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THE STEPS OF THE SIMPLEX ALGORITHM HEC (HEC的单纯形算法的步骤)
THE STEPS OF THE SIMPLEX ALGORITHM
Contents
1. Introduction 2
2. Slack and surplus variables 2
3. Basic and nonbasic variables 2
4. Admissible solutions 3
5. Solution of a linear program (LP) 3
6. Le critère d’arrêt Erreur ! Signet non défini.
1. Introduction
A linear program (LP) that appears in a particular form where all constraints are
equations and all variables are nonnegative is said to be in standard form .
2. Slack and surplus variables
Before the simplex algorithm can be used to solve a linear program, the problem
must be written in standard form.
a. Constraints of type () : for each constraint of this type, we add a slack
variable , such that is nonnegative.
Example: 3 2 2 translates into 3 2 2, 0
b. Constraints of type () : for each constraint of this type, we add a surplus
variable , such that is nonnegative.
Example: 3 2 2 translates into 3 2 – 2, 0
A linear program that contains (technological) constraints of the type is abbreviated
as (LP). A linear program that contains mixed (technological) constraints ,,) is
abbreviated as (GP). A linear program (LP) resp. (GP) converted into standard form is
abbreviated as (PL=) resp. (PG=).
3. Basic and non‐basic variables
Consider a
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