Joël-Marie Fauquet

Joël-Marie Fauquet (born 27 April 1942 à Nogent-le-Rotrou) is a French musicologist.

Life

Fauquet studied applied arts before devoting himself to musicology and the social history of music. Director of research at the Centre national de la recherche scientifique, his work focuses on 19th century music. He was Vice-President of the French Society of Musicology from 1991 to 1996.[1]

Among his works as a musicologist, are the catalogue raisonné of the work of Charles Tournemire in 1979, and the reconstitution of the version of Gluck's Orfeo ed Euridice, revised by Berlioz, in 2005.

Bibliography

Catalogues
  • Fauquet, Joël-Marie (1979). Catalogue de l'œuvre de Charles Tournemire (in French). Paris: Éditions Modulaires Européennes. p. 1023. ISBN 2-806-60714-0.
  • Fauquet, Joël-Marie (1989). Édouard Lalo : Correspondance (in French). Paris: Editions Klincksieck. p. 352. ISBN 978-2-905-05392-3.

Main work
  • Joël-Marie Fauquet (2003). Dictionnaire de la musique en France au XIXe (in French). Paris: Fayard. pp. 1 422. ISBN 978-2-213-59316-6.

Monographs
  • Fauquet, Joël-Marie (1999). César Franck (in French). Paris: Fayard. p. 1023. ISBN 978-2-213-60167-0.
  • Fauquet, Joël-Marie; Hennion, Antoine (2000). La grandeur de Bach. Les chemins de la musique (in French). Paris: Fayard. p. 248. ISBN 978-2-213-60667-5.
  • Fauquet, Joël-Marie; Massip, Catherine; Reynaud, Cécile (2011). Berlioz; textes et contextes (in French). Paris: Société française de musicologie. p. 326. ISBN 978-2-853-57022-0.
gollark: Or, well, can be described quite simply.
gollark: The proof of the halting problem being impossible is pretty simple.
gollark: If you can "figure it out", a computer can do the same thing, except it can't.
gollark: No. Not for arbitrary TMs.
gollark: I made my laptop determine whether arbitrary Turing machines would halt and now I have attained 26 octillion bees and the solution to the Riemann hypothesis.

References
  1. Notice on Éditions Symétrie
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