Related references
Note: Only part of the references are listed.Local isometric immersions of pseudospherical surfaces described by evolution equations in conservation law form
D. Catalano Ferraioli et al.
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS (2017)
Second-order equations and local isometric immersions of pseudo-spherical surfaces
Nabil Kahouadji et al.
COMMUNICATIONS IN ANALYSIS AND GEOMETRY (2016)
Third-order differential equations and local isometric immersions of pseudospherical surfaces
Tarcisio Castro Silva et al.
COMMUNICATIONS IN CONTEMPORARY MATHEMATICS (2016)
Second order evolution equations which describe pseudospherical surfaces
D. Catalano Ferraioli et al.
JOURNAL OF DIFFERENTIAL EQUATIONS (2016)
Third order differential equations describing pseudospherical surfaces
Tarcisio Castro Silva et al.
JOURNAL OF DIFFERENTIAL EQUATIONS (2015)
Local Isometric Immersions of Pseudo-Spherical Surfaces and Evolution Equations
Nabil Kahouadji et al.
HAMILTONIAN PARTIAL DIFFERENTIAL EQUATIONS AND APPLICATIONS (2015)
Fourth order evolution equations which describe pseudospherical surfaces
Diego Catalano Ferraioli et al.
JOURNAL OF DIFFERENTIAL EQUATIONS (2014)
Geometric Integrability of the Camassa-Holm Equation. II
Rafael Hernandez Heredero et al.
INTERNATIONAL MATHEMATICS RESEARCH NOTICES (2012)
The modified Hunter-Saxton equation
Przemyslaw Gorka et al.
JOURNAL OF GEOMETRY AND PHYSICS (2012)
Fifth-order evolution equations describing pseudospherical surfaces
V. P. Gomes Neto
JOURNAL OF DIFFERENTIAL EQUATIONS (2010)
Correspondence theorems for hierarchies of equations of pseudo-spherical type
EG Reyes
JOURNAL OF DIFFERENTIAL EQUATIONS (2006)
On differential systems describing surfaces of constant curvature
Q Ding et al.
JOURNAL OF DIFFERENTIAL EQUATIONS (2002)
Geometric integrability of the Camassa-Holm equation
EG Reyes
LETTERS IN MATHEMATICAL PHYSICS (2002)
On formal integrability of evolution equations and local geometry of surfaces
MV Foursov et al.
DIFFERENTIAL GEOMETRY AND ITS APPLICATIONS (2001)
Conservation laws and Calapso-Guichard deformations of equations describing pseudo-spherical surfaces
EG Reyes
JOURNAL OF MATHEMATICAL PHYSICS (2000)
Share Paper
