]. K. Ball and . Ball, Markov chains, Riesz transforms and Lipschitz maps, Geometric and Functional Analysis, pp.137-172, 1992.
DOI : 10.1007/bf01896971

URL : http://www.digizeitschriften.de/download/PPN359089402_0002/PPN359089402_0002___log11.pdf

. Bl-]-y, J. Benyamini, and . Lindenstrauss, Geometric Nonlinear Functional Analysis, Volume I, Amer, 2000.

]. Y. Brsh, P. Brudnyi, and . Shvartsman, Stability of the Lipschitz extension property under metric transform, Geometric and Functional Analysis, pp.73-79, 2002.

]. F. Cha and . Chaatit, On uniform homeomorphisms of the unit spheres of certain Banach lattices, Pacific J. Math, vol.168, pp.11-31, 1995.

]. S. Delp and . Delpech, Modulus of continuity of the Mazur map between unit balls of Orlicz spaces and approximation by Hölder mappings, Illinois Journal of Mathematics

]. R. Dev and . Deville, Geometrical implications of the existence of very smooth bump functions in Banach spaces, Israel J. of Math, issue.1, pp.67-68, 1989.

M. Fabian, P. Habala, P. Hájek, V. Montesinos, J. Pelant et al., Functional Analysis and Infinite-Dimensional Geometry, CMS Books in Mathematics, vol.8, 2001.
DOI : 10.1007/978-1-4757-3480-5

]. M. Fazi, V. Fabian, and . Zizler, A " nonlinear " proof of Pitt's compactness theorem, Proc. Amer, pp.3693-3694, 2003.

]. T. Fipi, G. Figiel, and . Pisier, Séries aléatoires dans les espaces uniformément convexes ou uniformément lisses, C. R. Acad. Sci. Paris Série A, vol.279, pp.611-614, 1974.

]. M. Gi and . Girardi, The dual of the James tree space is asymptotically uniformly convex, Stud. Math, issue.2, pp.147-119, 2001.

]. R. Goja, J. A. Gonzalo, and . Jaramillo, Compact polynomials between Banach spaces, Proc. R. Ir. Acad., Sect. A, pp.95-213, 1995.

]. F. Her, C. Hernandez, and . Ruiz, Universal classes of Orlicz function spaces, Pacific J. Math, vol.155, pp.87-98, 1992.

J. [. Johnson, D. Lindenstrauss, G. Preiss, and . Schechtman, Almost Fr??chet Differentiability of Lipschitz Mappings Between Infinite-Dimensional Banach Spaces, Proc. London Math. Soc. (3), pp.711-746, 2002.
DOI : 10.1112/S0024611502013400

]. N. Kal and . Kalton, Spaces of Lipschitz and Hölder functions and their applications, Collect. Math, vol.55, issue.2, pp.171-217, 2004.

]. M. Kac and . Kaczmarz, The homeomorphy of certain spaces, Bull. Int. Acad. Polon. Sci. A, vol.48, pp.145-148, 1933.

. A. Kp, S. Kryczka, and . Prus, Separated sequences in nonreflexive Banach spaces, Proc. Amer, pp.155-163, 2001.

]. G. Lara, B. Lancien, and . Randrianantoanina, On the extension of Hölder maps with values in spaces of continuous functions

J. Lindenstrauss and L. Tzafriri, Classical Banach Spaces, Sequence Spaces, 1977.

L. [. Lindenstrauss and . Tzafriri, Function spaces, Classical Banach Spaces, vol.2, 1979.

]. L. Mal and . Maligranda, Indices and interpolation, Dissertationes Math, 1985.

]. B. Mau and . Maurey, Un théorème de prolongement, C.R. Acad. Sci. Paris, vol.279, pp.329-332, 1974.

]. S. Maz and . Mazur, Une remarque sur l'homéomorphie des champs fonctionnels, Studia Math, vol.1, pp.83-85, 1929.

]. V. Mil and . Milman, Geometric theory of Banach spaces. II. Geometry of the unit ball, Uspekhi mat, Nauk Russian Math. Surveys, vol.26, issue.26 6, pp.73-149, 1971.

]. G. Min and . Minty, On the extension of Lipschitz, Lipschitz-Hölder continuous, and monotone functions, Bull. Amer. Math. Soc, vol.76, pp.334-339, 1970.

A. Naor, A phase transition phenomenon between the isometric and isomorphic extension problems for H??lder functions between Lp spaces, Mathematika, vol.22, issue.1-2, pp.253-271, 2001.
DOI : 10.1307/mmj/1028999141

]. E. Odsc, T. Odell, and . Schlumprecht, The distortion problem, Acta Math, vol.173, pp.259-281, 1994.

]. R. Phe and . Phelps, Convex Functions, Monotone Operators and Differentiability, Lecture Notes in Math, 1989.

]. G. Pi and . Pisier, Martingales with values in uniformly convex spaces, Israel J. Math, vol.20, pp.326-350, 1975.

]. I. Tsa1 and . Tsa´rkovtsa´rkov, Smoothing of uniformly continuous mappings in L p spaces, English translation, pp.123-140, 1993.

]. I. Tsa2 and . Tsa´rkovtsa´rkov, Smoothing of abstract functions, Russian Acad. Sci. Sb. Math, vol.83, pp.405-430, 1995.

]. J. Vann, van Neerven Separated sequences in uniformly convex Banach spaces, Colloq. Math, vol.102, pp.147-153, 2005.

L. [. Wells and . Williams, Embeddings and Extensions in Analysis, Ergebnisse, vol.84, 1975.
DOI : 10.1007/978-3-642-66037-5

]. A. We and . Weston, On the uniform classification of L p (µ) spaces, Proc. Centre Math. Appl. Austral. Nat. Univ. Austral. Nat. Univ, vol.29, pp.231-237, 1992.