2009 - Fellow of the Royal Society of Edinburgh
His primary areas of investigation include Control theory, Classical mechanics, Nonlinear system, Mechanics and Mathematical analysis. His Control theory research includes elements of Chaotic hysteresis, Chaotic and Dynamics. Marian Wiercigroch combines subjects such as Attractor, Poincaré map, Bifurcation and Rotor with his study of Classical mechanics.
His Nonlinear system study incorporates themes from Differential equation, Equations of motion and Machining. His Mechanics study incorporates themes from Dry friction, Excitation and Drilling. His Mathematical analysis research is multidisciplinary, incorporating perspectives in Lyapunov exponent, Linear subspace and Helicopter rotor.
His main research concerns Nonlinear system, Control theory, Mechanics, Vibration and Mathematical analysis. He interconnects Mechanical engineering, Metal cutting, Numerical analysis, Stiffness and Piecewise in the investigation of issues within Nonlinear system. His work on Dynamical systems theory is typically connected to Snubber as part of general Control theory study, connecting several disciplines of science.
His Mechanics research focuses on Drilling and how it relates to Resonance. His study looks at the relationship between Vibration and fields such as Structural engineering, as well as how they intersect with chemical problems. Marian Wiercigroch combines subjects such as Chaotic, Classical mechanics and Bifurcation with his study of Mathematical analysis.
Marian Wiercigroch focuses on Mechanics, Vibration, Nonlinear system, Control theory and Bifurcation. His Mechanics study combines topics in areas such as Hopf bifurcation and Lift. His study on Vibration also encompasses disciplines like
His Nonlinear system study combines topics from a wide range of disciplines, such as Mechanical engineering, Cylinder, Numerical integration and System dynamics. His work in Control theory tackles topics such as Boundary which are related to areas like Phase plane. The study incorporates disciplines such as Grinding, Mathematical analysis, Computer simulation and Classical mechanics in addition to Bifurcation.
Marian Wiercigroch mostly deals with Mechanics, Vibration, Nonlinear system, Classical mechanics and Stiffness. As a member of one scientific family, Marian Wiercigroch mostly works in the field of Mechanics, focusing on Static friction and, on occasion, Dynamics. His Vibration research incorporates elements of Hopf bifurcation, Bottom hole assembly, Drill string and Control theory.
His research in Nonlinear system intersects with topics in Numerical integration, Mathematical analysis and System dynamics. His research on Classical mechanics also deals with topics like
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Sources of nonlinearities, chatter generation and suppression in metal cutting
Marian Wiercigroch;Erhan Budak.
Philosophical Transactions of the Royal Society A (2001)
Sources of nonlinearities, chatter generation and suppression in metal cutting
Marian Wiercigroch;Erhan Budak.
Philosophical Transactions of the Royal Society A (2001)
Hysteretic effects of dry friction: modelling and experimental studies.
Jerzy Wojewoda;Andrzej Stefański;Marian Wiercigroch;Tomasz Kapitaniak.
Philosophical Transactions of the Royal Society A (2008)
Hysteretic effects of dry friction: modelling and experimental studies.
Jerzy Wojewoda;Andrzej Stefański;Marian Wiercigroch;Tomasz Kapitaniak.
Philosophical Transactions of the Royal Society A (2008)
Archetypal oscillator for smooth and discontinuous dynamics
Qingjie Cao;Marian Wiercigroch;Ekaterina E. Pavlovskaia;Celso Grebogi.
Physical Review E (2006)
Archetypal oscillator for smooth and discontinuous dynamics
Qingjie Cao;Marian Wiercigroch;Ekaterina E. Pavlovskaia;Celso Grebogi.
Physical Review E (2006)
Frictional chatter in orthogonal metal cutting
Marian Wiercigroch;Anton M. Krivtsov.
Philosophical transactions - Royal Society. Mathematical, physical and engineering sciences (2001)
Frictional chatter in orthogonal metal cutting
Marian Wiercigroch;Anton M. Krivtsov.
Philosophical transactions - Royal Society. Mathematical, physical and engineering sciences (2001)
Rotating orbits of a parametrically-excited pendulum
X. Xu;Marian Wiercigroch;M. P. Cartmell.
Chaos Solitons & Fractals (2005)
Rotating orbits of a parametrically-excited pendulum
X. Xu;Marian Wiercigroch;M. P. Cartmell.
Chaos Solitons & Fractals (2005)
Theoretical and Applied Mechanics Letters
International Journal of Mechanical Sciences
(Impact Factor: 6.772)
International Journal of Non-Linear Mechanics
(Impact Factor: 3.336)
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