Description

Book Synopsis

.- Position Paper.
.- Cryptography and Collective Power.
.- Zero-Knowledge Proofs and Distributed Computation.
.- Post-Quantum Zero-Knowledge with Space-Bounded Simulation.
.- Adaptive UC NIZK for Practical Applications.
.- Fast elliptic curve scalar multiplications in SN(T)ARK circuits.
.- Great-LaKeys: An Improved Threshold-PRF and a Novel Exponent-VRF from LWR.
.- Quantum and Post-Quantum Cryptography.
.- Orient Express: Using Frobenius to Express Oriented Isogenies.
.- Improved algorithms for ascending isogeny volcanoes, and applications.
.- The Tate Profile.
.- Extending Regev’s quantum algorithm to elliptic curves.
.- The role of piracy in quantum proofs.
.- Symmetric-Key Cryptography and Attacks.
.- (Im)Possibility of Symmetric Encryption against Coordinated Algorithm Substitution Attacks and Key Exfiltration.
.- A Simple Forgery Attack on Pelican.
.- From at Least $n/3$ to at Most $3sqrt{n}$: Correcting the Algebraic Immunity of the Hidden Weight Bit Function.
.- Machine Learning and Cryptanalysis.
.- Generic Partial Decryption as Feature Engineering for Neural Distinguishers.
.- Extracting Some Hidden Layers of Deep Neural Networks in the Hard-Label Setting.
.- Implementation and Efficiency.
.- Rhizomes and the Roots of Efficiency – Improving Prio.
.- Runtime Code Generation for Constant-Time Secret-Indexed Array Accesses: Applications to PERK and NTRU.

Progress in Cryptology LATINCRYPT 2025

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    Order before 4pm tomorrow for delivery by Wed 17 Jun 2026.

    A Paperback by Daniel Escudero

    15 in stock


      View other formats and editions of Progress in Cryptology LATINCRYPT 2025 by Daniel Escudero

      Publisher: Springer
      Publication Date: 29/10/2025
      ISBN13: 9783032067531, 978-3032067531
      ISBN10:

      Description

      Book Synopsis

      .- Position Paper.
      .- Cryptography and Collective Power.
      .- Zero-Knowledge Proofs and Distributed Computation.
      .- Post-Quantum Zero-Knowledge with Space-Bounded Simulation.
      .- Adaptive UC NIZK for Practical Applications.
      .- Fast elliptic curve scalar multiplications in SN(T)ARK circuits.
      .- Great-LaKeys: An Improved Threshold-PRF and a Novel Exponent-VRF from LWR.
      .- Quantum and Post-Quantum Cryptography.
      .- Orient Express: Using Frobenius to Express Oriented Isogenies.
      .- Improved algorithms for ascending isogeny volcanoes, and applications.
      .- The Tate Profile.
      .- Extending Regev’s quantum algorithm to elliptic curves.
      .- The role of piracy in quantum proofs.
      .- Symmetric-Key Cryptography and Attacks.
      .- (Im)Possibility of Symmetric Encryption against Coordinated Algorithm Substitution Attacks and Key Exfiltration.
      .- A Simple Forgery Attack on Pelican.
      .- From at Least $n/3$ to at Most $3sqrt{n}$: Correcting the Algebraic Immunity of the Hidden Weight Bit Function.
      .- Machine Learning and Cryptanalysis.
      .- Generic Partial Decryption as Feature Engineering for Neural Distinguishers.
      .- Extracting Some Hidden Layers of Deep Neural Networks in the Hard-Label Setting.
      .- Implementation and Efficiency.
      .- Rhizomes and the Roots of Efficiency – Improving Prio.
      .- Runtime Code Generation for Constant-Time Secret-Indexed Array Accesses: Applications to PERK and NTRU.

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