Amanote Research
Register
Sign In
Plane Curves Whose Singular Points Are Cusps
Proceedings of the American Mathematical Society
- United States
doi 10.2307/2046843
Full Text
Open PDF
Abstract
Available in
full text
Categories
Mathematics
Applied Mathematics
Date
July 1, 1988
Authors
Hisao Yoshihara
Publisher
JSTOR
Related search
Some Tilings of the Plane Whose Singular Points Form a Perfect Set
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
Detecting Cusps and Inflection Points in Curves
Computer Aided Geometric Design
Computer Graphics
Automotive Engineering
Simulation
Computer-Aided Design
Modeling
Aerospace Engineering
Some Tilings of the Plane Whose Singular Points Form a Perfect Set
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
Detecting Cusps and Inflection Points in Curves
The $2$-Hessian and Sextactic Points on Plane Algebraic Curves
Mathematica Scandinavica
Mathematics
On Certain Varieties Whose Curve Sections Are Hyperelliptic Curves
Bulletin of the American Mathematical Society
A Relation Between the Numbers of Singular Points and Singular Lines of a Plane Closed Curve.
Mathematica Scandinavica
Mathematics
Profinite Groups With an Automorphism Whose Fixed Points Are Right Engel
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
The Class of Simple Cube-Curves Whose MLPs Cannot Have Vertices at Grid Points
Lecture Notes in Computer Science
Computer Science
Theoretical Computer Science