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What (who) is cyclotomic polynomial - definition
Cyclotomic polynomial
IRREDUCIBLE POLYNOMIAL WHOSE ROOTS ARE NTH ROOTS OF UNITY
Cyclotonic polynomial; Cyclotomic polynomials
In mathematics, the nth cyclotomic polynomial, for any positive integer n, is the unique irreducible polynomial with integer coefficients that is a divisor of x^n-1 and is not a divisor of x^k-1 for any Its roots are all nth primitive roots of unity
HOMFLY polynomial
TWO-VARIABLE KNOT POLYNOMIAL, GENERALIZING THE JONES AND ALEXANDER POLYNOMIALS
HOMFLY(PT) polynomial; HOMFLY; LYMPHTOFU polynomial; HOMFLYPT polynomial; Homfly polynomial; FLYPMOTH polynomial; HOMFLY invariant
In the mathematical field of knot theory, the HOMFLY polynomial or HOMFLYPT polynomial, sometimes called the generalized Jones polynomial, is a 2-variable knot polynomial, i.e.
Polynomial transformation
TRANSFORMATION OF A POLYNOMIAL INDUCED BY A TRANSFORMATION OF ITS ROOTS
Transforming Polynomials; Transforming polynomials; Polynomial transformations; Depressed polynomial
In mathematics, a polynomial transformation consists of computing the polynomial whose roots are a given function of the roots of a polynomial. Polynomial transformations such as Tschirnhaus transformations are often used to simplify the solution of algebraic equations.
