Pages that link to "Item:Q5491695"
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The following pages link to Security in Communication Networks (Q5491695):
Displaying 24 items.
- Structure-preserving signatures and commitments to group elements (Q290392) (← links)
- Provably secure randomized blind signature scheme based on bilinear pairing (Q604080) (← links)
- Security arguments for digital signatures and blind signatures (Q1573771) (← links)
- Batch blind signatures on elliptic curves (Q1631914) (← links)
- Efficient digital signatures from RSA without random oracles (Q1999174) (← links)
- An efficient blind signature scheme based on SM2 signature algorithm (Q2057164) (← links)
- Efficient signatures on randomizable ciphertexts (Q2106651) (← links)
- Security of blind signatures revisited (Q2397446) (← links)
- Practical Round-Optimal Blind Signatures in the Standard Model from Weaker Assumptions (Q2827730) (← links)
- Sub-linear Blind Ring Signatures without Random Oracles (Q2870101) (← links)
- Signatures on Randomizable Ciphertexts (Q3084361) (← links)
- Compact E-Cash and Simulatable VRFs Revisited (Q3392907) (← links)
- An Efficient Privacy-Preserving E-coupon System (Q3454569) (← links)
- Concurrent Blind Signatures Without Random Oracles (Q3541878) (← links)
- Concurrently-Secure Blind Signatures Without Random Oracles or Setup Assumptions (Q3596389) (← links)
- One-Round ID-Based Blind Signature Scheme without ROS Assumption (Q3600513) (← links)
- Unconditionally Secure Blind Authentication Codes: The Model, Constructions, and Links to Commitment (Q3631374) (← links)
- Efficient Round Optimal Blind Signatures (Q5418712) (← links)
- Equivocal Blind Signatures and Adaptive UC-Security (Q5445514) (← links)
- Round-Optimal Blind Signatures from Waters Signatures (Q5505463) (← links)
- Efficient Round-Optimal Blind Signatures in the Standard Model (Q5854440) (← links)
- Theory of Cryptography (Q5898643) (← links)
- Multi-theorem preprocessing NIZKs from lattices (Q5918862) (← links)
- Boosting the Security of Blind Signature Schemes (Q6041294) (← links)
