Pages that link to "Item:Q2128577"
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The following pages link to SMILE: set membership from ideal lattices with applications to ring signatures and confidential transactions (Q2128577):
Displaying 17 items.
- Compact ring signatures from learning with errors (Q2120080) (← links)
- Zero-knowledge proofs for set membership: efficient, succinct, modular (Q2145404) (← links)
- Group signatures and more from isogenies and lattices: generic, simple, and efficient (Q2170040) (← links)
- Shorter Lattice-Based Group Signatures via “Almost Free” Encryption and Other Optimizations (Q6041285) (← links)
- Group signatures and more from isogenies and lattices: generic, simple, and efficient (Q6041582) (← links)
- Lattice-based zero-knowledge proofs and applications: shorter, simpler, and more general (Q6104329) (← links)
- Practical sublinear proofs for R1CS from lattices (Q6104331) (← links)
- Efficient lattice-based blind signatures via Gaussian one-time signatures (Q6113967) (← links)
- BLOOM: bimodal lattice one-out-of-many proofs and applications (Q6133965) (← links)
- Post-quantum asynchronous deniable key exchange and the signal handshake (Q6169026) (← links)
- Quantum-Resistant 1-out-of-N Oblivious Signatures from Lattices (Q6487417) (← links)
- Compact Multi-Party Confidential Transactions (Q6488033) (← links)
- On structure-preserving cryptography and lattices (Q6635826) (← links)
- Lattice-based threshold, accountable, and private signature (Q6636114) (← links)
- Ring signatures for deniable AKEM: Gandalf's fellowship (Q6648196) (← links)
- Improved alternating-moduli PRFs and post-quantum signatures (Q6653030) (← links)
- Lattice-based zero-knowledge proofs in action: applications to electronic voting (Q6655871) (← links)
