Resultados globales: 4 registros encontrados en 0.03 segundos.
Artículos, Encontrados 4 registros
Artículos Encontrados 4 registros  
1.
16 p, 424.3 KB Tangents, rectifiability, and corkscrew domains / Azzam, Jonas (University of Edinburgh. School of Mathematics)
In a recent paper, Csörnyei and Wilson prove that curves in Euclidean space of σ-finite length have tangents on a set of positive H 1-measure. They also show that a higher dimensional analogue of this result is not possible without some additional assumptions. [...]
2018 - 10.5565/PUBLMAT6211808
Publicacions matemàtiques, Vol. 62 Núm. 1 (2018) , p. 161-176 (Articles)  
2.
23 p, 358.7 KB A geometric and stochastic proof of the twist point theorem / O'Neill, Michael D.
In this paper we will give a proof of the McMillan twist point theorem using geometry, potential theory and Ito's formula but not the Riemann mapping theorem.
2012 - 10.5565/PUBLMAT_56112_02
Publicacions matemàtiques, Vol. 56, Núm. 1 ( 2012) , p. 41-63  
3.
29 p, 260.2 KB Homogeneous subsets of a Lipschitz graph and the Corona Theorem / Newdelman, Brady Max (University of California (Estats Units d'Amèrica). Department of Mathematics)
This paper proves the Corona Theorem to be affirmative for domains in the complex plane bounded by thick subsets of a Lipschitz graph. Specifically, the boundary of these domains E0 has a Carleson lower density: ∧ ( B(z, r) ∩ E0) > є 0r for all z ∈ E0 and all r > 0.
2011 - 10.5565/PUBLMAT_55111_05
Publicacions matemàtiques, Vol. 55, Núm. 1 (2011) , p. 93-121  
4.
19 p, 172.0 KB Estimates of Green functions and harmonic measures for elliptic operators with singular drift terms / Ifra, Abdoul ; Riahi, Lotfi
In this paper, we prove the existence and uniqueness of the continuous Green function G for the elliptic operator L = div(A(x)∇x)+B(x)·∇x with singular drift term B on a C1,1 bounded domain D in Rn, n ≥ 3, and its comparability to the Green function G0 of L0 = div(A(x)∇x). [...]
2005 - 10.5565/PUBLMAT_49105_07
Publicacions matemàtiques, V. 49 N. 1 (2005) , p. 159-177  

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