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Prof. Dr. Hans-Peter Beise

Informatik, Hochschule Trier

Publikationen
Ergebnisse pro Seite:  10

Dias Da Cruz, Steve; Beise, Hans-Peter; Schröder, Udo et al.

Detection of vital signs in presence of car vibrations and RADAR-based passenger classification

Rohling, Hermann (Hrsg). 2018 19th International Radar Symposium (IRS). Göttingen: Cuvillier Verlag 2018 S. 1 - 10


Karahasanovic, Una; Stifter, Thomas; Beise, Hans-Peter et al.

Mathematical modelling and simulations of complex breathing patterns detected by RADAR sensors

Rohling, Hermann (Hrsg). 2018 19th International Radar Symposium (IRS). Göttingen: Cuvillier Verlag 2018 S. 1 - 10


Beise, Hans-Peter; Stifter, Thomas; Schröder, Udo

Virtual interference study for FMCW and PMCW radar

2018 11th German Microwave Conference (GeMiC). Ratingen: IEEE 2018 S. 351 - 354


Beise, Hans-Peter; Müller, Jürgen

Generic boundary behaviour of Taylor series in Hardy and Bergman spaces

Mathematische Zeitschrift. Bd. 284. H. 3-4. Springer 2016 S. 1185 - 1197


Müller, Jürgen; Beise, Hans-Peter; Meyrath, Thierry

Limit functions of discrete dynamical systems

Conformal Geometry and Dynamics. Bd. 18. H. 4. American Mathematical Society 2015 S. 56 - 64


Müller, Jürgen; Beise, Hans-Peter; Meyrath, Thierry

Mixing Taylor shifts and universal Taylor series

Bulletin of the London Mathematical Society. Bd. 47. 2015 S. 136 - 142


Beise, Hans-Peter

On the intersection of the spectrum of frequently hypercyclic operators with the unit circle

Journal of Operator Theory. Bd. 72. H. 2. Theta Foundation 2014 S. 329 - 342


Beise, Hans-Peter

Growth of Frequently Birkhoff-Universal Functions of Exponential Type on Rays

Computational Methods and Function Theory. Bd. 13. H. 1. Springer Science and Business Media LLC 2013 S. 21 - 35


Beise, Hans-Peter; Müller, Jürgen

Limit functions of iterates of entire functions on parts of the Julia set

Proceedings of the American Mathematical Society. Bd. 141. H. 11. 2013 S. 3929 - 3933


Müller, Jürgen; Beise, Hans-Peter

Growth of (frequently) hypercyclic functions for differential operators

Studia Mathematica. Bd. 207. 2011 S. 97 - 115