T
+34 946 567 842
F
+34 946 567 843
E
mdahlenburg@bcamath.org
Information of interest
- Orcid: 0000-0002-1629-2971
PhD Student at BCAM.
-
Sturm–Liouville systems for the survival probability in first-passage time problems
Pagnini, G.
; Dahlenburg, M. (2023-11-15)
We derive a Sturm–Liouville system of equations for the exact calculation of the survival probability in first-passage time problems. This system is the one associated with the Wiener–Hopf integral equation obtained from ...
-
Wiener-Hopf Integral Equations in Mean First-passage Time Problems for Continuous-time Random Walks
Dahlenburg, M.; Pagnini, G. (2023)
We study the mean first-passage time (MFPT) for asymmetric continuous time random walks in continuous space characterised by finite mean waiting times and jump amplitudes with both finite average and finite variance. We ...
-
Exact calculation of the mean first-passage time of continuous-time random walks by nonhomogeneous Wiener-Hopf integral equations
Dahlenburg, M.; Pagnini, G. (2022-12-23)
We study the mean first-passage time (MFPT) for asymmetric continuous-time random walks in continuous-space characterised by waiting-times with finite mean and by jump-sizes with both finite mean and finite variance. In ...
-
Stochastic resetting by a random amplitude
Dahlenburg, M.; Chechkin, A. V.; Schumer, R.; Metzler, R. (2021-05-18)
Stochastic resetting, a diffusive process whose amplitude is reset to the origin at random times, is a vividly studied strategy to optimize encounter dynamics, e.g., in chemical reactions. Here we generalize the resetting ...