About
algebraic invariant curves, as far as we know, there are few papers to consider switching system with
algebraic invariant curves.
Flusser and Suk derived a set of four affine moment invariants based on classical
algebraic invariant theory [2]:
The general linear model is the result of emergence of theory of
algebraic invariant in 1800.
Knots, Links, Spatial Graphs, and
Algebraic InvariantsThese algorithms are based on computing
algebraic invariants, modulo the group of affine transformations and time rescaling, of the polynomial vector fields subjected to the specific problems involved.
An approach to studying combinatorial properties of a graph is to examine some of
algebraic invariants of the edge ideal.
The
algebraic invariants could be used when the whole shapes of the logos were given, while the differential invariants could be used when the logos had only a part.
Our main result expresses certain
algebraic invariants of B in terms of the cohomology of simplicial complexes associated with its R-poset.
The second is the differential invariants approach based on the representation of the canonical forms in terms of first-order differential and
algebraic invariants.
Chapter 9 begins with a survey of Jules Vuillemin's approach to the philosophy of mathematics and then proceeds to examine De Rham's theorem, which, by employing multiple modes of representation, demonstrates an isomorphism between two sets of
algebraic invariants associated with a smoothly triangulated manifold.
It surveys several
algebraic invariants: the fundamental group, singular and Cech homology groups, and a variety of cohomology groups.
This discovery led to the formulation of a host of new
algebraic invariants (or knot polynomials), computed from knot diagrams, that distinguish among knots more effectively than earlier schemes (SN: 10/26/85, p.266), which sometimes gave the same label to knots known on other grounds to be different.
