Stability Analysis for an Ultra-Lightweight Glider Airplane with Electric Driven Two-Blade Propeller

Safety is the most important requirement in flight operations. This also affects the application for an extreme lightweight glider in this paper. Essential properties are the target weight below 120 kg and the electric propulsion. The unsymmetric inertia from the two-blade propeller at the rear in combination with the light and flexible aluminium tube support makes it necessary to investigate the risk of mechanical instability. Starting from the equations of motion, the time-variant system matrices are set up. The simulation of Floquet multiplier and Hill’s hyper-eigenvalue problem provide the necessary information about the system stability. The conclusion is that the potential instability due to structural damping in the observed system can be avoided in the range of operation. The damping, experimentally determined by approximately 2%, is sufficient.

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Publication Details

Journal
Vibration
Published
2025-12-29
DOI
https://doi.org/10.3390/vibration9010003
Primary Topic
Aeroelasticity and Vibration Control
Type
article
Field-Weighted Citation Impact
0.00
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article

Stability Analysis for an Ultra-Lightweight Glider Airplane with Electric Driven Two-Blade Propeller

Simon Regnet, Joerg Bienert
Vibration
Aeroelasticity and Vibration Control
article

Stability Analysis for an Ultra-Lightweight Glider Airplane with Electric Driven Two-Blade Propeller

Simon Regnet, Joerg Bienert
article en

Abstract

Safety is the most important requirement in flight operations. This also affects the application for an extreme lightweight glider in this paper. Essential properties are the target weight below 120 kg and the electric propulsion. The unsymmetric inertia from the two-blade propeller at the rear in combination with the light and flexible aluminium tube support makes it necessary to investigate the risk of mechanical instability. Starting from the equations of motion, the time-variant system matrices are set up. The simulation of Floquet multiplier and Hill’s hyper-eigenvalue problem provide the necessary information about the system stability. The conclusion is that the potential instability due to structural damping in the observed system can be avoided in the range of operation. The damping, experimentally determined by approximately 2%, is sufficient.

VibrationVol. 9(1)
Technische Hochschule Ingolstadt (DE)
Affordable and clean energy
Openalex Percentile: Top 20%
Aeroelasticity and Vibration Control
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