A point is stationary for a differentiable function or functional when its first derivative or first variation vanishes in every admissible direction.
Ancestors (5)
Incoming links (51)
- Calculus of variations
- Debye asymptotic for oscillatory Bessel functions
- First-order transition in a cubic-quartic Landau potential
- High-wavenumber instability of a non-monotone Prandtl layer
- Ising auxiliary mean-field free energy
- Nondegenerate stationary point of a phase
- Nonisolated stationary point
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- Prandtl critical layer at a stationary shear profile
- Principle of stationary action
- Ray asymptotics of a clamped elastic waveguide mode
- Stable zero-energy Polonyi vacuum
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