Symbolic approach to the general quadratic polynomial decomposition
Provides a symbolic decomposition tool for quadratic polynomials, but the contribution is incremental for specialists in polynomial algebra.
The paper presents a symbolic method for decomposing general quadratic polynomials, investigating properties like orthogonality and symmetry, with explicit results for known orthogonal cases.
In this work we deal with a symbolic approach to the general quadratic polynomial decomposition. By means of a symbolic implementation, we investigate some properties of the components sequences like orthogonality and symmetry. We present some explicit results for a collection of well known orthogonal cases.