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Results: 31 to 60 of 148 found      Go to page: 1 2 3 4 5

[31] John M. Mackay and Jeremy T. Tyson. Ahlfors regular conformal dimension. University Lecture Series 54 (2010) 91-106.
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[32] John M. Mackay and Jeremy T. Tyson. Gromov hyperbolic groups and spaces and their boundaries. University Lecture Series 54 (2010) 25-47.
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[33] John M. Mackay and Jeremy T. Tyson. Background material. University Lecture Series 54 (2010) 1-19.
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[34] John M. Mackay and Jeremy T. Tyson. Conformal gauges and conformal dimension. University Lecture Series 54 (2010) 21-24.
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[35] John M. Mackay and Jeremy T. Tyson. Sets and spaces of conformal dimension zero. University Lecture Series 54 (2010) 67-78.
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[36] John M. Mackay and Jeremy T. Tyson. Lower bounds for conformal dimension. University Lecture Series 54 (2010) 49-66.
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[37] John M. Mackay and Jeremy T. Tyson. Conformal Dimension. University Lecture Series 54 (2010) MR MR2662522.
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[38] John M. Mackay and Jeremy T. Tyson. Gromov--Hausdorff tangent spaces and conformal dimension. University Lecture Series 54 (2010) 79-90.
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[39] John M. Mackay and Jeremy T. Tyson. Global quasiconformal dimension. University Lecture Series 54 (2010) 107-129.
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[40] Carlos A. Cabrelli, Kathryn E. Hare and Ursula M. Molter. Classifying Cantor sets by their fractal dimensions. Proc. Amer. Math. Soc. 138 (2010) 3965-3974. MR 2679618.
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[41] Valentino Magnani. Nonexistence of horizontal Sobolev surfaces in the Heisenberg group. Proc. Amer. Math. Soc. 138 (2010) 1785-1791. MR 2587463.
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[42] Yakov Pesin and Vaughn Climenhaga. Lectures on Fractal Geometry and Dynamical Systems. The Student Mathematical Library 52 (2009) MR MR2560337.
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[43] Yakov Pesin and Vaughn Climenhaga. Appendix. The Student Mathematical Library 52 (2009) 289-293.
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[44] Yakov Pesin and Vaughn Climenhaga. Chaotic attractors and persistent chaos. The Student Mathematical Library 52 (2009) 209-232.
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[45] Yakov Pesin and Vaughn Climenhaga. Hints to selected exercises. The Student Mathematical Library 52 (2009) 295-298.
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[46] Yakov Pesin and Vaughn Climenhaga. Measures: Definitions and examples. The Student Mathematical Library 52 (2009) 101-122.
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[47] Yakov Pesin and Vaughn Climenhaga. Basic concepts and examples. The Student Mathematical Library 52 (2009) 1-52.
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[48] Yakov Pesin and Vaughn Climenhaga. Fundamentals of dimension theory. The Student Mathematical Library 52 (2009) 53-100.
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[49] Yakov Pesin and Vaughn Climenhaga. Discrete-time systems: The FitzHugh--Nagumo model. The Student Mathematical Library 52 (2009) 159-189.
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[50] Yakov Pesin and Vaughn Climenhaga. Continuous-time systems: The Lorenz model. The Student Mathematical Library 52 (2009) 253-288.
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[51] Yakov Pesin and Vaughn Climenhaga. Measures and dimensions. The Student Mathematical Library 52 (2009) 123-157.
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[52] Yakov Pesin and Vaughn Climenhaga. The bifurcation diagram for the logistic map. The Student Mathematical Library 52 (2009) 191-208.
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[53] Yakov Pesin and Vaughn Climenhaga. Horseshoes and intermittent chaos. The Student Mathematical Library 52 (2009) 233-251.
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[54] Giovanni Leoni. Functions of bounded variation. Graduate Studies in Mathematics 105 (2009) 377-414.
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[55] Giovanni Leoni. Sobolev spaces. Graduate Studies in Mathematics 105 (2009) 279-309.
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[56] Giovanni Leoni. Sobolev spaces: Further properties. Graduate Studies in Mathematics 105 (2009) 349-375.
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[57] Giovanni Leoni. Functions of bounded variation and Sobolev functions. Graduate Studies in Mathematics 105 (2009) 215-228.
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[58] Giovanni Leoni. Sobolev spaces: Embeddings. Graduate Studies in Mathematics 105 (2009) 311-347.
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[59] Giovanni Leoni. Absolutely continuous functions. Graduate Studies in Mathematics 105 (2009) 73-113.
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[60] Giovanni Leoni. Monotone functions. Graduate Studies in Mathematics 105 (2009) 3-37.
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Results: 31 to 60 of 148 found      Go to page: 1 2 3 4 5


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