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Author

Peter Kern

Observed names: Kern, Peter, P. Kern
ORCID: 0000-0002-9682-0390
Observed ORCID: 0000-0002-9682-0390
OpenAlex ID: A5050218907
Fractional governing equations for coupled random walks
2011 · A. Jurlewicz, P. Kern, et al. · Computers & Mathematics with Applications · 50
Sample path deviations of the Wiener and the Ornstein–Uhlenbeck process from its bridges
2013 · Mátyás Barczy, Peter Kern · Brazilian Journal of Probability and Statistics · 14
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Representations of multidimensional linear process bridges
2013 · Mátyás Barczy, Peter Kern · Random Operators and Stochastic Equations · 10
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On some compound distributions with Borel summands
2015 · H. Finner, P. Kern, et al. · Insurance Mathematics and Economics · 7
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The Hausdorff Dimension of Operator Semistable Lévy Processes
2012 · Peter Kern, Lina Wedrich · Journal of Theoretical Probability · 7
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Oracle Continuous Time Random Walks
2010 · Agnieszka Jurlewicz, Peter Kern, et al. · 6
Dilatively stable stochastic processes and aggregate similarity
2014 · Mátyás Barczy, Peter Kern, et al. · Aequationes Mathematicae · 5
General alpha-Wiener bridges
2011 · Mátyás Barczy, Peter Kern · Communications on Stochastic Analysis · 5
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Scaling limits of coupled continuous time random walks and residual order statistics through marked point processes
2012 · A. Barczyk, P. Kern · Stochastic Processes and their Applications · 4
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On Self-Similar Bernstein Functions and Corresponding Generalized Fractional Derivatives
2022 · Peter Kern, Svenja Lage · Journal of Theoretical Probability · 3
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Space-Time Duality for Semi-Fractional Diffusions
2021 · Peter Kern, Svenja Lage · Progress in probability · 2
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A General Multiparameter Version of Gnedenko's Transfer Theorem
2016 · P. Kern · Theory of Probability and Its Applications · 2
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Gauss-Markov processes as space-time scaled stationary Ornstein-Uhlenbeck processes
2014 · Barczy, Matyas, Kern, Peter · arXiv (Cornell University) · 2
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Limit theorems for coupled continuous time random walks
2012 · Peter Kern, Mark M. Meerschaert, et al. · The Annals of Probability · 2
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A Closed Form Formula for the Stochastic Exponential of a Matrix-Valued Semimartingale
2022 · Peter Kern, Christian M�ller · Journal of Stochastic Analysis · 1
Dilatively semistable stochastic processes
2015 · Peter Kern, Lina Wedrich · Statistics & Probability Letters · 1
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On variation functions of lacunary series
2026 · Barczy, Matyas, Kern, Peter · arXiv (Cornell University)
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On the Integrated Density of States of Fractional Random Schrödinger Operators
2026 · Kern, Peter, Pleschberger, Leonard · arXiv (Cornell University)
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Max-semistable extremal behavior of AR(1)-processes connected with Bernoulli convolutions
2026 · Kern, Peter, Sterk, Alef · arXiv (Cornell University)
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Semistable distributions as marginals of operator stable laws
2025 · P. Kern, H.-P. Scheffler · Statistics & Probability Letters
Parabolic fractal geometry of stable Lévy processes with drift
2024 · Peter Kern, Leonard Pleschberger · Journal of Fractal Geometry Mathematics of Fractals and Related Topics
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4 Operator Scaled Wiener Bridges
2016 · Peter Kern, Vincent Krause
An integral representation of dilatively stable processes with independent increments
2016 · T. Bhatti, P. Kern · Stochastic Processes and their Applications
A Link Between Bougerol’s Identity and a Formula Due to Donati-Martin, Matsumoto and Yor
2016 · Mátyás Barczy, Peter Kern · Lecture notes in mathematics
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Séminaire de Probabilités XLVIII
2016 · Beiglböck, Mathias, Huesmann, Martin, et al. · Lecture notes in mathematics
Works count: 35
Citation count: 121
H-index: 6
I10-index: 3
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