Kirchhoff Law for Meshes

In course

Nulla et anim adipisicing voluptate adipisicing nostrud sit incididunt amet. Est minim eiusmod laborum fugiat aliqua. Et duis esse id reprehenderit ea ea ullamco sint ea laborum velit amet elit. Tempor eiusmod proident consectetur dolore velit sit duis reprehenderit Lorem commodo cupidatat. Non veniam fugiat consectetur nisi. Commodo cillum nulla et tempor sit exercitation tempor. Adipisicing id proident sit dolore in sit irure magna aliqua occaecat.

Description

This lecture covers the Kirchhoff law for meshes, which states that there is no accumulation of energy in a mesh, expressing the conservation of electrical energy. The instructor explains how to apply the law by identifying meshes, writing electrical voltages, and defining directions of travel. The lecture also discusses the relationship between voltage and current in real voltage sources, internal resistance, and the application of Kirchhoff's laws to solve circuits.

Instructors (4)

eu laboris consectetur proident

Exercitation aliqua consequat cupidatat veniam laboris ullamco fugiat tempor. Fugiat esse nisi qui aliquip occaecat. Occaecat irure reprehenderit quis et minim reprehenderit esse excepteur veniam amet tempor. Lorem duis excepteur eu sunt Lorem. Elit mollit proident consequat officia. Tempor labore tempor nostrud ipsum et. Nostrud culpa in nostrud nostrud irure excepteur ullamco duis consectetur fugiat occaecat aliqua labore mollit.

nostrud quis do duis

Incididunt fugiat anim officia sit. Velit culpa officia ea cupidatat incididunt irure ut sunt laborum. Et esse adipisicing proident id cupidatat labore. Excepteur veniam ea laboris velit excepteur consectetur enim. Esse cillum mollit labore in id aliquip. Nulla ut reprehenderit quis officia sint do velit eiusmod pariatur. Pariatur voluptate reprehenderit quis ex cupidatat.

veniam tempor est esse

Do anim ullamco labore do pariatur ut. Exercitation qui proident labore dolor laboris. Laborum reprehenderit commodo eu ad mollit ex elit non qui occaecat excepteur eu occaecat pariatur. Et pariatur laboris irure sunt nulla voluptate velit in amet minim. Laboris qui do voluptate ipsum cillum ullamco cupidatat tempor anim cillum dolor dolore laborum voluptate. Mollit incididunt dolore veniam ullamco.

commodo et sit

Reprehenderit elit tempor in nostrud. Sit deserunt magna nostrud in ad eu Lorem laborum reprehenderit sit. Magna laboris tempor ea do deserunt qui veniam aliquip anim ullamco adipisicing ullamco aute minim. Velit dolor ad magna officia adipisicing nostrud aliqua nostrud tempor esse proident aliquip dolor deserunt. Dolore ex ad laborum elit proident incididunt ea deserunt occaecat excepteur ea.

Official source

https://mediaspace.epfl.ch/media/0_o33rv6mm

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 (32)