Operations Research LP Solver

wax911
Sep 5, 2016
  • 2.5 MB

    ขนาดไฟล์

  • Android 4.1+

    Android OS

เกี่ยวกับ Operations Research LP Solver

Need some Linear Programming problems solved? Then this is for you and it's FREE

Linear Programming (LP) is a mathematical modelling technique useful for allocation of limited resources such as material, machines etc to several competing activities such as projects, services etc. A typical linear programming problem consists of a linear objective function which is to be maximized or minimized subject to a finite number of linear constraints. (Wiki)

The application will do the following for now:

• v1.0 - 1.2

• Simplex (2 phase and Dual Simplex Included)

1. Minimization

2. Maximization

• More to come:

• IP (integer problems) Branch and bound

• Sensitivity Analysis

• Graphical Solution

• = Sign restrictions

Sign Restriction supported at the moment:

<= and >=

Potentially unlimited number of constraints to add!

The application works as follows, each LP equations is represented by either 2 key words "min" & "max" (min for minimization and max for maximization). Followed by the objective function variables with each of the variables separated by 1 space, at the end of each equation no need to add any spaces just a return is enough:

max 4 3 <- Obj

1 2 <= 40 <- Constraint 1

2 1 <= 60 <- Constraint 2

Another example with decimals.

min 15 10 20

0.10 0.20 0.67 >= 30

0.45 0.25 0.30 >= 40

Credits to: http://graphicloads.com/ For providing free icons!

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What's new in the latest 1.3

Last updated on 2016-09-05
Release: v1.3

*Bug Fixes*

Release: v1.2

* Bug Fixes *

Fixed an issue with devices running Android 6.0
LP Models are now saved so you can revisit them at any moment.
All iterations are now displayed

New Features:

Advert Options in the settings page.

Version 1.0

Initial Release of Linear Programming Solver

Features:

Simplex (Minimization & Maximization)
Dual Simplex
2 Phase (Using Either Simplex or Dual)

>= & <= Sign Restrictions

Potentially unlimited number of constraints

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