Works (5)

Updated: March 10th, 2025 12:14

2002 article

Proper orthogonal decomposition-based control of transverse beam vibrations: experimental implementation

Banks, H. T., Rosario, R. C. H., & Tran, H. T. (2002, September 1). IEEE Transactions on Control Systems Technology, Vol. 10, pp. 717–726.

By: H. Banks n, R. Rosario n & H. Tran n

author keywords: Euler-Bernoulli beam equation; feedback control; linear quadratic Gaussian (LQG); proper orthogonal decomposition (POD); reduced order model
topics (OpenAlex): Model Reduction and Neural Networks; Probabilistic and Robust Engineering Design; Hydraulic and Pneumatic Systems
TL;DR: Linear quadratic Gaussian compensator control of transverse vibrations was implemented on an aluminum cantilevered beam in a "smart structure" paradigm and experimental results indicate that POD-based control achieves comparable control attenuation with full-order model- based control. (via Semantic Scholar)
Sources: Web Of Science, NC State University Libraries
Added: August 6, 2018

2001 article

Convergence of approximations in feedback control of structures

Banks, H. T., & Rosario, R. C. H. D. (2001, January 1). Mathematical and Computer Modelling.

By: H. Banks n & R. Rosario n

author keywords: feedback control; approximation; LQR; control convergence
topics (OpenAlex): Stability and Controllability of Differential Equations; Advanced Numerical Methods in Computational Mathematics; Numerical methods for differential equations
Source: Web Of Science
Added: August 6, 2018

2000 article

Reduced-order model feedback control design: numerical implementation in a thin shell model

Banks, H. T., Rosario, R. C. H., & Smith, R. C. (2000, July 1). IEEE Transactions on Automatic Control, Vol. 45, pp. 1312–1324.

By: H. Banks n, R. Rosario n & R. Smith n

author keywords: LQR feedback control; proper orthogonal decomposition; reduced-basis computational methods; thin shell dynamics
topics (OpenAlex): Model Reduction and Neural Networks; Computational Fluid Dynamics and Aerodynamics; Probabilistic and Robust Engineering Design
TL;DR: Reduced-order models employing the Lagrange and popular proper orthogonal decomposition (POD) reduced-basis methods in numerical approximation and feedback control of systems are presented and numerically tested. (via Semantic Scholar)
Sources: Web Of Science, NC State University Libraries
Added: August 6, 2018

1998 article

LQR Control of Thin Shell Dynamics: Formulation and Numerical Implementation

Rosario, R. C. H., & Smith, R. C. (1998, April 1). Journal of Intelligent Material Systems and Structures, Vol. 9, pp. 301–320.

By: R. Rosario* & R. Smith n

topics (OpenAlex): Aeroelasticity and Vibration Control; Composite Structure Analysis and Optimization; Vibration and Dynamic Analysis
Sources: Web Of Science, NC State University Libraries
Added: August 6, 2018

1997 article

Spline approximation of thin shell dynamics

Rosario, R. C. H. D., & Smith, R. C. (1997, August 15). International Journal for Numerical Methods in Engineering, Vol. 40, pp. 2807–2840.

By: R. Rosario n & R. Smith*

topics (OpenAlex): Vibration and Dynamic Analysis; Composite Structure Analysis and Optimization; Advanced Numerical Methods in Computational Mathematics
Sources: NC State University Libraries, NC State University Libraries
Added: August 6, 2018

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