Lectures related to Lattice problem

Voronoi Analysis: Closest Vector Problem

Explores Voronoi analysis for efficient Closest Vector Problem solutions.

LLL Algorithm

Covers the LLL algorithm for lattice reduction and discusses Hermite's constant and Minkowski's theorem.

Closest Vector Problem: Voronoi Cells

Explores the Closest Vector Problem and Voronoi cells in lattice reduction algorithms.

Subset Sum: LLL Algorithm

Covers the Subset Sum problem and the efficient LLL algorithm for finding solutions in lattice basis reduction.

Homomorphic Encryption

Introduces homomorphic encryption, enabling computation on encrypted data without decryption, covering security, applications, and practical aspects.

Homomorphic Encryption: BGV Cryptosystem

Delves into the BGV cryptosystem, covering security, correctness, noise management, and practical considerations in homomorphic encryption.

SecChisel: Security Verification of Secure Processor Architectures

Presents the SecChisel framework for verifying security properties of secure processor architectures at design-time.

Asymmetric Cryptography: Basics and Applications

Explores asymmetric cryptography basics, including encryption, signatures, and Diffie-Hellman, along with advanced topics like RSA and quantum computing implications.

Homomorphic Encryption

Covers the historical development and key concepts of homomorphic encryption, focusing on the Paillier cryptosystem and the BGV cryptosystem.

Elliptic Curve Cryptography: Galois Fields

Explores Galois fields, elliptic curve cryptography, arithmetic operations, group structure, and practical examples in cryptography.

Postquantum TLS: Key Exchange and Authentication

Explores Post-Quantum TLS implementation without handshake signatures, focusing on key exchange and authentication using KEM.

Public-Key Cryptography: Post-Quantum and Access Control

Explores public-key cryptography, post-quantum systems, and access control mechanisms in depth.

Cryptographic Primitives: Theory and Practice

Explores fundamental cryptographic primitives, security models, and the relationship between decryption security and key recovery security.

Asymmetric Cryptography: RSA, Elliptic Curves, Lattices

Explores RSA, elliptic curves, and lattice-based cryptography for secure communication.

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Local Fields and Correlations in Ising Models

Covers local fields and correlations in Ising models and conformal field theory.