Continuously differentiable function
Summary
A continuously differentiable function is a differentiable function whose derivative is continuous. The classes ask for derivatives, the last one continuous. The node continuously differentiable function gives the precise definition.
Where this leads
33 pages build on this one.
- Liénard's theorem
- Removable singularities for harmonic functions
- Minimum principle for harmonic functions
- Regula falsi
- Smoothing by convolution
- Brent's method
- Admissible function
- Derivative of a convolution
- Quadratic convergence of Newton's method
- Secant method
- du Bois-Reymond lemma
- Lyapunov–Schmidt reduction
- Maximum principle
- Muller's method
- Integral functional with a Lagrangian density
- Entropy solution
- Comparison principle
- Viscosity solution
- Hopf lemma
- Superlinear convergence of the secant method
- Broyden's method
- Structural stability
- Krylov–Bogolyubov averaging
- Inverse quadratic interpolation
- Field of extremals
- Laplace's equation
- Maximum principle for harmonic functions
- Exponential stability
- Ridders' method
- Van der Pol oscillator
- Stability conjecture
- Bôcher's theorem
- Cubic Hermite spline
Further reading
- Web https://en.wikipedia.org/wiki/Smoothness, Differentiability classes
About this page
| Tag | 0VW90BBSJ4 |
|---|---|
| URI | m2://0VW90BBSJ4 |
| Kind | concept |
| Writing | W1 stated |
| MSC | 26A24 |
| Specializes | Differentiable function |
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What this page needs for W2
- edge instance_of in: at least two examples (0 of 2)
- edge not_instance_of in: at least one non-example (0 of 1)
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What links here
Definitions
Used by
- Liénard's theorem
- Regula falsi
- Admissible function
- Derivative of a convolution
- Quadratic convergence of Newton's method
- Secant method
- du Bois-Reymond lemma
- Lyapunov–Schmidt reduction
- Maximum principle
- Integral functional with a Lagrangian density
- Entropy solution
- Viscosity solution
- Superlinear convergence of the secant method
- Structural stability
- Krylov–Bogolyubov averaging
- Field of extremals
- Laplace's equation
- Exponential stability
- Cubic Hermite spline