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Philip S. Beran

Researcher at Air Force Research Laboratory

Publications -  256
Citations -  5383

Philip S. Beran is an academic researcher from Air Force Research Laboratory. The author has contributed to research in topics: Aeroelasticity & Nonlinear system. The author has an hindex of 34, co-authored 246 publications receiving 4841 citations. Previous affiliations of Philip S. Beran include Wright State University & Air Force Institute of Technology.

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Reduced-order modeling: new approaches for computational physics

TL;DR: In this paper, the authors review the development of new reduced-order modeling techniques and discuss their applicability to various problems in computational physics, including aerodynamic and aeroelastic behaviors of two-dimensional and three-dimensional geometries.
Proceedings ArticleDOI

Reduced-order modeling - New approaches for computational physics

TL;DR: The deve lo l~n~e~~ t of new reducecl-orcler ~ r ~ o t l e l i ~ ~ g tecl~niques ant1 tliscuss their applicalrility to variolts prol in co~ril)utatior~ul pl~ysics.
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State-space representation of the unsteady aerodynamics of flapping flight

TL;DR: In this article, a state-space formulation for the aerodynamics of flapping flight is presented, where the Duhamel's principle, applied in linear unsteady flows, is extended to non-conventional lift curves to capture the LEV contribution.
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The role of non-uniqueness in the development of vortex breakdown in tubes

TL;DR: In this article, numerical solutions of viscous, swirling flows through circular pipes of constant radius and circular pipes with throats have been obtained under the assumptions of steady flow, rotational symmetry and frictionless flow at the pipe wall.
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Analytical Sensitivity Analysis of an Unsteady Vortex Lattice Method for Flapping Wing Optimization

TL;DR: In this paper, the design optimization of a flapping wing in forward flight with active shape morphing, aimed at maximizing propulsive efficiency under lift and thrust constraints, was performed with an inviscid three-dimensional unsteady vortex lattice method, whose lack of fidelity is offset by a relatively inexpensive computational cost.