Brandon Ashley
@brandonpashley.bsky.social
Assistant Professor of Mathematics at Southern Oregon University | Geometry of Differential Equations
People are completely missing all the co-polynomials too.
August 22, 2025 at 1:38 PM
People are completely missing all the co-polynomials too.
Who is the bust of in the background?
May 4, 2025 at 2:18 AM
Who is the bust of in the background?
I've played around with this myself. But 4 pages/hr is slower than what I can currently read with my basic French skills 🤷 Plus there's a large part of me that just wants to learn the language.
February 17, 2025 at 2:30 PM
I've played around with this myself. But 4 pages/hr is slower than what I can currently read with my basic French skills 🤷 Plus there's a large part of me that just wants to learn the language.
Highjacking this to ask about cm^5? What about cm^n?
February 15, 2025 at 3:38 PM
Highjacking this to ask about cm^5? What about cm^n?
I think you've made a modern art
February 4, 2025 at 2:14 PM
I think you've made a modern art
Introducing the Journal of Unrecognized Mathematics!
Editorial Board: Álvaro Lozano-Robledo :p
Editorial Board: Álvaro Lozano-Robledo :p
January 11, 2025 at 3:10 PM
Introducing the Journal of Unrecognized Mathematics!
Editorial Board: Álvaro Lozano-Robledo :p
Editorial Board: Álvaro Lozano-Robledo :p
Lie's Structural Approach to PDE Systems by Olle Stormark
A very understandable presentation of how old masters like Lie, Darboux, Vessiot, and Cartan thought about differential equations from a geometric perspective. It was a lifesaver during my PhD, and continues to be an excellent reference!
A very understandable presentation of how old masters like Lie, Darboux, Vessiot, and Cartan thought about differential equations from a geometric perspective. It was a lifesaver during my PhD, and continues to be an excellent reference!
November 22, 2024 at 7:53 PM
Lie's Structural Approach to PDE Systems by Olle Stormark
A very understandable presentation of how old masters like Lie, Darboux, Vessiot, and Cartan thought about differential equations from a geometric perspective. It was a lifesaver during my PhD, and continues to be an excellent reference!
A very understandable presentation of how old masters like Lie, Darboux, Vessiot, and Cartan thought about differential equations from a geometric perspective. It was a lifesaver during my PhD, and continues to be an excellent reference!