- JFM
- Joint Forest Management (Governmental)* Journal of Fluid Mechanics (Community » Media)
Abbreviations dictionary. 2012.
JFM
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JFM — can refer to: *Journal of Fluid Mechanics a scientific journal with respect to fluid mechanics *Jahrbuch über die Fortschritte der Mathematik de icon, a project which has been incorporated into Zentralblatt MATH … Wikipedia
JFM — Die Abkürzung JFM steht für: Jahrbuch über die Fortschritte der Mathematik, Referateorgan auf dem Gebiet der Mathematik Journal of Fluid Mechanics, eine wissenschaftliche Fachzeitschrift zum Thema Strömungsmechanik Jugendfeuerwehrmitglied, ein… … Deutsch Wikipedia
JFM — abbr. Just For Me … Dictionary of abbreviations
Hotel JFM — (Лёррах,Германия) Категория отеля: 3 звездочный отель Адрес: Baslerstrasse 7a, 79540 Лёррах, Гер … Каталог отелей
Joint Forest Management — often abbreviated as JFM is the official and popular term in India for partnerships in forest management involving both the state forest departments and local communities. The policies and objectives of Joint Forest Management are detailed in the … Wikipedia
102.2 Jazz FM — Radio station name=102.2 Jazz FM (defunct) airdate= 4 March 1990 slogan=Get it on frequency=102.2 MHz area= Greater London (FM), Nationwide (Freeview) Nationwide (Sky Digital) Greater London, Yorkshire, South Wales and the Severn Estuary, West… … Wikipedia
Hartogs' extension theorem — In mathematics, precisely in the theory of functions of several complex variables, Hartogs extension theorem is a statement about the singularities of holomorphic functions of several variables. Informally, it states that the support of the… … Wikipedia
Junkers Ju 88 — Junkers Ju 88 … Deutsch Wikipedia
Total variation — As the green ball travels on the graph of the given function, the length of the path travelled by that ball s projection on the y axis, shown as a red ball, is the total variation of the function. In mathematics, the total variation identifies… … Wikipedia
John Hilton Grace — (1873 May 21 1958) was a British mathematician.Theorem on zeros of a polynomialIf:a(z)=a 0+ binom{n}{1}a 1 z+ binom{n}{2}a 2 z^2+dots+a n z^n,:b(z)=b 0+ binom{n}{1}b 1 z+ binom{n}{2}b 2 z^2+dots+b n z^nare two polynomials that satisfy the… … Wikipedia
