
The phenomenon of oscillatory instability called ‘flutter’ was observed in aeroelasticity and rotor dynamics about a century ago. Driven by a series of applications involving non-conservative elasticity theory at different physical scales, ranging from nanomechanics to the mechanics of large space structures and including biomechanical problems of motility and growth, research on flutter is experiencing a new renaissance. A review is presented of the most notable applications and recent advances in fundamentals, both theoretical and experimental aspects, of flutter instability and Hopf bifurcation. Open problems, research gaps and new perspectives for investigations are indicated.
Condensed Matter - Materials Science, Hopf bifurcation, elasticity, non-holonomic constraints, non-Hermitian mechanics, non-conservative systems, Physics - Instrumentation and Detectors, Classical Physics (physics.class-ph), Materials Science (cond-mat.mtrl-sci), FOS: Physical sciences, Physics - Classical Physics, Dynamical Systems (math.DS), Instrumentation and Detectors (physics.ins-det), Hopf bifurcation, elasticity, non-holonomicconstraints, non-Hermitian mechanics,non-conservative systems, FOS: Mathematics, Mathematics - Dynamical Systems
Condensed Matter - Materials Science, Hopf bifurcation, elasticity, non-holonomic constraints, non-Hermitian mechanics, non-conservative systems, Physics - Instrumentation and Detectors, Classical Physics (physics.class-ph), Materials Science (cond-mat.mtrl-sci), FOS: Physical sciences, Physics - Classical Physics, Dynamical Systems (math.DS), Instrumentation and Detectors (physics.ins-det), Hopf bifurcation, elasticity, non-holonomicconstraints, non-Hermitian mechanics,non-conservative systems, FOS: Mathematics, Mathematics - Dynamical Systems
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