Gerold Alsmeyer

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Uwe RoeslerProfessor of Mathematics, Kiel UniversityVerified email at math.uni-kiel.de
Alexander IksanovTaras Shevchenko National University of KyivVerified email at knu.ua
Alexander MarynychTaras Shevchenko National University of KyivVerified email at knu.ua
Zakhar KabluchkoUniversity of MünsterVerified email at uni-muenster.de
Sebastian MentemeierProfessor, Universität HildesheimVerified email at uni-hildesheim.de
J D BigginsThe University of SheffieldVerified email at sheffield.ac.uk
Cristina Gutiérrez PérezDepartamento de Matemáticas, Universidad de ExtremaduraVerified email at unex.es
Dariusz BuraczewskiUniversity of WroclawVerified email at uwr.edu.pl
Piotr DyszewskiInstytut Matematyczny Uniwersytetu WrocławskiegoVerified email at math.uni.wroc.pl
Vladislav VysotskyReader, University of SussexVerified email at sussex.ac.uk
Kilian RaschelCNRS & Laboratoire de Mathématiques et Physique Théorique (Université de Tours)Verified email at lmpt.univ-tours.fr
Matthias LöweProfessor für Mathematik, Universität MünsterVerified email at uni-muenster.de
Bastien MalleinUniversité Sorbonne Paris NordVerified email at math.univ-paris13.fr
Luc DevroyeMcGill UniversityVerified email at cs.mcgill.ca
Andreas HeuerUniversity MuensterVerified email at uni-muenster.de

Gerold Alsmeyer

Professor of Mathematics, University of Münster

Verified email at math.uni-muenster.de - Homepage

Probability Stochastic Processes Statistics


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Erneuerungstheorie G Alsmeyer Analyse stochastischer Regenerationsschemata, Stuttgart: B. G. Teubner, 1991	95	1991
On the Markov renewal theorem G Alsmeyer Stochastic processes and their applications 50 (1), 37-56, 1994	91	1994
On distributional properties of perpetuities G Alsmeyer, A Iksanov, U Rösler Journal of Theoretical Probability 22 (3), 666-682, 2009	82	2009
The functional equation of the smoothing transform G Alsmeyer, JD Biggins, M Meiners The Annals of Probability 40 (5), 2069-2105, 2012	73	2012
Fixed points of the smoothing transform: two-sided solutions G Alsmeyer, M Meiners Probability theory and related fields 155 (1), 165-199, 2013	63	2013
Wahrscheinlichkeitstheorie G Alsmeyer Inst. für Math. Statistik, Fachbereich Math. der Westfälischen Wilhelms-Univ., 2003	58	2003
Some relations between harmonic renewal measures and certain first passage times G Alsmeyer Statistics & probability letters 12 (1), 19-27, 1991	52	1991
The bisexual Galton-Watson process with promiscuous mating: extinction probabilities in the supercritical case G Alsmeyer, U Rösler The Annals of Applied Probability 6 (3), 922-939, 1996	51	1996
The Markov renewal theorem and related results G Alsmeyer Universität Münster. Angewandte Mathematik und Informatik, 1996	45	1996
On generalized renewal measures and certain first passage times G Alsmeyer The Annals of Probability, 1229-1247, 1992	44	1992
A log-type moment result for perpetuities and its application to martingales in supercritical branching random walks G Alsmeyer, A Iksanov Electronic Journal of Probability 14, 289-313, 2009	42	2009
Fixed points of inhomogeneous smoothing transforms G Alsmeyer, M Meiners Journal of Difference Equations and Applications 18 (8), 1287-1304, 2012	41	2012
Asexual versus promiscuous bisexual Galton-Watson processes: the extinction probability ratio G Alsmeyer, U Rösler The Annals of Applied Probability 12 (1), 125-142, 2002	41	2002
Tail behaviour of stationary solutions of random difference equations: the case of regular matrices G Alsmeyer, S Mentemeier Journal of Difference Equations and Applications 18 (8), 1305-1332, 2012	33	2012
Double martingale structure and existence of φ-moments for weighted branching processes G Alsmeyer Deutsche Nationalbibliothek, 2005	33	2005
On the Harris recurrence of iterated random Lipschitz functions and related convergence rate results G Alsmeyer Journal of Theoretical Probability 16 (1), 217-247, 2003	31	2003
A stochastic fixed point equation related to weighted branching with deterministic weights G Alsmeyer, U Rösler Electronic Journal of Probability 11, 27-56, 2006	30	2006
Chebyshev's Inequality. G Alsmeyer International encyclopedia of statistical science, 239-240, 2011	29	2011
Superposed continuous renewal processes a Markov renewal approach G Alsmeyer Stochastic processes and their applications 61 (2), 311-322, 1996	27	1996
Power and exponential moments of the number of visits and related quantities for perturbed random walks G Alsmeyer, A Iksanov, M Meiners Journal of Theoretical Probability 28 (1), 1-40, 2015	22	2015

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