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  • Search: subject:"Harmonic function"
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Harmonic function 5 Martin boundary 2 Subordinate Brownian motion 2 Asymptotically zero drift 1 Boundary Harnack principle 1 Conditional limit theorem 1 Convergence to Γ-distribution 1 Exit distribution 1 Green function 1 Harmonic function on a fractal 1 Harnack inequality 1 Hitting time 1 Invariant distribution 1 Iterated function system 1 Jump process 1 Killed random walk 1 Lamperti problem 1 Largest gap 1 Limit theorem 1 Lévy system 1 Markov chain 1 Martin kernel 1 Martin representation 1 Martingale technique 1 Maximal spacing 1 Non-exponential change of measure 1 Number of non-visited sites 1 Oscillation of harmonic functions 1 Post critically finite set 1 Random walk 1 Regularity estimate 1 Regularly varying tail behaviour 1 Relative Fatou type theorem 1 Renewal function 1 Self-similar structure 1 Test (Lyapunov) function 1
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Kim, Panki 2 Amo, Enrique de 1 Denisov, Denis 1 Díaz Carrillo, Manuel 1 Fernández Sánchez, Juan 1 Kassmann, Moritz 1 Korshunov, Dmitry 1 Lee, Yunju 1 Mimica, Ante 1 Song, Renming 1 Vondraček, Zoran 1 Vysotsky, Vladislav 1 Wachtel, Vitali 1
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Stochastic Processes and their Applications 5 Mathematics and Computers in Simulation (MATCOM) 1
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Limit theorems for random walks that avoid bounded sets, with applications to the largest gap problem
Vysotsky, Vladislav - In: Stochastic Processes and their Applications 125 (2015) 5, pp. 1886-1910
Consider a centred random walk in dimension one with a positive finite variance σ2, and let τB be the hitting time for a bounded Borel set B with a non-empty interior. We prove the asymptotic Px(τBn)∼2/πσ−1VB(x)n−1/2 and provide an explicit formula for the limit VB as a function of...
Persistent link: https://www.econbiz.de/10011209772
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PCF self-similar sets and fractal interpolation
Amo, Enrique de; Díaz Carrillo, Manuel; Fernández … - In: Mathematics and Computers in Simulation (MATCOM) 92 (2013) C, pp. 28-39
The aim of this paper is to show, using some of Barnsley's ideas, how it is possible to generalize a fractal interpolation problem to certain post critically finite (PCF) compact sets in ℝn. We use harmonic functions to solve this fractal interpolation problem.
Persistent link: https://www.econbiz.de/10011050290
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Analysis of jump processes with nondegenerate jumping kernels
Kassmann, Moritz; Mimica, Ante - In: Stochastic Processes and their Applications 123 (2013) 2, pp. 629-650
We prove regularity estimates for functions which are harmonic with respect to certain jump processes. The aim of this article is to extend the method of Bass–Levin (2002) [3] and Bogdan–Sztonyk (2005) [6] to more general processes. Furthermore, we establish a new version of the Harnack...
Persistent link: https://www.econbiz.de/10011064936
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Potential analysis for positive recurrent Markov chains with asymptotically zero drift: Power-type asymptotics
Denisov, Denis; Korshunov, Dmitry; Wachtel, Vitali - In: Stochastic Processes and their Applications 123 (2013) 8, pp. 3027-3051
is based on construction of a harmonic function which turns out to be regularly varying at infinity. This harmonic … function allows us to perform non-exponential change of measure. Under this new measure Markov chain is transient with drift …
Persistent link: https://www.econbiz.de/10011064937
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Oscillation of harmonic functions for subordinate Brownian motion and its applications
Kim, Panki; Lee, Yunju - In: Stochastic Processes and their Applications 123 (2013) 2, pp. 422-445
in a bounded κ-fat open set; if u is a positive harmonic function with respect to X in a bounded κ-fat open set D and h … is a positive harmonic function in D vanishing on Dc, then the non-tangential limit of u/h exists almost everywhere with …
Persistent link: https://www.econbiz.de/10011064964
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Potential theory of subordinate Brownian motions with Gaussian components
Kim, Panki; Song, Renming; Vondraček, Zoran - In: Stochastic Processes and their Applications 123 (2013) 3, pp. 764-795
In this paper we study a subordinate Brownian motion with a Gaussian component and a rather general discontinuous part. The assumption on the subordinator is that its Laplace exponent is a complete Bernstein function with a Lévy density satisfying a certain growth condition near zero. The main...
Persistent link: https://www.econbiz.de/10011065072
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