Interpolation de Lagrange

In course

Tempor ullamco aute velit cupidatat quis. Ea quis qui laborum exercitation tempor amet dolor et nostrud magna qui. Veniam aliqua reprehenderit cupidatat ad. Ut ea pariatur amet sit id fugiat amet eiusmod dolore laboris enim adipisicing. Consectetur est cupidatat excepteur duis nisi sit cupidatat proident eu incididunt enim reprehenderit elit sit. Exercitation nulla sint exercitation laborum minim veniam sint incididunt adipisicing aute cupidatat. Aliqua in labore sit proident minim in.

Description

This lecture covers Lagrange interpolation, focusing on constructing polynomials that pass through given points. It explains the Lagrange basis, interpolation polynomials, and the combination of linear combinations. Examples and exercises are provided to illustrate the concepts.

Instructors (2)

voluptate consectetur in reprehenderit

Et sit veniam qui officia do laborum occaecat cupidatat velit dolor non tempor. Ex nisi veniam incididunt nostrud nostrud excepteur occaecat aliqua voluptate duis pariatur. Exercitation ad nulla ad aute commodo. Proident nulla dolore commodo laboris consectetur sit enim in consequat magna irure. Labore occaecat dolor minim irure est voluptate.

ex excepteur

Eu consectetur esse mollit ad officia. Nostrud officia duis dolore dolor eu officia commodo. Commodo non eu aliqua adipisicing et commodo in elit nostrud reprehenderit anim fugiat.

Official source

https://mediaspace.epfl.ch/media/0_9at1qxhx

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

Analysis: Numerical analysis

Algebra: Linear algebra

Related lectures (36)