The dynamics of a cantilever plate clamped at its trailing edge and placed at a moderate angle (α≤30∘) to a uniform flow are investigated experimentally and numerically, and a large experimental data set is provided. The dynamics are shown to differ significantly from the zero-angle-of-attack case, commonly called the inverted-flag configuration. Four distinct dynamical regimes arise at non-zero angles: a small oscillation around a small-deflection equilibrium (deformed regime), a small-amplitude flapping motion, a large-amplitude flapping motion and a small oscillation around a large-deflection equilibrium (deflected regime). The small- and large-amplitude flapping motions are shown to be produced by different physical mechanisms. The smal...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/83602/1/AIAA-2010-4456-518.pd
Using force measurements and flow visualization in a water tunnel, we consider motions of rigid flat...
International audienceWe address theoretically the flutter instability of a rectangular cantilevered...
The dynamics of a cantilever plate clamped at its trailing edge and placed at a moderate angle (α≤30...
International audienceA nonlinear fluid-elastic continuum model for the dynamics of a slender cantil...
The stability of a cantilevered elastic sheet in a uniform flow has been studied extensively due to ...
The dynamics of a cantilevered elastic sheet, with a uniform steady flow impinging on its clamped en...
We study the effect of adding discrete structural mass on the linear stability of an otherwise homog...
The dynamics of an inverted flag are investigated experimentally in order to find the conditions und...
Plates and membranes interacting with incoming fluids are canonical problems exhibiting rich physics...
An inverted flag has its trailing edge clamped and exhibits dynamics distinct from that of a convent...
We develop a new computational model of the linear fluid-structure interaction of a cantilevered fle...
The flapping flag is a canonical fluid-structure interaction problem that describes a cantilever pla...
Cantilever plate flutter in axial flow has attracted more and more attention, as it is a typical mod...
International audienceWe address the flutter instability of a flexible plate immersed in an axial fl...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/83602/1/AIAA-2010-4456-518.pd
Using force measurements and flow visualization in a water tunnel, we consider motions of rigid flat...
International audienceWe address theoretically the flutter instability of a rectangular cantilevered...
The dynamics of a cantilever plate clamped at its trailing edge and placed at a moderate angle (α≤30...
International audienceA nonlinear fluid-elastic continuum model for the dynamics of a slender cantil...
The stability of a cantilevered elastic sheet in a uniform flow has been studied extensively due to ...
The dynamics of a cantilevered elastic sheet, with a uniform steady flow impinging on its clamped en...
We study the effect of adding discrete structural mass on the linear stability of an otherwise homog...
The dynamics of an inverted flag are investigated experimentally in order to find the conditions und...
Plates and membranes interacting with incoming fluids are canonical problems exhibiting rich physics...
An inverted flag has its trailing edge clamped and exhibits dynamics distinct from that of a convent...
We develop a new computational model of the linear fluid-structure interaction of a cantilevered fle...
The flapping flag is a canonical fluid-structure interaction problem that describes a cantilever pla...
Cantilever plate flutter in axial flow has attracted more and more attention, as it is a typical mod...
International audienceWe address the flutter instability of a flexible plate immersed in an axial fl...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/83602/1/AIAA-2010-4456-518.pd
Using force measurements and flow visualization in a water tunnel, we consider motions of rigid flat...
International audienceWe address theoretically the flutter instability of a rectangular cantilevered...