Kirillov, The Yang-Baxter equation, symmetric functions, and Schubert polynomials
, in Proceedings of the 5th Conference on Formal Power Series and Algebraic Combinatorics (Florence, 1993), Discrete Math.
The best mathematical polynomial
model describing the results of our experiments is expressed by a second degree equation y=a +bx+cx2 relation being always graphically expressed by a parabola.
Had this division been done by traditional polynomial
long-division, the calculation would have appeared thus:
As a result, we can say that Rivlin model is not an exclusive model but it is a model which covers various polynomial
We still use the Newton function to investigate the polynomial
f(x) with the following two properties.
This contribution is intended to describe the application of the value set concept in combination with the zero exclusion condition under robust D-stability framework adopted from  for analyzing robust stability of discrete-time polynomials
with nonlinear uncertainty structure.
Thus one hesitates in using the above lemma for the solutions of polynomial
congruences with higher power moduli.
Our primary motivation to study the Tutte polynomial
came from the remarkable connection between the Tutte and the Jones polynomials
that up to a sign and multiplication by a power of t the Jones polynomial
of an alternating link is equal to the Tutte polynomial
[19, 16, 11].
We are now able to obtain the Laurent polynomial
The product of the rth elementary symmetric polynomial
in k variables with a Schubert polynomial
was formulated by Lascoux and Schutzenberger  in analogy with the classical Pieri rule above.
Keywords: legendre associated functions, Legendre polynomials
, recurrence relations, stability.
In , the representation integer using the so-called g--adic expansion we can see any integer [alpha] can build such polynomial
has degree of k, so that k is the length digits for that integer a.