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POSYNOMIAL

Posynomial

A posynomial, also known as a posinomial in some literature, is a function of the form f ( x 1 , x 2 , … , x n ) = ∑ k = 1 K c k x 1 a 1 k ⋯ x n a n k

Posynomial

Geometric programming

Optimization problem

\end{array}}} where f 0 , … , f m {\displaystyle f_{0},\dots ,f_{m}} are posynomials and g 1 , … , g p {\displaystyle g_{1},\dots ,g_{p}} are monomials. In

Geometric programming

Geometric_programming

Signomial

function f is a posynomial. Consequently, each signomial is either a posynomial, the negative of a posynomial, or the difference of two posynomials. If, in addition

Signomial

Mathematical optimization

Study of mathematical algorithms for optimization problems

technique whereby objective and inequality constraints expressed as posynomials and equality constraints as monomials can be transformed into a convex

Mathematical optimization

Mathematical_optimization

Clarence Zener

American physicist (1905–1993)

crystals Zener model for viscoelastic solids Bloch oscillation Mist lift Posynomial Slater's rules "ZENER DIODE Definition & Meaning". Dictionary.com. Saxon

Clarence Zener

Clarence_Zener

List of numerical analysis topics

problems involving signomials or posynomials Signomial — similar to polynomials, but exponents need not be integers Posynomial — a signomial with positive

List of numerical analysis topics

List_of_numerical_analysis_topics

Richard Duffin

American physicist (1909-1996)

mathematical programming by introducing a generalization of polynomials to posynomials for engineering applications. Impressed with its innovations, a reviewer

Richard Duffin

Richard_Duffin