Transient analysis of flexible multi-body systems. II. Application to aircraft landing (Q1064150)
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scientific article; zbMATH DE number 3919966
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Transient analysis of flexible multi-body systems. II. Application to aircraft landing |
scientific article; zbMATH DE number 3919966 |
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Transient analysis of flexible multi-body systems. II. Application to aircraft landing (English)
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1986
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[For part I see the summary above (Zbl 0575.73066).] This investigation presents a method for transient analysis of a large- scale multi-body aircraft consisting of interconnected rigid and flexible bodies that undergo large angular rotations. Elastic components of the aircraft are discretized using the finite element method. The system equations of motion and nonlinear algebraic constraint equations describing joints between different components are written in the Lagrangian formulation using a finite set of coupled reference and modal coordinates. The system differential equations of motion and algebraic constraint equations are computer-generated and integrated forward in time using an explicit-implicit direct numerical integration algorithm coupled with a Newton-Raphson type iteration in order to check on constraint violations. Impact and intermittent motion events are accounted for by using a generalized momentum balance that predict jump discontinuities in the generalized velocities as well as jump discontinuities in the system reaction forces. The formulation presented and the computer program developed are used to simulate the impact between the landing gear and the runway. The method is also used to predict the dynamic behavior of the aircraft during the traverse of an abrupt elevation change in the runway.
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large-scale aircraft
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transient analysis
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large-scale multi-body aircraft
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interconnected rigid and flexible bodies
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large angular rotations
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system equations of motion
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nonlinear algebraic constraint equations
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joints between different components
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Lagrangian formulation
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finite set of coupled reference and modal coordinates
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computer- generated
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integrated forward in time
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explicit-implicit direct numerical integration algorithm
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Newton-Raphson type iteration
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check on constraint violations
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Impact
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intermittent motion
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generalized momentum balance
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predict jump discontinuities
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generalized velocities
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system reaction forces
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simulate the impact between the landing gear and the runway
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dynamic behavior
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