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Oh, hey. We're actually having old posts pruned now.

File: 1438812058237.jpg (18.47 KB, 480x360, 4:3, 1438744146098.jpg)

 No.2884

how hard is it to go from linear algebra/calculus I to stochastic nonlinear partial differential equations?

 No.2886

Just don't do it. You need more than just Calculus I to grasp differential equations, especially partial differential equations.


 No.2905

>>2886

but it's so interesting. ever since i heard of Grigori Perelman using it to solve the Poincare conjecture, i've been enamored with trying to understand it better. stuff like Sobolev spaces, Monge–Ampere equations, Navier-Stokes equations, i feel like they are connected to some of the hardest bust most valuable representations of nature.


 No.3076

>>2905

absolutely not lmao




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