Burgers' equation

Burgers' equation is a fundamental partial differential equation occurring in various areas of applied mathematics, such as fluid mechanics, nonlinear acoustics, gas dynamics, traffic flow. It is named for Johannes Martinus Burgers (1895–1981).

For a given field $y(x,t)$ and diffusion coefficient (or viscosity, as in the original fluid mechanical context) $d$ , the general form of Burgers' equation (also known as viscous Burgers' equation) in one space dimension is the dissipative system:

单词	Burgers Equation
释义	Burgers Equation 英语百科 Burgers' equation Burgers' equation is a fundamental partial differential equation occurring in various areas of applied mathematics, such as fluid mechanics, nonlinear acoustics, gas dynamics, traffic flow. It is named for Johannes Martinus Burgers (1895–1981). For a given field $y(x,t)$ and diffusion coefficient (or viscosity, as in the original fluid mechanical context) $d$ , the general form of Burgers' equation (also known as viscous Burgers' equation) in one space dimension is the dissipative system:
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Burgers Equation

Burgers' equation