Examples of 'real algebraic' in a sentence
Meaning of "real algebraic"
real algebraic - in mathematics, refers to mathematical expressions, equations, or functions that consist of real numbers and variables, typically used in algebraic geometry and real algebraic geometry to study real solutions to polynomial equations
How to use "real algebraic" in a sentence
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real algebraic
Variance of the volume of random real algebraic submanifolds.
The set of real algebraic numbers itself forms a field.
We study the group of homology classes representable by real algebraic curves.
The real algebraic numbers are the real roots of polynomial equations with integer coefficients.
On projections of real algebraic varieties.
We thus obtain a characterization of this structure using tools of real algebraic geometry.
In other words, the real algebraic numbers are countable.
We formulate an analogue of the integral Hodge conjecture for real algebraic varieties.
In particular, a real algebraic hypersurface is not necessarily a manifold.
However, there are many other real algebraic surfaces.
The field of real algebraic numbers formula 1 is a Euclidean field.
The article 's title refers to the set of real algebraic numbers.
In real algebraic geometry these objects were first used by S. Yu.
He later proved that the set of all real algebraic numbers is also denumerable.
Semialgebraic set Real algebraic geometry Strongly minimal theory Weakly o-minimal structure C-minimal theory.
See also
Scheiderer, Sums of squares on real algebraic curves.
That is, if α is a non-zero, real algebraic number, then eα is transcendental.
Abstract, In this thesis, we focus on constructions of real algebraic surfaces.
Topology of real algebraic varieties.3.
By applying his construction to the sequence of real algebraic numbers, Cantor produces a transcendental number.
Then we study some canonical, non-hyperelliptic real algebraic curves of genus 4 in a 3-dimensional projective space.
His first construction shows how to write the real algebraic numbers as a sequence a1, a2, a3.
Nash did groundbreaking work in the area of real algebraic geometry, Nash, John Forbes 1952.
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