partial differential equation
C3712
concept
A partial differential equation is an equation that relates the partial derivatives of an unknown multivariable function, describing how it changes with respect to several independent variables.
Observed surface forms (7)
- integro-differential equation ×2
- Kolmogorov equation ×1
- fluid dynamics equation ×1
- necessary condition for an extremum of a functional ×1
- nonlinear Schrödinger equation ×1
- parabolic partial differential equation ×1
- transport equation ×1
Instances (8)
- Euler equations via concept surface "fluid dynamics equation"
- Boltzmann equation via concept surface "integro-differential equation"
- Ricci flow
- Kolmogorov backward equation
- Smoluchowski coagulation equation via concept surface "integro-differential equation"
- Euler–Lagrange equation via concept surface "necessary condition for an extremum of a functional"
- Gross–Pitaevskii equation via concept surface "nonlinear Schrödinger equation"
- Fokker–Planck equation