2017
DOI: 10.1007/978-3-319-71045-7_9
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Attribute-Based Signatures with User-Controlled Linkability Without Random Oracles

Abstract: Attribute-Based Signatures (ABS) are a versatile cryptographic primitive and have many applications. They are a generalization of many widely-used signature-related notions such as group, ring and mesh signatures. Attribute-Based Signatures with User-Controlled Linkability (ABS-UCL) combine properties of ABS and Direct Anonymous Attestation (DAA) thus allowing a user to anonymously and at will maintain a session with a verifier. Such a notion also has many applications. In this work, we provide the first const… Show more

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Cited by 11 publications
(5 citation statements)
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“…Tang et al [15] proposed an ABS scheme for circuits from multilinear, and Sakai et al [16] proposed an ABS scheme for circuits from bilinear maps. Based on lattices, Kaafarani et al [17] proposed an ABS scheme for unbounded circuits. Datta et al [18] proposed an ABS scheme for unbounded arithmetic branching programs.…”
Section: Introductionmentioning
confidence: 99%
“…Tang et al [15] proposed an ABS scheme for circuits from multilinear, and Sakai et al [16] proposed an ABS scheme for circuits from bilinear maps. Based on lattices, Kaafarani et al [17] proposed an ABS scheme for unbounded circuits. Datta et al [18] proposed an ABS scheme for unbounded arithmetic branching programs.…”
Section: Introductionmentioning
confidence: 99%
“…Like [2], attribute-based primitives [8,9,10] have been extended to achieve controlled linkability relying on pseudonyms. While of interest, they do not support the modification of the attributes' values, the user is only allowed to present attributes as they were initially certified by the issuing entity.…”
Section: Introductionmentioning
confidence: 99%
“…SPS schemes on Diffie-Hellman pairs have rendered themselves as a tool to get around the known lower bounds for SPS schemes thus improving efficiency without being too restrictive as they suffice for many applications of SPS schemes. Examples of where SPS schemes on Diffie-Hellman pairs provide better efficency than optimal SPS schemes on unilateral messages include [32,23]. Also, as argued by [32], optimal SPS schemes on Diffie-Hellman pairs outperform some widely used non-structure-preserving schemes in terms of efficiency.…”
Section: Introductionmentioning
confidence: 99%