Wronskian
Sign in to saveIn mathematics, the Wronskian of n differentiable functions is the determinant formed with the functions and their derivatives up to order . It was introduced in 1812 by the Polish mathematician Józef Wroński, and is used in the study of differential equations, where it can sometimes show the linear independence of a set of solutions.
Wikidata facts
- Subclass of
- determinant
- Named after
- Józef Maria Hoene-Wroński
Show 2 more facts
- time of discovery or invention
- 1812-00-00
- maintained by WikiProject
- WikiProject Mathematics
Sources (2)
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Encyclopedic overview
9 sectionsContents
- Definition
- The Wronskian and linear independence
- Application to linear differential equations
- Generalized Wronskians
- History
- See also
- Notes
- Citations
- References
In mathematics, the Wronskian of n differentiable functions is the determinant formed with the functions and their derivatives up to order . It was introduced in 1812 by the Polish mathematician Józef Wroński, and is used in the study of differential equations, where it can sometimes show the linear independence of a set of solutions.
== Definition ==
Excerpted from Wikipedia’s “Wronskian” article, available under the CC BY-SA 4.0 licence.