Invariants of third-order ordinary differential equationsy′′′=f(x,y,y′,y′′) via point transformations
DOI10.1002/mma.3544zbMath1342.34053OpenAlexW1562638788MaRDI QIDQ2800516
No author found.
Publication date: 15 April 2016
Published in: Mathematical Methods in the Applied Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/mma.3544
differential invariantspoint transformationsequivalence problemthird-order ODEsLie's infinitesimal methodrelative and absolute invariant differentiation operators
Transformation and reduction of ordinary differential equations and systems, normal forms (34C20) Symmetries, invariants of ordinary differential equations (34C14)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Point invariants of third-order ODEs and hyper-CR Einstein-Weyl structures
- Linearization of third-order ordinary differential equations by point and contact transformations
- The characterization of third order ordinary differential equations admitting a transitive fiber-preserving point symmetry group
- Differential invariants of the one-dimensional quasi-linear second-order evolution equation
- Invariants of a family of nonlinear wave equations.
- Laplace type invariants for parabolic equations
- Invariant Euler--Lagrange equations and the invariant variational bicomplex
- Invariants of a remarkable family of nonlinear equations
- On the linearization of semilinear wave equations
- Symmetry classification using noncommutative invariant differential operators
- Differential invariants and group foliation for the complex Monge-Ampère equation
- Singular invariant equation for the (1+1) Fokker–Planck equation
- Equivalence of Third‐Order Ordinary Differential Equations to Chazy Equations I–XIII
- Invariants of a family of third-order ordinary differential equations
- Group foliation and non-invariant solutions of the heavenly equation
- Painlevé Test and Higher Order Differential Equations
- Painlevé test and the first Painlevé hierarchy
- Symmetry group classification of ordinary differential equations: Survey of some results
- Second-order differential invariants of a family of diffusion equations
- Algorithms for symmetric differential systems
This page was built for publication: Invariants of third-order ordinary differential equationsy′′′=f(x,y,y′,y′′) via point transformations