Amanote Research
Register
Sign In
Every Curve on a Nonsingular Surface Can Be Defined by Two Equations
Proceedings of the American Mathematical Society
- United States
doi 10.2307/2046580
Full Text
Open PDF
Abstract
Available in
full text
Categories
Mathematics
Applied Mathematics
Date
March 1, 1986
Authors
M. Boratynski
Publisher
JSTOR
Related search
A Condition That Every Subcontinu of a Continuous Curve Be a Continuous Curve
Fundamenta Mathematicae
Number Theory
Algebra
Every Linear Transformation Is a Sum of Nonsingular Ones
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
On Ruled Surfaces Whose Flecnode Curve Intersects Every Generator in Two Coincident Points
Transactions of the American Mathematical Society
Mathematics
Applied Mathematics
The Sanders-Koiter Shell Equations Can Be Reduced to Two Coupled Equations for All Minimal Midsurfaces
Quarterly of Applied Mathematics
Applied Mathematics
The IclR Family of Transcriptional Activators and Repressors Can Be Defined by a Single Profile
Protein Science
Biochemistry
Medicine
Molecular Biology
Can ‘Migraine’ Be Defined? – Yes and We Have To
Cephalalgia
Medicine
Neurology
Can ‘Sustainable’ Be Defined? New Directions in Research Needed
California Agriculture
Forestry
Plant Science
Agronomy
Crop Science
On the Nonsingular Quadratic Differential Equations in the Plane
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
Solving Linear Algebraic Equations Can Be Interesting
