Gaussian initial conditions on a one-dimensional string. The evolution of the wave is numerically calculated using the wave equation. In this movie you can see the waves reflect off the ends of the string.

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Gaussian initial conditions on a one-dimensional string. The evolution of the wave is numerically calculated using the wave equation. In this movie you can see the waves reflect off the ends of the string.
Home-made oscillator.
Illustration of group and phase velocity.
Time evolution of a Gaussian displacement to a string.
Mode shapes of a square membrane (n1 = 2, n2 = 2).
Bheeshmon and Matt. Normal modes of a plate.
Solution of the 1D wave equation with a triangular wave initial condition.
Successive approximations to a square wave using a Fourier Series.
Numerical solution of the one dimensional wave equation with a superposition of two sin waves as the initial conditions.
The motion of a spring pendulum of length 0.25 cm. At t=0 the spring was stretched by 0.10 cm from the equilibrium position.
The superposition of two Gaussian wave pulses on a string. The response was calculated from the one-dimensional wave equation.