How can I get this paper? - MathOverflow most recent 30 from http://mathoverflow.net2013-05-24T12:39:44Zhttp://mathoverflow.net/feeds/question/61126http://www.creativecommons.org/licenses/by-nc/2.5/rdfhttp://mathoverflow.net/questions/61126/how-can-i-get-this-paperHow can I get this paper?Shizhuo Zhang2011-04-09T10:30:53Z2011-04-09T12:17:27Z
<p>"Formule de Weyl et de Demazure et Theoreme dc Borel-Weil-Bott pour les algebres de Kac-Moody generates"</p>
<p>by O.Mathieu.</p>
<p>I even do not know whether he published on a Mathematical Journal or not.</p>
<p>Can anyone tell me how to find this article?</p>
<p>Thank you </p>
http://mathoverflow.net/questions/61126/how-can-i-get-this-paper/61128#61128Answer by thei for How can I get this paper?thei2011-04-09T10:47:28Z2011-04-09T12:17:27Z<p>Did you consider looking it up on Mathscinet/Google Scholar/Zentralblatt and then order it through your library?</p>
<p>au:Mathieu, Olivier & ti:demazure & py:1986-1986 on zentralblatt gives</p>
<p>Mathieu, Olivier</p>
<p>Formules de Demazure-Weyl, et généralisation du théorème de Borel-Weil-Bott. (Demazure-Weyl formulas, and generalization of the Borel-Weil-Bott theorem). (French)</p>
<p>[J] C. R. Acad. Sci., Paris, Sér. I 303, 391-394 (1986). ISSN 0764-4442</p>
<p>but I also got this information with a google search.</p>
<p>Edited to add: Look at Willie Wong's comment to the accepted answer. The above reference corresponds to the question, but the actual long article is presumably</p>
<p>MR980506 (90d:17024) 17B67 (14M15 17B10 20G05)
Mathieu, Olivier Formules de caractères pour les algèbres de Kac-Moody générales. (French) [Character formulas for general Kac-Moody algebras] Astérisque No. 159-160 (1988), 267 pp. </p>
http://mathoverflow.net/questions/61126/how-can-i-get-this-paper/61129#61129Answer by lhf for How can I get this paper?lhf2011-04-09T10:49:47Z2011-04-09T12:00:08Z<p>The correct reference is O. Mathieu, Formules de Demazure-Weyl, et généralisation du théorème de Borel-Weil-Bott, <em>C.R. Acad. Sci. Paris</em> <strong>303</strong> (1986), 391-394 <a href="http://www.ams.org/mathscinet-getitem?mr=862200" rel="nofollow">MR 87m:17036</a>.</p>