Transparent SNARKs from DARK compilers

B Bünz, B Fisch, A Szepieniec - … on the Theory and Applications of …, 2020 - Springer
We construct a new polynomial commitment scheme for univariate and multivariate
polynomials over finite fields, with logarithmic size evaluation proofs and verification time …

Transparent snarks from dark compilers

B Bünz, B Fisch, A Szepieniec - 39th Annual International …, 2020 - nyuscholars.nyu.edu
We construct a new polynomial commitment scheme for univariate and multivariate
polynomials over finite fields, with logarithmic size evaluation proofs and verification time …

[引用][C] Transparent SNARKs from DARK Compilers

B Bünz, B Fisch, A Szepieniec - Advances in Cryptology–EUROCRYPT …, 2020 - cir.nii.ac.jp
Transparent SNARKs from DARK Compilers | CiNii Research CiNii 国立情報学研究所 学術
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Transparent SNARKs from DARK Compilers

B Bünz, B Fisch, A Szepieniec - Cryptology ePrint Archive, 2019 - eprint.iacr.org
We construct a new polynomial commitment scheme for univariate and multivariate
polynomials over finite fields, with logarithmic size evaluation proofs and verification time …

Transparent SNARKs from DARK Compilers

B Bünz, B Fisch, A Szepieniec - … on the Theory and Applications of …, 2020 - dl.acm.org
We construct a new polynomial commitment scheme for univariate and multivariate
polynomials over finite fields, with logarithmic size evaluation proofs and verification time …

[PDF][PDF] Transparent SNARKs from DARK Compilers

B Bünz, B Fisch, A Szepieniec - iacr.org
We construct a new polynomial commitment scheme for univariate and multivariate
polynomials over finite fields, with logarithmic size evaluation proofs and verification time …

[PDF][PDF] Transparent SNARKs from DARK Compilers

B Bünz, B Fisch, A Szepieniec - academia.edu
We construct a new polynomial commitment scheme for univariate and multivariate
polynomials over finite fields, with logarithmic size evaluation proofs and verification time …

[PDF][PDF] Transparent SNARKs from DARK Compilers

B Bünz, B Fisch, A Szepieniec - eprint.iacr.org
We construct a new polynomial commitment scheme for univariate and multivariate
polynomials over finite fields, with logarithmic size evaluation proofs and verification time …