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The singular set of lipschitzian minima of multiple integralsKRISTENSEN, Jan; MINGIONE, Giuseppe.Archive for rational mechanics and analysis. 2007, Vol 184, Num 2, pp 341-369, issn 0003-9527, 29 p.Article

Hausdorff dimensions for SLE6BEFFARA, Vincent.Annals of probability. 2004, Vol 32, Num 3B, pp 2606-2629, issn 0091-1798, 24 p.Article

Dimension of images of subspaces under Sobolev mappingsHENCL, Stanislav; HONZIK, Petr.Annales de l'Institut Henri Poincaré. Analyse non linéaire. 2012, Vol 29, Num 3, pp 401-411, issn 0294-1449, 11 p.Article

Etude des propriétés de rectifiabilité des sous-ensembles de Rn = Study of rectifiability properties of subsets of euclidean spacesPajot, Hervé; David, G.1996, 164 p.Thesis

Hausdorff dimension of cantor sets and polynomial hullsJÖRICKE, Burglind.Proceedings of the American Mathematical Society. 2006, Vol 134, Num 5, pp 1347-1354, issn 0002-9939, 8 p.Article

Local enrichments of categoriesPULTR, A; THOLEN, W.Cahiers de topologie et géométrie différentielle. 2000, Vol 41, Num 2, pp 121-142, issn 0008-0004Article

EFFECTIVE PACKING DIMENSION OF II01-CLASSESCONIDIS, Chris J; KNIGHT, Julia.Proceedings of the American Mathematical Society. 2008, Vol 136, Num 10, pp 3653-3660, issn 0002-9939, 8 p.Article

Hausdorff dimension, lower order and Khintchine's theorem in metric Diophantine approximationDODSON, M. M.Journal für die reine und angewandte Mathematik. 1992, Vol 432, pp 69-76, issn 0075-4102Article

A CENTRAL SET OF DIMENSION 2BISHOP, Christopher J; HAKOBYAN, Hrant.Proceedings of the American Mathematical Society. 2008, Vol 136, Num 7, pp 2453-2461, issn 0002-9939, 9 p.Article

Schnorr dimensionDOWNEY, Rodney; MERKLE, Wolfgang; REIMANN, Jan et al.Lecture notes in computer science. 2005, pp 96-105, issn 0302-9743, isbn 3-540-26179-6, 10 p.Conference Paper

ON THE DERIVATIVE OF THE HAUSDORFF DIMENSION OF THE QUADRATIC JULIA SETSJAKSZTAS, Ludwik.Transactions of the American Mathematical Society. 2011, Vol 363, Num 10, pp 5251-5291, issn 0002-9947, 41 p.Article

Quasi-Lipschitz equivalence of Ahlfors―David regular setsQIN WANG; LIFENG XI.Nonlinearity (Bristol. Print). 2011, Vol 24, Num 3, pp 941-950, issn 0951-7715, 10 p.Article

Fractal dimensions for repellers of maps with holesDYSMAN, Michelle.Journal of statistical physics. 2005, Vol 120, Num 3-4, pp 479-509, issn 0022-4715, 31 p.Article

Hausdorff measure and dimension of some fractals in rnPENGJIAN, Shang; ZAKS, Arnold.Nonlinear analysis. 2001, Vol 45, Num 7, pp 817-824, issn 0362-546XArticle

Hausdorff dimensions of random net fractalsLIANG, J.-R; REN, F.-Y.Stochastic processes and their applications. 1998, Vol 74, Num 2, pp 235-250, issn 0304-4149Article

Intersecting random translates of invariant Cantor setsKENYON, R; PERES, Y.Inventiones mathematicae. 1991, Vol 104, Num 3, pp 601-629, issn 0020-9910Article

Scaling-law analysis to describe the impedance behavior of fractal electrodesPAJKOSSY, T; NYIKOS, L.Physical review. B, Condensed matter. 1990, Vol 42, Num 1B, pp 709-719, issn 0163-1829Article

Divergence points of self-similar measures satisfying the OSCXIAO, Jia-Qing; MIN WU; FEI GAO et al.Journal of mathematical analysis and applications. 2011, Vol 379, Num 2, pp 834-841, issn 0022-247X, 8 p.Article

Subdividing alpha complexCHENG, Ho-Lun; TAN, Tony.Lecture notes in computer science. 2004, pp 186-197, issn 0302-9743, isbn 3-540-24058-6, 12 p.Conference Paper

On the influence of coverings in multifractal analysisVOJAK, R.Comptes rendus de l'Académie des sciences. Série 1, Mathématique. 1997, Vol 325, Num 11, pp 1163-1168, issn 0764-4442Article

Hausdorff dimension of the multiplicative golden mean shiftKENYON, Richard; PERES, Yuval; SOLOMYAK, Boris et al.Comptes rendus. Mathématique. 2011, Vol 349, Num 11-12, pp 625-628, issn 1631-073X, 4 p.Article

Dimension and measure for semi-hyperbolic rational maps of degree 2ASPENBERG, Magnus; GRACZYK, Jacek.Comptes rendus. Mathématique. 2009, Vol 347, Num 7-8, pp 395-400, issn 1631-073X, 6 p.Article

Hausdorff dimension of rupture sets and removable singularitiesDAVILA, Juan; PONCE, Augusto C.Comptes rendus. Mathématique. 2008, Vol 346, Num 1-2, pp 27-32, issn 1631-073X, 6 p.Article

Uniform perfectness of self-affine setsFENG XIE; YONGCHENG YIN; YESHUN SUN et al.Proceedings of the American Mathematical Society. 2003, Vol 131, Num 10, pp 3053-3057, issn 0002-9939, 5 p.Article

Correspondence principles for effective dimensionsHITCHCOCK, John M.Lecture notes in computer science. 2002, pp 561-571, issn 0302-9743, isbn 3-540-43864-5, 11 p.Conference Paper

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