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[Savannah-register-public] [task #15046] Submission of Modular Inverse M

From: Abraham Jacques
Subject: [Savannah-register-public] [task #15046] Submission of Modular Inverse Matrices with Gauss-Jacques method
Date: Mon, 17 Sep 2018 13:41:05 -0400 (EDT)
User-agent: Mozilla/5.0 (X11; Linux x86_64) AppleWebKit/537.36 (KHTML, like Gecko) Chrome/65.0.3325.162 Safari/537.36


                 Summary: Submission of Modular Inverse Matrices with
Gauss-Jacques method
                 Project: Savannah Administration
            Submitted by: abejacques
            Submitted on: Mon 17 Sep 2018 05:41:04 PM UTC
         Should Start On: Mon 17 Sep 2018 12:00:00 AM UTC
   Should be Finished on: Thu 27 Sep 2018 12:00:00 AM UTC
                Category: Project Approval
                Priority: 5 - Normal
                  Status: None
                 Privacy: Public
        Percent Complete: 0%
             Assigned to: None
             Open/Closed: Open
         Discussion Lock: Any
                  Effort: 0.00



A new project has been registered at Savannah 
This project account will remain inactive until a site admin approves
or discards the registration.

= Registration Administration =

While this item will be useful to track the registration process,
*approving or discarding the registration must be done using the specific
Group Administration
<> page*,
accessible only to site administrators,
effectively *logged as site administrators* (superuser):

* Group Administration

= Registration Details =

* Name: *Modular Inverse Matrices with Gauss-Jacques method*
* System Name:  *modularinvjacq*
* Type: non-GNU software and documentation
* License: GNU General Public License v2 or later (Creative Commons Licence:

Creative Commons Attribution-NonCommercial-ShareAlike 4.0



==== Description: ====
It is a function that obtains the modular inverse matrix of any given square
matrix using the Gauss-Jacques method.

The Gauss-Jacques metthod is published in an indexed journal at:

This function does not use determinants nor the adjoint matrix.

The function is computationally efficient and bigger modular inverse matrices
can be obtained with it.

==== Other Comments: ====
It is part of linear algebra and numerical analysis knowledge.

It is very useful in computer science research, such Cryptography.

==== Tarball URL: ====


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