
Explore the intricate connection between Calabi-Yau manifolds and Feynman integrals in particle physics, unraveling complex mathematical structures in quantum field theory.

Explore Lenstra's elliptic curve factorization method, its applications in cryptography, and its impact on computational number theory. Learn about this fast special-purpose algorithm and its mathematical foundations.

Explore arithmetic statistics and Iwasawa theory of elliptic curves, covering Selmer groups, Greenberg's Conjecture, and p-adic Birch and Swinnerton-Dyer Conjecture in this advanced number theory seminar.

Explore quadratic twists of elliptic curves, Selmer groups, and L-values. Delve into the congruent number problem and progress on the BSD conjecture. Gain insights into advanced number theory concepts.

Explore post-quantum cryptography with a focus on Supersingular Isogeny Diffie-Hellman (SIDH) key exchange, aimed at beginners but benefiting from basic elliptic curve knowledge.

Explore public key encryption, including RSA and elliptic curve methods, to understand secure communication and key pair concepts in modern cryptography.

Explore cryptography essentials including set theory, modular arithmetic, finite groups, and elliptic curves. Gain foundational knowledge for understanding modern cryptographic systems.

Explore key exchange methods, including Diffie-Hellman and elliptic curve cryptography, for secure communication and forward secrecy in modern applications.

Explore cutting-edge research on isogeny-based cryptography in this advanced session from Eurocrypt 2023, featuring presentations on the latest developments and applications in the field.

Explores a new case of the BSD conjecture for elliptic curves and examines deformation of line bundles in positive and mixed characteristic, applying rigidity properties of variations of Hodge structures.

Explore cutting-edge cryptographic research on isogenies, presented at Eurocrypt 2024. Gain insights into advanced mathematical concepts and their applications in modern cryptography.

Explore post-quantum cryptography focusing on elliptic curve isogenies. Learn about secure key exchange and signature algorithms for potential quantum computing threats.

Explore practical attacks on attribute-based encryption, examining vulnerabilities in multi-authority schemes and their implications for cloud security and IoT applications.

Explore advanced cryptography concepts like hash functions, elliptic curves, and quantum cryptography, with practical applications in web trust and blockchain technology.

Explore fast TLS handshakes using modern cryptography algorithms, with benchmarks comparing Tempesta TLS to OpenSSL/Nginx, focusing on elliptic curve computations and security considerations.

Explore elliptic curve points as an alternative to discrete logarithms in cryptography, offering improved efficiency and security for various applications.

Delve into advanced number theory concepts focusing on low-lying zeros and their relationship to CM elliptic curves, exploring mathematical patterns and theoretical frameworks in this specialized mathematical domain.

Explore vanishing of twisted L-functions for elliptic curves over function fields, focusing on rich characters, Honda Theory, and Legendre Theory in this advanced mathematical discussion.

Explore isogeny-based cryptography on abelian surfaces, delving into advanced mathematical concepts and their applications in modern cryptographic systems.

Explore isogeny-based cryptography's rise and fall, from SIDH's game-changing efficiency to its ultimate demise, and discover potential future directions for post-quantum cryptosystems.

Explore the latest developments in isogeny-based cryptography post-SIKE attack, examining its impact and future prospects in post-quantum cryptography.