A finite-state aeroelastic model for rotorcraft–pilot coupling analysis

被引:0
|
作者
Serafini J. [1 ]
Colella M.M. [1 ]
Gennaretti M. [1 ]
机构
[1] Department of Engineering, University Roma Tre, Via della Vasca Navale 79, Rome
关键词
Rotor aeroelasticity; Rotorcraft–pilot coupling; State-space modelling;
D O I
10.1007/s13272-013-0086-8
中图分类号
学科分类号
摘要
Rotorcraft–pilot coupling (RPC) denotes interplay between pilot and helicopter (or tiltrotor) that may give rise to adverse phenomena. These are usually divided into two main classes: pilot-induced oscillations driven by flight dynamics and behavioural processes, and pilotassisted oscillations (PAO) caused by unintentional actions of pilot on controls, owing to involuntary reaction to seat vibrations. The aim of this paper is the development of mathematical helicopter models suited for analysis of RPC phenomena. In addition to rigid-body dynamics, RPCs (especially PAO) are also related to fuselage structural dynamics and servoelasticity; however, a crucial role is played by main rotor aeroelasticity. In this work, the aeroelastic behaviour of the main rotor is simulated through a novel finite-state modeling that may conveniently be applied for rotorcraft stability and response analyses, as well as for control synthesis applications. Numerical results, first are focused on the validation of the proposed novel main rotor model, and then present applications of the developed comprehensive rotorcraft model for the RPC analysis of a Bo-105-type helicopter. Specifically, these deal with the stability of vertical bouncing, which is a PAO phenomenon caused by coupling of vertical pilot seat acceleration with collective control stick, driven by inadvertent pilot actions. Further, considering quasi-steady, airfoil theory with wake inflow correction and three-dimensional, potential-flow, boundary element method approaches, the sensitivity of PAO simulations to different aerodynamic load models applied within the main rotor aeroelastic operator is also investigated. © Deutsches Zentrum für Luft- und Raumfahrt e.V. 2013.
引用
收藏
页码:1 / 11
页数:11
相关论文
共 50 条
  • [31] FINITE-STATE CODES
    POLLARA, F
    MCELIECE, RJ
    ABDELGHAFFAR, K
    IEEE TRANSACTIONS ON INFORMATION THEORY, 1988, 34 (05) : 1083 - 1089
  • [32] The Finite-State Playground
    Hammond, Michael
    INTERNATIONAL JOURNAL OF ENGLISH STUDIES, 2008, 8 (01): : 123 - 139
  • [33] Finite-state dimension
    Dai, JJ
    Lathrop, JI
    Lutz, JH
    Mayordomo, E
    THEORETICAL COMPUTER SCIENCE, 2004, 310 (1-3) : 1 - 33
  • [34] Finite-state syllabification
    Hulden, Mans
    FINITE-STATE METHODS AND NATURAL LANGUAGE PROCESSING, 2006, 4002 : 86 - 96
  • [35] Finite-state dimension
    Dai, JJ
    Lathrop, JI
    Lutz, JH
    Mayordomo, E
    AUTOMATA LANGUAGES AND PROGRAMMING, PROCEEDING, 2001, 2076 : 1028 - 1039
  • [36] Finite-State Independence
    Verónica Becher
    Olivier Carton
    Pablo Ariel Heiber
    Theory of Computing Systems, 2018, 62 : 1555 - 1572
  • [37] Approximating a diffusion by a finite-state hidden Markov model
    Kontoyiannis, I.
    Meyn, S. P.
    STOCHASTIC PROCESSES AND THEIR APPLICATIONS, 2017, 127 (08) : 2482 - 2507
  • [38] Diagnosability of faults using Finite-State Automaton Model
    Xi, YX
    Lim, KW
    Ho, WK
    Preisig, HA
    IEEE 2000 TENCON PROCEEDINGS, VOLS I-III: INTELLIGENT SYSTEMS AND TECHNOLOGIES FOR THE NEW MILLENNIUM, 2000, : A367 - A371
  • [39] Deciding sequentiability of finite-state transducers by finite-state pattern-matching
    Gaál, T
    THEORETICAL COMPUTER SCIENCE, 2004, 313 (01) : 105 - 117
  • [40] Finite-state Markov model for Rayleigh fading channels
    Zhang, QQ
    Kassam, SA
    IEEE TRANSACTIONS ON COMMUNICATIONS, 1999, 47 (11) : 1688 - 1692