Near-critical percolation in two dimensions.
Nolin, Pierre (2008)
Electronic Journal of Probability [electronic only]
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Displaying similar documents to “Decay of geometry for Fibonacci critical covering maps of the circle”
Near-critical percolation in two dimensions.
A unified approach to min-max critical point theorems.
Ramos, M., Rebelo, C. (1994)
Portugaliae Mathematica
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A recurrence relation for the “inv" analogue of -Eulerian polynomials.
Chow, Chak-On (2010)
The Electronic Journal of Combinatorics [electronic only]
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Attractors for nonautonomous multivalued evolution systems generated by time-dependent subdifferentials.
Yamazaki, Noriaki (2002)
Abstract and Applied Analysis
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Super-critical boundary bubbling in a semilinear Neumann problem
Manuel del Pino, Monica Musso, Angela Pistoia (2005)
Annales de l'I.H.P. Analyse non linéaire
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Topological tools for the prescribed scalar curvature problem on S n
Dina Abuzaid, Randa Ben Mahmoud, Hichem Chtioui, Afef Rigane (2014)
Open Mathematics
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In this paper, we consider the problem of the existence of conformal metrics with prescribed scalar curvature on the standard sphere S n, n ≥ 3. We give new existence and multiplicity results based on a new Euler-Hopf formula type. Our argument also has the advantage of extending well known results due to Y. Li [16].
Existence and multiplicity results for degenerate elliptic equations with dependence on the gradient.
Iturriaga, Leonelo, Lorca, Sebastian (2007)
Boundary Value Problems [electronic only]
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Doob's type inequality and strong law of large numbers for demimartingales.
Xuejun, Wang, Shuhe, Hu, Ting, Zhao, Wenzhi, Yang (2010)
Journal of Inequalities and Applications [electronic only]
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A note on two inventory models.
Colpaert, J., Omey, E. (1997)
Bulletin of the Belgian Mathematical Society - Simon Stevin
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Statistical properties of unimodal maps
Artur Avila, Carlos Gustavo Moreira (2005)
Publications Mathématiques de l'IHÉS
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We consider typical analytic unimodal maps which possess a chaotic attractor. Our main result is an explicit combinatorial formula for the exponents of periodic orbits. Since the exponents of periodic orbits form a complete set of smooth invariants, the smooth structure is completely determined by purely topological data (“typical rigidity”), which is quite unexpected in this setting. It implies in particular that the lamination structure of spaces of analytic unimodal maps (obtained...