📝 Find more here: [ Ссылка ]
👍 Support the channel on Steady: [ Ссылка ]
Other possibilities here: [ Ссылка ]
You can also support me via PayPal: [ Ссылка ]
Or via Ko-fi: [ Ссылка ]
Or via Patreon: [ Ссылка ]
Or via other methods: [ Ссылка ]
Join this channel on YouTube: [ Ссылка ]

💬 Access to the community forum: [ Ссылка ]
🕚 Early access for videos: [ Ссылка ]
❓ FAQ: [ Ссылка ]
🛠️ What tools do you use: [ Ссылка ]

Please consider to support me if this video was helpful such that I can continue to produce them :)
Each supporter gets access to the additional material. If you need more information, just send me an email: [ Ссылка ]

Watch the whole video series about Manifolds and download PDF versions and quizzes: [ Ссылка ]
Supporting me via Steady is the best option for me and you. Please consider choosing a supporter package here: [ Ссылка ]

🌙 There is also a dark mode version of this video: [ Ссылка ]
🔆 There is also a bright mode version of this video: [ Ссылка ]

🔆 To find the YouTube-Playlist, click here for the bright version: [ Ссылка ]
🌙 And click here for the dark version of the playlist: [ Ссылка ]

🙏 Thanks to all supporters! They are mentioned in the credits of the video :)

This is my video series about Manifolds where we start with topology, talk about differential forms and integration on manifolds, and end with the famous Stoke's theorem. I hope that it will help everyone who wants to learn about it.

x


#Manifolds
#Mathematics
#Differential
#LearnMath
#Stokes
#calculus

I hope that this helps students, pupils and others. Have fun!

(This explanation fits to lectures for students in their first and second year of study: Mathematics for physicists, Mathematics for the natural science, Mathematics for engineers and so on)

свернуть