2006
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Hace 4 días · Signature. moebius .fr. Jean Henri Gaston Giraud ( French: [ʒiʁo]; 8 May 1938 – 10 March 2012) was a French artist, cartoonist and writer who worked in the Franco-Belgian bandes dessinées (BD) tradition. Giraud garnered worldwide acclaim predominantly under the pseudonym Mœbius ( / ˈmoʊbiəs /; [1] French: [møbjys]) for his ...
- French
- Jean Henri Gaston Giraud, 8 May 1938, Nogent-sur-Marne, France
Hace 4 días · Avec « Jean Giraud alias Mœbius », à paraître le 17 mai 2024 aux éditions du Seuil (26 euros), Christophe Quillien signe une première biographie, tentant de cerner la personnalité complexe d’un artiste qui n’a jamais cessé de se réinventer et explorant les multiples facettes d’une œuvre foisonnante, mêlant bande dessinée, cinéma et animation.
Hace 2 días · Blueberry is a Western comic series created in the Franco-Belgian bandes dessinées (BD) tradition by the Belgian scriptwriter Jean-Michel Charlier and French comics artist Jean "Mœbius" Giraud. It chronicles the adventures of Mike Steve Donovan alias Blueberry on his travels through the American Old West.
- 1963–2007
Hace 2 días · Domus 814, April 1999. The Möbius House is organized along a similar continuous route. To the rear it runs via a hall on which the main bedroom and the office of the male occupant are situated, along a long glass wall and along the dining room to the two living areas. From there it runs backward via a staircase to the top storey, first passing ...
Hace 1 día · ed realistic, which is a beauty of its own, but Sable is art. The design is often described as being reminiscent of French artist Moebius and I can see that, but it’s also very much its own thing. I spent about eight hours playing but you could absolutely spend probably as many as 12 if you wanted to turn every stone.
Hace 1 día · Cowley Abbott's current fine art auction is open for bidding through June 24. Introduced in 1995, the Gallery Network is an online platform that connects galleries and collectors from around the ...
Hace 5 días · The Möbius transformations are exactly the bijective conformal maps from the Riemann sphere to itself, i.e., the automorphisms of the Riemann sphere as a complex manifold; alternatively, they are the automorphisms of as an algebraic variety. Therefore, the set of all Möbius transformations forms a group under composition.
