goals currently is to construct iO from well-studied standard cryptographic assumptions. In this work, we make progress in this direction by presenting a reduction from iO to a natural form of public-key functional encryption (FE). Specifically, we construct iO for general functions from any single-key FE scheme for NC1 that achieves selective, indistinguishability security against sub-exponential time adversaries. Further, the FE scheme should be compact, namely, the running time of the encryption algorithm must only be a polynomial in the security parameter and the input message length (and not in the function description size or its output length). We achieve this result by developing a novel arity amplification technique to transform FE for single-ary functions into FE for multi-ary functions (aka multi-input FE). Instantiating our approach with known, non-compact FE schemes, we obtain the first constructions of multi-input FE for constant-ary functions based on standard assumptions. Finally, as a result of independent interest, we construct a compact FE scheme from ran-domized encodings for Turing machines and learning with errors assumption.

•Aug 14, 2016•0 citations

Computationally secure uncloneable encryption scheme

Zhi Ma, Xin Lü, Dengguo Feng

A quantum public-key encryption scheme is presented in this paper. In the proposed scheme, ciphertext is described by quantum states and security of this scheme is based on the assumption that NP-complete (NP-C) problems are intractable against quantum (probabilistic) polynomial-time Turing machines (QPTM). One of the main properties of our scheme is that it is immune to off-line attack, in which the adversaries can copy all the ciphertext on channel and analyze them at a later time. We call this type of encryption scheme the computationally secure uncloneable encryption scheme. It is shown that the presented scheme can also be used to encrypt quantum states.

International Symposium on Communications and Information Technologies•Apr 12, 2005•1 citation

Functional Encryption: New Perspectives and Lower Bounds

Shweta Agrawal, S. Gorbunov, Vinod Vaikuntanathan +1 more

Lecture notes in computer science•Jan 1, 2013•165 citations
The arrival of indistinguishability obfuscation (iO) has transformed the cryptographic land-scape by enabling several security goals that were previously beyond our reach. Consequently, one of the pressing goals currently is to construct iO from well-studied standard cryptographic assumptions. In this work, we make progress in this direction by presenting a reduction from iO to a natural form of public-key functional encryption (FE). Specifically, we construct iO for general functions from any single-key FE scheme for NC1 that achieves selective, indistinguishability security against sub-exponential time adversaries. Further, the FE scheme should be compact, namely, the running time of the encryption algorithm must only be a polynomial in the security parameter and the input message length (and not in the function description size or its output length). We achieve this result by developing a novel arity amplification technique to transform FE for single-ary functions into FE for multi-ary functions (aka multi-input FE). Instantiating our approach with known, non-compact FE schemes, we obtain the first constructions of multi-input FE for constant-ary functions based on standard assumptions. Finally, as a result of independent interest, we construct a compact FE scheme from ran-domized encodings for Turing machines and learning with errors assumption.
A quantum public-key encryption scheme is presented in this paper. In the proposed scheme, ciphertext is described by quantum states and security of this scheme is based on the assumption that NP-complete (NP-C) problems are intractable against quantum (probabilistic) polynomial-time Turing machines (QPTM). One of the main properties of our scheme is that it is immune to off-line attack, in which the adversaries can copy all the ciphertext on channel and analyze them at a later time. We call this type of encryption scheme the computationally secure uncloneable encryption scheme. It is shown that the presented scheme can also be used to encrypt quantum states.