| An Introduction to Optimal Estimation of Dynamical Systems Softcover Repri Edition Contributor(s): Junkins, J. L. (Author) |
|
 |
ISBN: 9400999224 ISBN-13: 9789400999220 Publisher: Springer OUR PRICE: $52.24 Product Type: Paperback Published: February 2012 |
| Additional Information |
| BISAC Categories: - Science | Mechanics - Dynamics - Technology & Engineering | Mechanical - Mathematics | Mathematical Analysis |
| Dewey: 515.8 |
| Series: Mechanics: Dynamical Systems |
| Physical Information: 0.74" H x 6" W x 9" (1.05 lbs) 354 pages |
| Descriptions, Reviews, Etc. |
| Publisher Description: This text 1s designed to introduce the fundamentals of esti- mation to engineers, scientists, and applied mathematicians. The level of the presentation should be accessible to senior under- graduates and should prove especially well-suited as a self study guide for practicing professionals. My primary motivation for writing this book 1s to make a significant contribution toward minimizing the painful process most newcomers must go through in digesting and applying the theory. Thus the treatment 1s intro- ductory and essence-oriented rather than comprehensive. While some original material 1s included, the justification for this text lies not in the contribution of dramatic new theoretical re- sults, but rather in the degree of success I believe that I have achieved in providing a source from which this material may be learned more efficiently than through study of an existing text or the rather diffuse literature. This work is the outgrowth of the author's mid-1960's en- counter with the subject while motivated by practical problems aSSociated with space vehicle orbit determination and estimation of powered rocket trajectories. The text has evolved as lecture notes for short courses and seminars given to professionals at Pr>efaae various private laboratories and government agencies, and during the past six years, in conjunction with engineering courses taught at the University of Virginia. To motivate the reader's thinking, the structure of a typical estimation problem often assumes the following form: - Given a dynamical system, a mathematical model is hypothesized based upon the experience of the investigator. |