hypersolver 0.0.2

hyper(bolic partial differential equations)solver

hypersolver revolves around solving hyperbolic partial differential equations (PDEs) of the form

∂n/∂t + ∂(fn)/∂x = ∂n/∂t + f ∂n/∂x - n ∂f/∂x = g

where

n is a property of interest, x is an independent variable of interest, f is speed n moves along x, and g lumps sources and sinks.

Functionally, n(x; t), f(x), and g(x; t; n).

Note, fn is the flux across x.

Usage: ` >>> from hypersolver import select_solver >>> solver = select_solver(method) >>> solver(n0, x, t, f, g, **kwargs) `

available methods:

• “lax_friedrichs” (default)

• “lax_wendroff”