# Polynomial Sentence Examples

An expression denoting that two or more monomials are to be added or subtracted is a multinomial or

**polynomial**, each of the monomials being a term of it.The enthalpy values were obtained by integrating the specific heat capacity

**polynomial**for each compound.Experimental results drawn from the literature for each pure compound were fitted with a four-term

**polynomial**equation in reduced temperature.The transformation process adopted will be that of a rubber sheeting transformation involving the fitting of piecewise

**polynomial**surfaces to the link data.When a homogeneous

**polynomial**is transformed by general linear substitutions as hereafter explained, and is then expressed in the original form with new coefficients affecting the new variables, certain functions of the new coefficients and variables are numerical multiples of the same functions of the original coefficients and variables.AdvertisementThis is the case for all objects that involve the solution of a cubic or quartic

**polynomial**.The enthalpy values were obtained by integrating the specific heat

**polynomial**for each compound.The defining

**polynomial**is the minimal**polynomial**of the primitive element.And i can be a univariate

**polynomial**over F, then the result is a**polynomial**in the same variable.We examine the properties of the

**polynomial**kernel in relation to a**polynomial**classifier.AdvertisementA rational function is an element of the quotient field of a

**polynomial**ring over an UFD.The program is designed so as to reconstruct the

**polynomial**in two variables represented by this equation.P0, P1, P2, ..., Pn are the

**polynomial**coefficients.Invariant Theory of Finite Groups This introductory lecture will be concerned with

**polynomial**invariant Theory of Finite Groups This introductory lecture will be concerned with**polynomial**invariants of finite groups which come from a linear group action.Discriminants.-The discriminant of a homogeneous

**polynomial**in k variables is the resultant of the k polynomials formed by differentiations in regard to each of the variables.Advertisement