The following pages link to Theory of Cryptography (Q5711652):
Displaying 25 items.
- Refereed delegation of computation (Q385709) (← links)
- Parallel repetition of computationally sound protocols revisited (Q421032) (← links)
- Chernoff-type direct product theorems (Q1027975) (← links)
- Amplifying the security of functional encryption, unconditionally (Q2096505) (← links)
- A tight parallel repetition theorem for partially simulatable interactive arguments via smooth KL-divergence (Q2102080) (← links)
- Two-round oblivious transfer from CDH or LPN (Q2119032) (← links)
- Semi-quantum money (Q2668217) (← links)
- Secure software leasing from standard assumptions (Q2695623) (← links)
- Direct product hardness amplification (Q2697877) (← links)
- Stronger Difficulty Notions for Client Puzzles and Denial-of-Service-Resistant Protocols (Q3073713) (← links)
- An Efficient Parallel Repetition Theorem (Q3408184) (← links)
- Parallel Repetition Theorems for Interactive Arguments (Q3408185) (← links)
- Almost Optimal Bounds for Direct Product Threshold Theorem (Q3408186) (← links)
- Improved Cryptographic Puzzle Based on Modular Exponentiation (Q3449412) (← links)
- Parallel and Concurrent Security of the HB and HB + Protocols (Q3593090) (← links)
- Cryptography Using Captcha Puzzles (Q4916003) (← links)
- Distinguishing Distributions Using Chernoff Information (Q4933218) (← links)
- Hardness Amplification Proofs Require Majority (Q5390590) (← links)
- Degradation and Amplification of Computational Hardness (Q5445529) (← links)
- : Increasing the Security and Efficiency of (Q5458602) (← links)
- Predictable Arguments of Knowledge (Q5738785) (← links)
- Magic Adversaries Versus Individual Reduction: Science Wins Either Way (Q5738980) (← links)
- Parallel and concurrent security of the HB and \(HB^{+}\) protocols (Q5962225) (← links)
- Low communication complexity protocols, collision resistant hash functions and secret key-agreement protocols (Q6163951) (← links)
- Quantum advantage from one-way functions (Q6652974) (← links)