In this paper a new controller design, which we Shall call the "trajectory sensitivity optimization" method, is presented to improve the robustness for parameter variations. The method uses the sensitivity t...
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This paper presents a unified approach to designing reduced-order observer-estimators. Specifically, we seek to design a reduced-order estimator satisfying an observation constraint that involves a prespecified, possi...
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This paper presents a unified approach to designing reduced-order observer-estimators. Specifically, we seek to design a reduced-order estimator satisfying an observation constraint that involves a prespecified, possibly unstable, subspace of the system dynamics and that also yields reudced-order estimates of the remaining subspace. The results are obtained by merging the optimal projection approach to reduced-order estimation of Bernstein and Hyland with the subspace-observer results of Bernstein and Haddad. A salient feature of this theory is the treatment of unstable dynamics within reduced-order state-estimation theory. In contrast to the standard full-order estimation problem involving a single algebraic Riccati equation, the solution to the reduced-order observer-estimator problem involves an algebraic system of four equations consisting of one modified Riccati equation and three modified Lyapunov equations coupled by two distinct oblique projections.
作者:
VANDERHA, JESA
Darmstadt Federal Republic of Germany
A general formulation for the relative motion allowing for arbitrary perturbing or thrust forces on each of the vtwo satellites is presented. Exact as well as approximate perturbation solutions for the linearized rela...
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This paper presents a unified theoretical basis for a class of methods that generate the governing equations of constrained dynamical systems by eliminating the constraints. By using Maggi's equations in conjuncti...
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The classic integral boundary-layer method of Holstein and Bohlen is presented in many texts such as White. The method, while unsatisfactory in some respects, still has academic interest. It was, of course, conceived ...
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The classic integral boundary-layer method of Holstein and Bohlen is presented in many texts such as White. The method, while unsatisfactory in some respects, still has academic interest. It was, of course, conceived in an era where hand calculations were necessary. Therefore, the fact that the expressions for the boundary-layer quantities of interest are expressed in terms of the pressure-gradient parameter, Λ for the von Karman-Pohlhausen method instead of the pressure gradient parameter K for the Holstein-Bohlen method, presents no significant difficulty. In order to avoid table look-up operations in computer codes, a function Λ(K) would allow routine calculations for all quantities. The analysis reported here resulted in a relatively simple, accurate correlation for Λ(K).
The purpose of this Note is to discuss practical implementation aspects of dynamic substructuring method related to the algorithm used to generate transformation vectors and the corresponding evaluation of error norms...
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The purpose of this Note is to discuss practical implementation aspects of dynamic substructuring method related to the algorithm used to generate transformation vectors and the corresponding evaluation of error norms. A new computational variant that combines the subspace generation of load-dependent vectors and the static condensation technique is developed to compute global modes which are not a summation of local modes or a combination of substructure modes. Finally, a numerical example of a simple cantilever structure is presented to illustrate the relative performance of the proposed solution methods.
Describes a selection of important parallel algorithms for matrix computations. Reviews the current status and provides an overall perspective of parallel algorithms for solving problems arising in the major areas of ...
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ISBN:
(数字)9781611971705
ISBN:
(纸本)9780898712605
Describes a selection of important parallel algorithms for matrix computations. Reviews the current status and provides an overall perspective of parallel algorithms for solving problems arising in the major areas of numerical linear algebra, including (1) direct solution of dense, structured, or sparse linear systems, (2) dense or structured least squares computations, (3) dense or structured eigenvaluen and singular value computations, and (4) rapid elliptic solvers. The book emphasizes computational primitives whose efficient execution on parallel and vector computers is essential to obtain high performance algorithms.
Consists of two comprehensive survey papers on important parallel algorithms for solving problems arising in the major areas of numerical linear algebra—direct solution of linear systems, least squares computations, eigenvalue and singular value computations, and rapid elliptic solvers, plus an extensive up-to-date bibliography (2,000 items) on related research.
A clamped-free beam, damped by a proof-mass actuator, is selected for small-scale model research of flexible structures in space. Because of the short length of the actuator, the dynamic behavior of this system is str...
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A clamped-free beam, damped by a proof-mass actuator, is selected for small-scale model research of flexible structures in space. Because of the short length of the actuator, the dynamic behavior of this system is strongly influenced by the constraints on the motion of the proof mass and by the maximum control forces available. An optimal solution is presented, in which a linear programming algorithm is used. Then, by special consideration of the constraints, a simplified suboptimal feedback position control is used, controlling the system by imposing position commands on the proof mass rather than using direct force inputs. The resulting time response closely fits the optimal solution. An adequate response is achieved in the linear and nonlinear regions, even when the proof mass violates its constraints.
A class of high order explicit 2-step methods for the integration of ordinary differential equations have been developed. The methods use the slopes at several auxiliary points within a step. The efficiency of the met...
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A class of high order explicit 2-step methods for the integration of ordinary differential equations have been developed. The methods use the slopes at several auxiliary points within a step. The efficiency of the methods has been established by comparing numerical results with those of Adams—Bashforth—Moulton predictor-corrector method and Runge-Kutta fourth order method.
An analysis of flux-splitting procedures for the solution of Euler′s equations with real gas effects is presented. An alternative real gas flux splitting is derived which can easily be implemented into existing codes...
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