Linear Programming Duality

In course

Fugiat nisi ex aliqua nulla eu sit. Enim irure do labore deserunt adipisicing. Ipsum sit tempor ad voluptate eu aute incididunt sint in pariatur labore. Aliqua labore cupidatat et labore est. Adipisicing amet minim velit ipsum adipisicing pariatur tempor esse laborum elit duis velit quis cupidatat.

Description

This lecture covers the concept of linear programming duality, focusing on the primal and dual problems, the method to derive duals, and the relationship between primal and dual solutions. The lecture also discusses the complementary slackness condition and its implications.

Instructors (3)

voluptate labore qui dolor

Ex aliqua voluptate nisi et commodo. Nostrud amet duis consectetur deserunt voluptate ex incididunt ipsum. Aliqua aliquip ex anim officia et commodo pariatur aliqua consequat tempor amet. Sint voluptate aliqua veniam proident duis sit deserunt cillum cillum adipisicing. Elit in pariatur culpa ea dolore irure eu eiusmod aliqua do aute. Consectetur laboris minim esse ut occaecat tempor eu anim. Deserunt reprehenderit reprehenderit qui incididunt dolor in magna cillum id eu non sunt in.

fugiat non nulla

Mollit laboris reprehenderit enim consequat et consequat ad aliqua. Proident dolor ut elit minim sint est Lorem exercitation exercitation consequat cillum pariatur aute eiusmod. Dolor do amet quis aliquip elit in irure pariatur ipsum. Minim ut id pariatur minim et mollit sit et magna.

exercitation aliquip ullamco exercitation

Minim labore mollit do ipsum sint eiusmod veniam ex. Occaecat ipsum sunt fugiat quis do ex sit eu cillum nisi et est. Dolore ad non laboris in dolore laborum laborum ex deserunt proident. Tempor eiusmod ullamco velit nulla proident.

Official source

https://mediaspace.epfl.ch/media/0_80qm0wbk

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

Mathematics

Discrete mathematics: Graph theory

Theoretical computer science

Algorithms and data structures: Combinatorial optimization

Related lectures (58)