Title
Embedding Lemmas For Functional Encryption
Abstract
Functional encryption is an extension of the ordinary public key encryption where decryption results vary depending on the functions (or key attributes) associated to secret keys. In this paper, we show an embedding lemma for functional encryption, which provides a sufficient criterion for implication from one FE to FE with another function class. The lemma is an extension of the embedding lemma for attribute-based encryption that was introduced in the previous work by Boneh and Hamburg (Asiacrypt 2008). As an application of our lemma, we show that FE for cubic forms can be constructed from FE for inner product or FE for quadratic forms.
Year
DOI
Venue
2018
10.23919/ISITA.2018.8664231
PROCEEDINGS OF 2018 INTERNATIONAL SYMPOSIUM ON INFORMATION THEORY AND ITS APPLICATIONS (ISITA2018)
Field
DocType
Citations 
Discrete mathematics,Embedding,Quadratic form,Computer science,Functional encryption,Encryption,Public-key cryptography,Lemma (mathematics)
Conference
0
PageRank 
References 
Authors
0.34
0
10
Name
Order
Citations
PageRank
Ryo Kato100.34
Naohisa Nishida200.34
Ryo Hirano300.34
Tatsumi Oba400.34
Yuji Unagami500.34
Shota Yamada69418.10
Tadanori Teruya710110.48
Nuttapong Attrapadung881139.85
Takahiro Matsuda934342.05
Goichiro Hanaoka10910101.53