Showing that a circuit is satisfiable without revealing information is a key problem in modern cryptography. The related (and more general) problem of showing that a circuit evaluates to a particular value if executed on the input contained in a public commitment has potentially multiple practical applications. Although numerous solutions for the problem had been proposed, their practical applicability is poorly understood. In this paper, we take an important step towards moving existent solutions to practice. We implement and evaluate four solutions for the problem. We investigate solutions both in the common reference string model and the random oracle model. In particular, in the CRS model we use the recent techniques of Groth-Sahai for ...
International audienceThis paper constructs efficient non-interactive arguments for correct evaluati...
Since their introduction in 1985, by Goldwasser, Micali and Rackoff, followed by Feige, Fiat and Sha...
Zero-knowledge circuits are sets of equality constraints over arithmetic expressions interpreted in ...
Showing that a circuit is satisfiable without revealing information is a key problem in modern crypt...
Abstract. Even though Zero-knowledge has existed for more than 30 years, few generic constructions f...
We give computationally efficient zero-knowledge proofs of knowledge for arithmetic circuit satisfia...
With the recent emergence of efficient zero-knowledge (ZK) proofs for general circuits, while effici...
We show how to produce short proofs of theorems such that a distrusting Verifier can be convinced th...
A Probabilistically Checkable Proof (PCP) allows a randomized verifier, with oracle access to a purp...
Zero-knowledge (ZK) protocols are undoubtedly among the central primitives in cryptography, lending ...
Non-interactive zero-knowledge proofs and non-interactive witness-indistinguishable proofs have play...
We provide a zero-knowledge argument for arithmetic circuit satisfiability with a communication comp...
A zero-knowledge interactive proof is a protocol by which Alice can convince a polynomially-bounded ...
In 2010, Groth constructed the only previously known sublinear-communication NIZK circuit satisfiabi...
Zero-knowledge protocols are one of the fundamental con-cepts in modern cryptography and have countl...
International audienceThis paper constructs efficient non-interactive arguments for correct evaluati...
Since their introduction in 1985, by Goldwasser, Micali and Rackoff, followed by Feige, Fiat and Sha...
Zero-knowledge circuits are sets of equality constraints over arithmetic expressions interpreted in ...
Showing that a circuit is satisfiable without revealing information is a key problem in modern crypt...
Abstract. Even though Zero-knowledge has existed for more than 30 years, few generic constructions f...
We give computationally efficient zero-knowledge proofs of knowledge for arithmetic circuit satisfia...
With the recent emergence of efficient zero-knowledge (ZK) proofs for general circuits, while effici...
We show how to produce short proofs of theorems such that a distrusting Verifier can be convinced th...
A Probabilistically Checkable Proof (PCP) allows a randomized verifier, with oracle access to a purp...
Zero-knowledge (ZK) protocols are undoubtedly among the central primitives in cryptography, lending ...
Non-interactive zero-knowledge proofs and non-interactive witness-indistinguishable proofs have play...
We provide a zero-knowledge argument for arithmetic circuit satisfiability with a communication comp...
A zero-knowledge interactive proof is a protocol by which Alice can convince a polynomially-bounded ...
In 2010, Groth constructed the only previously known sublinear-communication NIZK circuit satisfiabi...
Zero-knowledge protocols are one of the fundamental con-cepts in modern cryptography and have countl...
International audienceThis paper constructs efficient non-interactive arguments for correct evaluati...
Since their introduction in 1985, by Goldwasser, Micali and Rackoff, followed by Feige, Fiat and Sha...
Zero-knowledge circuits are sets of equality constraints over arithmetic expressions interpreted in ...