[article]
Titre : |
Netflix teje una red de filiales para su expansión en España |
Type de document : |
texte imprimé |
Auteurs : |
Santiago Millan Alonso, Auteur |
Editeur : |
Société maubeugeoise d'édition, 2018 |
Article : |
p.24-25 |
Langues : |
Espagnol (spa) |
in Vocable (ed. espanola) > 773 (18/10/2018)
Descripteurs : |
Motbis Espagne / stratégie d'entreprise
|
Mots-clés : |
Netflix |
Résumé : |
Analyse de la stratégie de Netflix, en 2018, pour s'implanter en Espagne : l'installation d'une plateforme de productions audiovisuelles à Madrid pour conquérir l'Europe ; ses alliances avec d'autres grands groupes européens. Encadré : quelques chiffres illustrant l'expansion de Netflix. |
Nature du document : |
documentaire |
Genre : |
Article de périodique |
[article] Netflix teje una red de filiales para su expansión en España [texte imprimé] / Santiago Millan Alonso, Auteur . - Société maubeugeoise d'édition, 2018 . - p.24-25. Langues : Espagnol ( spa) in Vocable (ed. espanola) > 773 (18/10/2018)
Descripteurs : |
Motbis Espagne / stratégie d'entreprise
|
Mots-clés : |
Netflix |
Résumé : |
Analyse de la stratégie de Netflix, en 2018, pour s'implanter en Espagne : l'installation d'une plateforme de productions audiovisuelles à Madrid pour conquérir l'Europe ; ses alliances avec d'autres grands groupes européens. Encadré : quelques chiffres illustrant l'expansion de Netflix. |
Nature du document : |
documentaire |
Genre : |
Article de périodique |
| ![Netflix teje una red de filiales para su expansión en España 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) 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