Non-English-language graduate-level textbooks on differential geometry I'm looking for modern graduate-level non-English-language differential geometry textbooks. I'm interested in original works by non-English-language speakers in their native languages, not translations into non-English languages. I'm also not interested in non-English language textbooks which are available in English translations, such as Manfredo Perdigão do Carmo's "Riemannian geometry".
I have already made a list of about 45 English-language textbooks, and I have already acquired the following non-English-language DG books.


*

*Francisco Gómez Ruiz, "Geometría diferencial y geometría de Riemann", 2015.

*Rolf Sulanke, Peter Wintgen, "Differentialgeometrie und Faserbündel", 1972.

*Paul Malliavin, "Géométrie différentielle intrinsèque", 1972.

*Yvonne Choquet-Bruhat, "Géométrie différentielle et systèmes extérieurs", 1968.


Most of these are not recent. On the standard online bookshop web sites, I have only found elementary books on classical non-intrinsic differential geometry in non-English languages. I'm really looking for up-to-date graduate-level books like the Gomez Ruiz book. And by the way, not in CJK languages please. I can struggle through most languages with a dictionary, but Chinese characters are just a bit too much work for me.
My purpose is to include the books in the bibliography of a book I'm writing. I would also like to read them myself!
 A: Time ago a read a really nice book "Geometria de espacios fibrados" (Spanish) writen by Roberto J. Miatello and Carlos E. Olmos in 1992 and published in Serie "B" Trabajos de Matematica, FaMAF, Universidad Nacional de Cordoba, Argentina. Prof. Olmos is well known expert in Riemannian Geometry that in 2005 gave a geometric proof of a famous theorem by Marcel Berger : http://annals.math.princeton.edu/wp-content/uploads/annals-v161-n1-p11.pdf 
A: Lafontaine: Introduction aux variétés différentielles
A rigorous, classical treatise. The second edition is much more complete.  
Bröcker-Jänich: Einführung in Die Differentialtopologie
A remarkable booklet which goes very far in few pages. Many beautiful illustrations.   
Pham: Géométrie et calcul différentiel sur les variétés
A very original  book, explaining the intuition behind the concepts and written by a physicist turned mathematician, whom I had the good luck to have as a colleague.  
Berger-Gostiaux: Géométrie différentielle
A beautiful blend of modern and classical topics. This is the only book I know which computes in extreme detail the volume of tubes (a calculation due to Hotelling and Weyl).
 A fly in the ointment is the pedantic precision in the notation:  some abuse of notation would have made for smoother reading!
Laudenbach: Transversalité, courants et théorie de Morse
A very advanced book, involving Reeb foliations, De Rham currents, Thom-Smale- Witten complexes,... 
Dieudonné: Eléments d'analyse; Tomes III,IV,IX
Wikipedia describes in detail the contents of the nine (!) tomes of Dieudonné's  encyclopaedic treatise, of which at least the tomes III,IV,IX are relevant to the question.
What he wrote on his own (a truly superhuman accomplishment!) can be seen as advantageously replacing the treatise on analysis that Bourbaki originally set out to provide but never did.   
Edit:
Bernhard Riemann: Über die Hypothesen, Welche der Geometrie zu Grunde Liegen
Riemann's foundational text in all its glory, with accompanying articles by modern historians and scientists.   
A: Brazilian books.
www. im.ufal.br > posmat > index.php > downloads >  category > 6-livros
www.sbm.org.br > wp-content > uploads > 2016/06 > Introdução-a-Geometria-Diferencial
