Prof. Dr.-Ing. Jan Awrejcewicz

Profil

Derzeitige StellungProfessor W-3 und Äquivalente
FachgebietMechanik,Medizinische Physik, Biomedizinische Technik,Mathematik Allgemein und übergreifende Themen; Sammlungen
KeywordsNonlinear dynamics, stability, bifurcation, chaos, control

Aktuelle Kontaktadresse

LandPolen
OrtLodz
Universität/InstitutionTechnical University of Lodz
Institut/AbteilungDepartment of Automatics and Biomechanics
Websitewww.p.lodz.pl/k16

Gastgeber*innen während der Förderung

Prof. Dr. Eberhard BrommundtInstitut für Technische Mechanik, Technische Universität Carolo-Wilhelmina zu Braunschweig, Braunschweig
Prof. Dr.-Ing. Holger HanselkaFachbereich Maschinenbau, Technische Universität Darmstadt, Darmstadt
Prof. Dr. Dr. h.c. Peter HagedornFachbereich Maschinenbau, Technische Universität Darmstadt, Darmstadt
Beginn der ersten Förderung01.02.1988

Programm(e)

1987Humboldt-Forschungsstipendien-Programm
2010Forschungspreis-Programm auf Gegenseitigkeit für Wissenschaftler*innen aus dem Ausland

Publikationen (Auswahl)

2012Jan Awrejcewicz, Igor Andrianov, Victor Olves´kyy: Applications of 2D Padé Approximants in Nonlinear Shell Theory: Stability Calculation and Experimental Justification. In: Jan Awrejcewicz, Peter Hagedorn, Nonlinearity, Bifurcation and Chaos - Theory and Applications. InTech, 2012. 1-26
2012Jan Awrejcewicz, Zbigniew Koruba: Classical Mechanics - Applied Mechanics and Mechtronics. In: Advances in Mechanics and Mathematics, 2012, 1-250
2012Jan Awrejcewicz: Classical Mechanics - Dynamics. In: Advances in Mechanics and Mathematics, 2012, 1-465
2012Jan Awrejcewicz: Classical Mechanics - Kinematics and Statics. In: Advances in Mechanics and Mathematics, 2012, 1-440
2011J. Awrejcewicz, J. Mrozowski, S. Mlynarska, A. Dabrowska-Wosiak, B. Zagrodny, S. Banasiak, L.V. Yakushevich: Modeling and Simulation of Biomechanical Systems - An Orbital Cavity, a Pelvic Bone and Coupled DNA Bases. In: Jan Awrejcewicz, Numerical Analysis - Theory and Application. InTech, 2011. 335-356
2011Jan Awrejcewicz, Larisa P. Dzyubak: Numerical Analysis of a Rotor Dynamics in the Magneto-Hydrodynamic Field. In: Jan Awrejcewicz, Numerical Simulations of Physical and Engineering Processes. InTech 2011. 367-388
1991Jan Awrejcewicz: Analysis of Double Hopf Bifurcations. In: Nonlinear Vibration Problems, 1991, 123-140
1991Jan Awrejcewicz: Analysis of the Biparameter Hopf Bifurcation. In: Nonlinear Vibration Problems, 1991, 63-76
1991Jan Awrejcewicz: Bifurcation and Chaos in Coupled Oscillators. . World Scientific, 1991
1991Jan Awrejcewicz: Bifurcation, Periodic and Chaotic Orbits of the Two-Body Non-linear Mechanical System. In: Strojnicky Casopis, 1991, 113-128
1991Jan Awrejcewicz: Chaos in a Sinusoidally (Parametrically and Externally) Driven System with Three Degrees of Freedom. In: Journal of Technical Physics, 1991, 247-265
1991Jan Awrejcewicz: Chaos in a System of Coupled Oscillators. In: Acta Physica Slovaca , 1991, 217-223
1991Jan Awrejcewicz: Determination of Periodic Oscillations in Nonlinear Autonomous Discrete-Continuous Systems with Delay. In: International Journal of Solids and Structures, 1991, 825-832
1991Jan Awrejcewicz: Dynamics of the Human Vocal Cords. In: Journal of Theoretical and Applied Mechanics , 1991, 557-577
1991Jan Awrejcewicz: Hopf Bifurcation in Mathieu-Duffing¿s Oscillator. In: Nonlinear Vibration Problems, 1991, 161-172
1991Jan Awrejcewicz: Nonlinear Dynamics of a Two-Body Nonlinear Mechanical System. In: Computer Methods in Applied Mechanics and Engineering, 1991, 1093-1108
1991Jan Awrejcewicz, Wolf-Dietrich Reinhardt: Observation of Chaos in the Nonautonomous System with Two Degrees of Freedom. In: Journal of Applied Mathematics and Mechanics ZAMM, 1991, 357-360
1991Jan Awrejcewicz: On the Hopf Bifurcation. In: Nonlinear Vibration Problems, 1991, 15-31
1991Jan Awrejcewicz: Periodic and Chaotic Orbits in a Mechanical System with Three Degrees of Freedom. In: Journal of Sound and Vibration , 1991, 181-183
1991Jan Awrejcewicz: Three Routes to Chaos in Simple Sinusoidally Driven Oscillators. In: Journal of Applied Mathematics and Mechanics ZAMM, 1991, 71-79