The following pages link to Oblivious-Transfer Amplification (Q5429412):
Displaying 25 items.
- Oblivious transfer in incomplete networks (Q1629424) (← links)
- From attack on Feige-Shamir to construction of oblivious transfer (Q1745004) (← links)
- Oblivious transfer and privacy amplification (Q1879418) (← links)
- Everlasting multi-party computation (Q1994636) (← links)
- Amplifying the security of functional encryption, unconditionally (Q2096505) (← links)
- Channels of small log-ratio leakage and characterization of two-party differentially private computation (Q2175926) (← links)
- Simultaneous amplification: the case of non-interactive zero-knowledge (Q2304997) (← links)
- On the feasibility of extending oblivious transfer (Q2413614) (← links)
- Network Oblivious Transfer (Q2829221) (← links)
- Secure Two-Party Computation over a Z-Channel (Q3092345) (← links)
- Simultaneous Secrecy and Reliability Amplification for a General Channel Model (Q3179359) (← links)
- Cryptography with One-Way Communication (Q3457066) (← links)
- An oblivious transfer scheme in Gaussian arithmetic (Q3507125) (← links)
- Error-Tolerant Combiners for Oblivious Primitives (Q3519523) (← links)
- Composable Security in the Bounded-Quantum-Storage Model (Q3519536) (← links)
- On the Reversibility of Oblivious Transfer (Q4037455) (← links)
- On Oblivious Transfer Capacity (Q4915234) (← links)
- Computational Two-Party Correlation: A Dichotomy for Key-Agreement Protocols (Q5138779) (← links)
- OT-Combiners via Secure Computation (Q5445517) (← links)
- Degradation and Amplification of Computational Hardness (Q5445529) (← links)
- Strong Conditional Oblivious Transfer and Computing on Intervals (Q5465835) (← links)
- Security in Communication Networks (Q5491687) (← links)
- Statistical Security Conditions for Two-Party Secure Function Evaluation (Q5502794) (← links)
- A tight computational indistinguishability bound for product distributions (Q6114275) (← links)
- Amplification of non-interactive zero knowledge, revisited (Q6653051) (← links)