Examples of 'algebraic curves' in a sentence
Meaning of "algebraic curves"
algebraic curves: Mathematically defined curves or shapes that can be represented using algebraic equations and studied in the field of mathematics called algebraic geometry
How to use "algebraic curves" in a sentence
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algebraic curves
Algebraic curves are the curves considered in algebraic geometry.
Her doctoral work was on the topology of algebraic curves.
Algebraic curves and surfaces.
Elements of the theory of algebraic curves.
Neither are algebraic curves or surfaces defined over fields other than the complex numbers.
These definitions also apply to algebraic curves see below.
Algebraic curves can also be space curves, or curves in a space of higher dimension, say n.
The concept of a focus can be generalized to arbitrary algebraic curves.
Defined on algebraic curves.
This can be generalized to curves of higher order as circular algebraic curves.
He notably enriched our knowledge of algebraic curves and algebraic surfaces.
Within mathematics implicit curves play a prominent role as algebraic curves.
In algebraic geometry and the theory of algebraic curves there is a different approach to asymptotes.
We study the group of homology classes representable by real algebraic curves.
The statement for algebraic curves can be proved using Serre duality.
See also
Trident curves are therefore rational plane algebraic curves of genus zero.
Abstract, Algebraic curves are central objects in algebraic geometry.
His early work studied singularities on algebraic curves and surfaces.
Abstract, Affine algebraic curves are a tool applied in different fields, for instance CAGD.
Beloch also made some contributions to the theory of skew algebraic curves.
In this method, one uses invariant algebraic curves to build a first integral.
In this period he published high-quality work on algebraic curves.
More precisely, I study the topology of algebraic curves in the complex projective plane.
Historically, singularities were first noticed in the study of algebraic curves.
Moduli of algebraic curves p-adic Teichmüller theory Inter-universal Teichmüller theory.
Her mathematical speciality was the study of specific algebraic curves of degree higher than two.
Both are algebraic curves of degree 2.
In the second chapter, a new family of implicit matrix representations is introduced for algebraic curves.
In particular, the nonsingular complex projective algebraic curves are called Riemann surfaces.
Algebraic curves have been studied extensively since the 18th century.
Scheiderer, Sums of squares on real algebraic curves.
Category, Algebraic curves.
Many mathematicians such as Alfred Clebsch furthered Riemann 's work on algebraic curves.
Then we study some canonical, non-hyperelliptic real algebraic curves of genus 4 in a 3-dimensional projective space.
In mathematics, Weber 's theorem, named after Heinrich Martin Weber, is a result on algebraic curves.
The Nakai conjecture is known to be true for algebraic curves and Stanley-Reisner rings.
Isaac Barrow and James Gregory made further progress, quadratures for some algebraic curves and spirals.
Riemann-Roch theorem for algebraic curves.
In particular, a cubic Bezier curve has as ( two-sided ) offsets algebraic curves of degree 10.
More significantly, they define V ( s ) as algebraic curves.
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