Lecture
Linear Applications: Rank and Ciphers
In course
DEMO: velit ullamco tempor
Qui reprehenderit exercitation elit nulla do ut elit qui cupidatat Lorem enim. Laboris ut enim enim tempor eiusmod do incididunt deserunt sunt occaecat sit consequat exercitation. Consectetur id consequat dolore sit minim id. Ad consequat cupidatat consectetur id fugiat dolor non in Lorem culpa velit commodo et aliqua. Labore mollit commodo anim pariatur exercitation.
Description
This lecture covers the concept of linear applications, focusing on rank and ciphers. The instructor discusses differentials, gradients, and the properties of various ciphers, emphasizing the importance of understanding the rank of linear transformations and their applications in cryptography.
Instructor
ut aliqua voluptate elit
Culpa duis veniam officia ipsum eu est culpa labore non consequat eiusmod duis do ullamco. Sint sunt mollit aliquip aliquip sint sit sunt in est excepteur exercitation fugiat occaecat. Reprehenderit sint officia nostrud eu ad voluptate esse labore quis amet qui eu nostrud. Consequat duis laborum minim do eu exercitation id magna enim ullamco consectetur eiusmod id. Excepteur aliqua ullamco quis duis cupidatat commodo culpa ullamco dolore tempor. Anim do excepteur aliqua duis.
Official source
About this result
This page is automatically generated and may contain information that is not correct, complete, up-to-date, or relevant to your search query. The same applies to every other page on this website. Please make sure to verify the information with EPFL's official sources.
Ontological neighbourhood
Related lectures (55)
Meromorphic Functions & Differentials
Explores meromorphic functions, poles, residues, orders, divisors, and the Riemann-Roch theorem.
Differential Calculus: Applications and Reminders
Covers differential calculus applications and reminders, emphasizing the importance of differentiability in mathematical analysis.
Matrix Similarity and Diagonalization
Explores matrix similarity, diagonalization, characteristic polynomials, eigenvalues, and eigenvectors in linear algebra.
Differential Forms on Manifolds
Introduces differential forms on manifolds, covering tangent bundles and intersection pairings.
Differential Forms Integration
Covers the integration of differential forms on smooth manifolds, including the concepts of closed and exact forms.