1D Wave Equation Solver

Simulating $u_{tt} = c^2 u_{xx}$ with Dirichlet boundary conditions.

1. Initial Conditions

Fundamental mode starting from rest.

Parameter m

Controls frequency of option 2.

2. Animation Controls

t = 0.00s 0.00s t = 10π

Dominant Fourier Modes

n	Amplitude (√(A²+B²))

Math Model

u(x,0) = sin(x)

x = 0

x = π/2

x = π