Published papers and preprints:

• R. Hutchins and O. Maleva, Equilateral polygons in polygonal norms/Inscribing equilateral polygons in centrally symmetric convex bodies in R²,
• J. Kolar and O. Maleva, Chain rule for Pointwise Lipschitz functions
• M. Dymond and O. Maleva, Typical Lipschitz mappings are typically non-differentiable, first version on arXiv:2111.09644
• R. Hutchins and O. Maleva, On the structural decomposition of planar Lipschitz quotient mappings (PDF) Pure and Applied Functional Analysis (PAFA), vol. 8, no. 6, 2023, 1747-1766, see also arXiv:2305.12874
• O. Maleva and C. Villanueva-Segovia, Best constants for Lipschitz quotient mappings in polygonal norms (PDF), Mathematika 67 (2021) 116-144, DOI: 10.1112/mtk.12064 and PDF version
• M. Dymond and O. Maleva, A dichotomy of sets via typical differentiability (PDF), Forum of Mathematics, Sigma, 2020, Vol. 8 e41, 1-42, DOI: 10.1017/fms.2020.45, see also (arxiv:1909.03487)
• O. Maleva and D. Preiss, Cone unrectifiable sets and non-differentiability of Lipschitz functions (PDF), Israel Journal of Mathematics, 232 (2019), no. 1, 75–108, DOI: 10.1007/s11856-019-1863-9, see also arxiv:1709.04233
• O. Maleva and D. Preiss, Directional Upper Derivatives and the Chain Rule Formula for Locally Lipschitz Functions on Banach Spaces, (PDF), Trans. Amer. Math. Soc., 368 (2016), No. 7, 4685-4730
• M. Dymond and O. Maleva, Differentiability inside sets with upper Minkowski dimension one, Michigan Math. J., 65 (2016), no. 3, 613-636, DOI: 10.1307/mmj/1472066151, see also arxiv:1305.3154.
• M. Dore and O. Maleva, A universal differentiability set in Banach spaces with separable dual (PDF), Journal of Functional Analysis 261 issue 6 (2011), 1674-1710, DOI: 10.1016/j.jfa.2011.05.016, see also arxiv:1103.5094
• M. Dore and O. Maleva, A compact universal differentiability set with Hausdorff dimension one (PDF), Israel Journal of Mathematics, 191 (2012), no. 2, 889-900, DOI: 10.1007/s11856-012-0014-3, see also on arxiv:1004.2151
• M. Dore and O. Maleva, A compact null set containing a differentiability point of every Lipschitz function (PDF), Mathematische Annalen, no. 3, vol. 351 (2011), 633-663, DOI 10.1007/s00208-010-0613-4, see also on arxiv:0804.4576
• J. Duda and O. Maleva, Metric derived numbers and continuous metric differentiability via homeomorphisms (PDF), Banach Spaces and their Applications in Analysis, 307-330, de Gruyter Proceedings in Mathematics (2007)
• O. Maleva, Unavoidable sigma-porous sets (PDF), J. London Math. Soc., 76, no. 2 (2007), 467-478, doi:10.1112/jlms/jdm059
• G. Kun, O. Maleva and A. Mathe, Metric characterization of pure unrectifiability (PDF), Real Analysis Exchange, 31, no. 1 (2005-2006), 195-214
• O. Maleva, On Lipschitz ball non collapsing functions and uniform co-Lipschitz mappings of the plane (PDF), Abstract and Applied Analysis, 5 (2005), 543-562.
• O. Maleva, Components of Level Sets of uniform co-Lipschitz functions on the plane (PDF), Proc. Amer. Math. Soc. 133 (2005), 841-850.
• O. Maleva, Point preimages under ball non-collapsing mappings (PDF), Geometric aspects of functional analysis, Lecture Notes in Math. 1087 (2003), 148 -- 157.
• O. Maleva, Lipschitz quotient mappings with good ratio of constants (PDF), Mathematika 49 (2002), parts 1/2, nos. 97/98, 159--165.
• O. Maleva, A pathological example of a uniform quotient mapping between euclidean spaces (PDF), Israel Journal of Mathematics, 123 (2001), 211 -- 220.