Knot Invariant
المؤلف:
Aneziris, C. N.
المصدر:
"The Knot Invariants." Ch. 5 in The Mystery of Knots: Computer Programming for Knot Tabulation. Singapore: World Scientific
الجزء والصفحة:
...
13-6-2021
1681
Knot Invariant
A knot invariant is a function from the set of all knots to any other set such that the function does not change as the knot is changed (up to isotopy). In other words, a knot invariant always assigns the same value to equivalent knots (although different knots may have the same knot invariant). Standard knot invariants include the fundamental group of the knot complement, numerical knot invariants (such as Vassiliev invariants), polynomial invariants (knot polynomials such as the Alexander polynomial, Jones polynomial, Kauffman polynomial F, and Kauffman polynomial X), and torsion invariants (such as the torsion number).
REFERENCES:
Aneziris, C. N. "The Knot Invariants." Ch. 5 in The Mystery of Knots: Computer Programming for Knot Tabulation. Singapore: World Scientific, pp. 35-42, 1999.
الاكثر قراءة في التبلوجيا
اخر الاخبار
اخبار العتبة العباسية المقدسة
