Turboelectric Uncertainty Quantification and Error Estimation in Numerical Modelling

被引:4
|
作者
Alrashed, Mosab [1 ]
Nikolaidis, Theoklis [1 ]
Pilidis, Pericles [1 ]
Jafari, Soheil [1 ]
机构
[1] Cranfield Univ, Turboelect Engn Grp, Cranfield Campus, Cranfield MK43 0AL, Beds, England
来源
APPLIED SCIENCES-BASEL | 2020年 / 10卷 / 05期
关键词
turboelectric power; uncertainty quantification; error estimation; numerical modelling; turboelectric distributed propulsion; applied modelling;
D O I
10.3390/app10051805
中图分类号
O6 [化学];
学科分类号
0703 ;
摘要
Turboelectric systems can be considered complex systems that may comprise errors and uncertainty. Uncertainty quantification and error estimation processes can, therefore, be useful in achieving accurate system parameters. Uncertainty quantification and error estimation processes, however, entail some stages that provide results that are more positive. Since accurate approximation and power optimisation are crucial processes, it is essential to focus on higher accuracy levels. Integrating computational models with reliable algorithms into the computation processes leads to a higher accuracy level. Some of the current models, like Monte Carlo and Latin hypercube sampling, are reliable. This paper focuses on uncertainty quantification and error estimation processes in turboelectric numerical modelling. The current study integrates the current evidence with scholarly sources to ensure the incorporation of the most reliable evidence into the conclusions. It is evident that studies on the current subject began a long time ago, and there is sufficient scholarly evidence for analysis. The case study used to obtain this evidence is NASA N3-X, with three aircraft conditions: rolling to take off, cruising and taking off. The results show that the electrical elements in turboelectric systems can have decent outcomes in statistical analysis. Moreover, the risk of having overload branches is up to 2% of the total aircraft operation lifecycle, and the enhancement of the turboelectric system through electrical power optimisation management could lead to higher performance.
引用
收藏
页数:29
相关论文
共 50 条
  • [31] Functional derivatives for uncertainty quantification and error estimation and reduction via optimal high-fidelity simulations
    Strachan, Alejandro
    Mahadevan, Sankaran
    Hombal, Vadiraj
    Sun, Lin
    MODELLING AND SIMULATION IN MATERIALS SCIENCE AND ENGINEERING, 2013, 21 (06)
  • [32] Advanced Error Estimation, Adaptive Refinement, and Uncertainty Quantification Methodologies in Frequency-Domain Computational Electromagnetics
    Notaros, Branislav M.
    Harmon, Jake J.
    Kasdorf, Stephen
    2023 INTERNATIONAL CONFERENCE ON ELECTROMAGNETICS IN ADVANCED APPLICATIONS, ICEAA, 2023, : 629 - 629
  • [33] Local and Global Error Models to Improve Uncertainty Quantification
    Josset, Laureline
    Lunati, Ivan
    MATHEMATICAL GEOSCIENCES, 2013, 45 (05) : 601 - 620
  • [34] Local and Global Error Models to Improve Uncertainty Quantification
    Laureline Josset
    Ivan Lunati
    Mathematical Geosciences, 2013, 45 : 601 - 620
  • [35] Modelling and estimating uncertainty in parameter estimation
    Banks, HT
    Bihari, KL
    INVERSE PROBLEMS, 2001, 17 (01) : 95 - 111
  • [36] Numerical modelling of error field penetration
    Yu, Q.
    Guenter, S.
    Kikuchi, Y.
    Finken, K. H.
    NUCLEAR FUSION, 2008, 48 (02)
  • [37] UNCERTAINTY QUANTIFICATION IN NUMERICAL SIMULATIONS OF PARAMETRIC ROLL
    Duz, Bulent
    Ypma, Egbert
    PROCEEDINGS OF THE ASME 37TH INTERNATIONAL CONFERENCE ON OCEAN, OFFSHORE AND ARCTIC ENGINEERING, 2018, VOL 7A, 2018,
  • [38] A flexible numerical approach for quantification of epistemic uncertainty
    Chen, Xiaoxiao
    Park, Eun-Jae
    Xiu, Dongbin
    JOURNAL OF COMPUTATIONAL PHYSICS, 2013, 240 : 211 - 224
  • [39] Modelling error estimation and adaptive modelling of perforated materials
    Vemaganti, K
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2004, 59 (12) : 1587 - 1604
  • [40] Uncertainty quantification and estimation in differential dynamic microscopy
    Gu, Mengyang
    Luo, Yimin
    He, Yue
    Helgeson, Matthew E.
    Valentine, Megan T.
    PHYSICAL REVIEW E, 2021, 104 (03)