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26A16 Lipschitz (Hölder) classes (11 articles)

• Král, Josef, Jr.: Note on functions satisfying the integral Hölder condition. (English). Mathematica Bohemica, vol. 121 (1996), issue 3, pp. 263-268
• Matkowski, Janusz; Merentes, Nelson: Characterization of globally Lipschitzian composition operators in the Banach space ${\rm BV}\sb p\sp 2[a,b]$. (English). Archivum Mathematicum, vol. 28 (1992), issue 2, pp. 181-186
• Levy, Ronnie; Rice, Michael D.: The approximation and extension of uniformly continuous Banach space valued mappings. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 24 (1983), issue 2, pp. 251-265
• Demuth, Osvald: Über ein konstruktives Analogon eines Satzes von K. M. Garg über Ableitungszahlen. (German) [A constructive analogue of K. M. Garg's theorem on derivative numbers]. Commentationes Mathematicae Universitatis Carolinae, vol. 21 (1980), issue 3, pp. 457-472
• Mišík, Ladislav: Sätze des Khintchine Typus für Mengenfunktionen. (German). Mathematica Slovaca, vol. 27 (1977), issue 2, pp. 155-171
• Gwinner, Joachim: Mean value theorem for convex functionals. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 18 (1977), issue 2, pp. 213-218
• Christensen, J. P. R.: Measure theoretic zero sets in infinite dimensional spaces and differentiability of Lipschitz mappings. (English). In: Frolík, Z. (ed.): Abstracta. 5th Winter School on Abstract Analysis. Czechoslovak Academy of Sciences, Praha, 1977. pp. 13
• Drábek, Pavel: Continuity of Nemyckij's operator in Hölder spaces. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 16 (1975), issue 1, pp. 37-57
• Kučera, Milan: Hausdorff measures of the set of critical values of functions of the class $C^{k,\lambda}$. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 13 (1972), issue 2, pp. 333-350
• Král, J.: Functions satisfying an integral Lipschitz condition. (English). Acta Universitatis Carolinae. Mathematica et Physica, vol. 12 (1971), issue 1, pp. 51-54
• Zahradník, Miloš: On the common fixed point for commuting Lipschitz functions. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 12 (1971), issue 4, pp. 713-721