Professor's video explanation is excellent; however, I've been struggling with the process of solving for the percolation threshold using the Ornstein-Zemike equation. I hope the teacher can upload a lecture on this specific part.
The OZ equation determines a correlation function, normally between molecules or ions in a liquid. This is not really relevant to the determination of the percolation threshold, which is largely controlled by the coordination number of the lattice.
Such an easy-to-follow up explanation! I was a physicist student until last year, when I decided that I wanted to do more practical things and moved to an electronic engineering degree. Also, I am a barista and I'm utterly amazed by the mathematical modeling of many coffee systems, a branch which is not deeply explored yet, which makes it more interesting. Also, I am keen on modeling the flow of cars in cities to further improve congestion in cities, so this knowledge comes in handy. What books can I read? What mathematical areas do I have to handle? Thanks again for the video, Francisco from Argentina
A good, short introduction to the theory is "Introduction to Percolation Theory" by Dietrich Stauffer and Amnon Aharony, Taylor and Francis (2nd edition, 1992).
Great explanation 👌 Keep the good work up 😊
Professor's video explanation is excellent; however, I've been struggling with the process of solving for the percolation threshold using the Ornstein-Zemike equation. I hope the teacher can upload a lecture on this specific part.
The OZ equation determines a correlation function, normally between molecules or ions in a liquid. This is not really relevant to the determination of the percolation threshold, which is largely controlled by the coordination number of the lattice.
Such an easy-to-follow up explanation! I was a physicist student until last year, when I decided that I wanted to do more practical things and moved to an electronic engineering degree. Also, I am a barista and I'm utterly amazed by the mathematical modeling of many coffee systems, a branch which is not deeply explored yet, which makes it more interesting. Also, I am keen on modeling the flow of cars in cities to further improve congestion in cities, so this knowledge comes in handy.
What books can I read? What mathematical areas do I have to handle?
Thanks again for the video,
Francisco from Argentina
A good, short introduction to the theory is "Introduction to Percolation Theory" by Dietrich Stauffer and Amnon Aharony, Taylor and Francis (2nd edition, 1992).
@@BoffyBlunt Thanks!