List questions from wave-equation

Published on 21 Feb 2019 - 10:54

54

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Are there discontinous solutions of the wave equation in two dimensions?

Published on 22 Feb 2019 - 9:08

267

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One Dimensional Wave Equation with Piecewise Initial Conditions

Published on 23 Feb 2019 - 4:13

230

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Solving the Wave Equation With Boundary Conditions $u(0,t)=0, \ u_x(1,t)=0$

Published on 24 Feb 2019 - 0:14

167

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Wave Equation with Initial Conditions on Characteristic Curves

Published on 25 Feb 2019 - 0:47

374

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Solve wave equation with non-constant wave speed using method of characterstics?

Published on 25 Mar 2026 - 13:33

608

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Solution of a nonhomogeneous wave equation

Published on 27 Feb 2019 - 11:53

157

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How does this solution to the wave equation evolve?

Published on 27 Feb 2019 - 12:51

395

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What is a soliton?

Published on 24 Mar 2026 - 10:56

740

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Use the Laplace transform to solve $ u_{tt}(x, t) − c^2u_{xx}(x, t) = 0$

Published on 28 Feb 2019 - 17:48

221

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Solving wave equation using Fourier series

Published on 01 Mar 2019 - 18:45

181

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Shock and mass conservation law derivation (Rankine-Hugoniot)

Published on 05 Mar 2019 - 13:25

119

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Non-Dimensionalizing Separation of Variables PDE

Published on 24 Mar 2026 - 10:43

41

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Wave equation $u_{tt}=u_{xx}$ with range $-\frac{x}{2}<t$ and "initial conditions" at $u(x,-\frac{x}{2})$ and $u_x(x,-\frac{x}{2})$

Published on 06 Mar 2019 - 7:44

295

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A partial solution to the wave equation

Published on 06 Mar 2019 - 23:28

List Question

Separation of variables for nonhomogeneous equations

Are there discontinous solutions of the wave equation in two dimensions?

One Dimensional Wave Equation with Piecewise Initial Conditions

Solving the Wave Equation With Boundary Conditions $u(0,t)=0, \ u_x(1,t)=0$

Wave Equation with Initial Conditions on Characteristic Curves

Solve wave equation with non-constant wave speed using method of characterstics?

Solution of a nonhomogeneous wave equation

How does this solution to the wave equation evolve?

What is a soliton?

Use the Laplace transform to solve $ u_{tt}(x, t) − c^2u_{xx}(x, t) = 0$

Solving wave equation using Fourier series

Shock and mass conservation law derivation (Rankine-Hugoniot)

Non-Dimensionalizing Separation of Variables PDE

Wave equation $u_{tt}=u_{xx}$ with range $-\frac{x}{2}<t$ and "initial conditions" at $u(x,-\frac{x}{2})$ and $u_x(x,-\frac{x}{2})$

A partial solution to the wave equation

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