Talk:Eigenvector slew

Criticisms

"Dangero" has worded serious critics to this article which I have removed. That this a grave misjudgement on the side of "Dangero" can be proven as follows:

Technical quality and adequacy

- It has been written by a world leading expert in flight dynamics as applied to spacecraft

- It is essentially a copy of an article for the internal WIKI of European Space Agency

- The space observatories XMM and Integral make slews computed with this algorithm since many years

Interest

- It is one of the few application of "non-trivial mathematics" to attitude control of spacecraft

- Not only laymen but also many aerospace engineers specialising in attitude control of spacecraft are unfamiliar with this "mathematical algorithm". It can be found in some classical handbooks about attitude control, though!

Is "Dangero" an official reviewer? Can it be that the selection of reviewers has to be made more carefully! —Preceding unsigned comment added by 79.216.244.139 (talk) 2008-07-25T18:48:36Z

Reply

First of all, please assume good faith and remain civil. Anyone may edit or 'review' an article on Wikipedia. Here are the steps in the process so far. You created the article and User:Dengero placed a tag template on it indicating it should be speedily deleted on the grounds that it was patent nonsense. As an administrator I then looked at the page. I decided that although at first glance it seemed to fit the criteria in that it was so "irredeemably confused that no reasonable person can be expected to make any sense of it" on investigation of both the mathematics and your edit history that it did not fit the WP:CSD but that it was in serious need of cleanup. I therefore added those templates, which you have now removed.

The article urgently needs a simple explanation of what "Eigenvector slew" is, and why it is a subject of note. This needs to be in a written form that an interested and intelligent non-mathematician can follow. It also needs a couple of references. I am not a mathematician and I am concerned that it may be original research. I will replace a 'clean-up' tag as the need for this is not in doubt in my mind. If the above information is not provided soon I will follow up with further tags, including, if necessary, a suggestion the article be deleted. In its current form it is unacceptable. Ben MacDui 19:32, 25 July 2008 (UTC)

Reply to Ben MacDui

It is absolutely clear that to understand this article a University degree (a good one!!) in mathematics is needed! If you do not have this background it is definitely not understandable . But Wikipedia (in cathegories Physics/Mathematics) is full of articles that addresses this rather limited fraction of the general public! Professionals also use Wikipedia!

Stamcose (talk) 20:03, 25 July 2008 (UTC)

Dubious

The article currently has a statement which indicates that every unitary matrix (possibly only unitary 3 × 3 matrices), has an eigenvalue of 1. The eigenvalues of unitary matrices have absolute value 1, but need not be equal to 1. If the entries are real, then the eigenvalues are either all real, or include one complex number z, its conjugate 1/z, and a real eigenvalue, either 1 or -1. The determinant of the matrix is either 1 or -1. If the determinant is 1, then in this case, it must have an eigenvalue of 1, but if the determinant is -1, then it must not. Similarly in the three real case, if the matrix has eigenvalues -1, -1, -1, then it cannot have an eigenvalue of 1. In case the matrix has complex entries (which is implicitly encouraged by using the term unitary matrix instead of orthogonal matrix), then of course it can have arbitrary triples of eigenvalues chosen from the set of complex numbers of absolute value 1. For instance the diagonal matrix with entries i,-i,-1 is unitary has determinant 1 and has no eigenvalue equal to 1. JackSchmidt (talk) 20:06, 25 July 2008 (UTC)