Introduction to Matrix Algebra
First Edition
Autar K Kaw, University of South Florida
First Edition
Autar K Kaw, University of South Florida
Since 2002, the Introduction to Matrix Algebra book has been
downloaded free of charge by more than 30,000 users from 50
different countries.
As part of the self-sustaining dissemination plan submitted to
the sponsor, the book is now available for a nominal charge via
lulu.com as a pdf file as well as a soft cover book. Proceeds
from the book will allow the author to expand the book with
more examples/problems and additional chapters in the future.
Since our belief continues to embrace open and uncomplicated
dissemination, eight individual chapters of the book in pdf form
are still available free of charge. Why then buy the book if the
individual chapters are available for free?
The book consists of ten chapters spanning fundamentals of
matrix algebra, numerical methods for solving a set of
equations, and a treatment of adequacy of solutions and
eigenvalues.
downloaded free of charge by more than 30,000 users from 50
different countries.
As part of the self-sustaining dissemination plan submitted to
the sponsor, the book is now available for a nominal charge via
lulu.com as a pdf file as well as a soft cover book. Proceeds
from the book will allow the author to expand the book with
more examples/problems and additional chapters in the future.
Since our belief continues to embrace open and uncomplicated
dissemination, eight individual chapters of the book in pdf form
are still available free of charge. Why then buy the book if the
individual chapters are available for free?
The book consists of ten chapters spanning fundamentals of
matrix algebra, numerical methods for solving a set of
equations, and a treatment of adequacy of solutions and
eigenvalues.
The material in the book is
based upon work supported
partially by the National
Science Foundation under
Grant# 0126793, 0341468 and
071624. Any opinions,
findings, and conclusions or
recommendations expressed
in this material are those of
the author and do not
necessarily reflect the views of
the National Science
Foundation.
based upon work supported
partially by the National
Science Foundation under
Grant# 0126793, 0341468 and
071624. Any opinions,
findings, and conclusions or
recommendations expressed
in this material are those of
the author and do not
necessarily reflect the views of
the National Science
Foundation.
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