List questions from hyperbolic-equations

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Momentum conservation in Vlasov Poisson equation

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Riemann invariants and shock waves

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Weak Solution for Cauchy Problem of Burgers Equation

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About the definition of hyperbolicity

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Checking implicit solution for a PDE

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Problem 7 of Chapter 4 in Evans PDE, viscous conservation law

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find $\varphi \in C_{c}^{1}\left(\mathbb{R}_{*}^{+} \times \mathbb{R}\right)$ such that $\partial_{t} \varphi +c \partial_{x} \varphi=f$

Published on 29 Jan 2020 - 17:03

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Does this system of PDE's always admit a solution?

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Breaking time of Burgers equation

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Jump discontinuity for Burgers equation $u_{y} +uu_{x} =0$

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What does it mean to have n linearly independent eigenvectors?

Published on 26 Mar 2026 - 3:11

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Evans' Partial Differential Equations p.136 3.4.1 Shocks, entropy condition

Published on 17 Feb 2020 - 8:26

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Convergence of finite difference scheme for conservation law

Published on 22 Mar 2026 - 16:42

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The wave equation Energy - Reversibility in time

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List Question

Solve Burgers' equation IVP with shock trajectory

Momentum conservation in Vlasov Poisson equation

Riemann invariants and shock waves

Weak Solution for Cauchy Problem of Burgers Equation

About the definition of hyperbolicity

Checking implicit solution for a PDE

Problem 7 of Chapter 4 in Evans PDE, viscous conservation law

find $\varphi \in C_{c}^{1}\left(\mathbb{R}_{*}^{+} \times \mathbb{R}\right)$ such that $\partial_{t} \varphi +c \partial_{x} \varphi=f$

Does this system of PDE's always admit a solution?

Breaking time of Burgers equation

Jump discontinuity for Burgers equation $u_{y} +uu_{x} =0$

What does it mean to have n linearly independent eigenvectors?

Evans' Partial Differential Equations p.136 3.4.1 Shocks, entropy condition

Convergence of finite difference scheme for conservation law

The wave equation Energy - Reversibility in time

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