Science Forums: Rank of a n x m matrix - Science Forums

Jump to content

Welcome to ScienceForums.Net!

Welcome to ScienceForums.Net! We welcome science discussion at all levels — from beginners to researchers, covering topics from biology to computer science, and much more. Registration is fast and free, and allows you to post on the forums, so register now and join the discussions!
  
After you've registered, come in and introduce yourself, or visit the forum index. If you need any help  registering, posting, or if you just have some questions about our site, please feel free to contact us at staff at scienceforums dot net.

  • Start new topics and reply to others
  • Subscribe to topics and forums to get automatic updates
  • Create a ScienceForums.Net Blog!
Guest Message © 2012 DevFuse
Page 1 of 1
  • You cannot start a new topic
  • You cannot reply to this topic

Rank of a n x m matrix Rate Topic: -----

#1 pulkit 


Molecule
I am building a software package that converts 2-d drawings into 3-d objects.
In the process, I am in the need of knowing an algorithm to determine the rank of a matrix. I am dealing with a 4x3 matrix and need a method (that can be easily coded into a computer programme) which would mechanically compute the rank of such a matrix. I am unable to develop any such method so can anyone help me ?

I must add that determination of rank using the definition of rank seems a bit too inefficient to code.
0

#2 Aeschylus 


Atom
Use Gaussian elimination to determine the rank.
0

#3 pulkit 


Molecule
Can gaussian elimination also be used to solve a set of simultaneous linear equations ?
0

#4 Aeschylus 


Atom

pulkit said:

Can gaussian elimination also be used to solve a set of simultaneous linear equations ?


indeed, infact it's usually introduced as a method of solving s. linear equations.
0

#5 Treadstone 


Meson
to save time you could also set up some conditional statements to see if the matrix is already in row reduced echelon form, then just count pivots...that way you dont run guassian elim every time.

nathan
0

Share this topic:


Page 1 of 1
  • You cannot start a new topic
  • You cannot reply to this topic

1 User(s) are reading this topic
0 members, 1 guests, 0 anonymous users