Łukasz Jankowski

Dr. Łukasz Jankowski

orcid

Research Focus & Metrics

Academic Career Length

20Years (2007-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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26 May 2022 in Measurement
Verified
Journal Article
Closed access
QZQingxia Zhang
Qingxia Zhang
JHJilin Hou
Jilin Hou
XHXiaoyang Hu
Xiaoyang Hu
LYLi Yuan
Li Yuan
ŁJŁukasz Jankowski
Łukasz Jankowski
ZDZhongdong Duan
Zhongdong Duan

2 July 2010 in Structural and Multidisciplinary Optimization
Verified
Journal Article
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QZQingxia Zhang
Qingxia Zhang
ŁJŁukasz Jankowski
Łukasz Jankowski
ZDZhong-Dong Duan
Zhong-Dong Duan
A method for simultaneous identification of moving masses and damages of the supporting structure from measured responses is presented. The interaction forces between the masses and the structure are used as excitation. Masses and damage extents are used as the optimization variables; compared to the approaches based on identification of the interaction forces, it allows ill-conditioning to be avoided and decreases the number of required sensors. The virtual distortion method is used; the damaged structure is modeled by the intact structure subjected to response-coupled virtual distortions and moving forces. These are related to the optimization variables via a linear system, which allows the optimization variables of both kinds to be treated in a unified way. A moving dynamic influence matrix is introduced to reduce the numerical costs. The adjoint variable method is used for fast sensitivity analysis. A numerical experiment of a three-span beam with 10% rms measurement error and three types of model errors is presented.

1 November 2012 in Mechanical Systems and Signal Processing
Verified
Journal Article
Closed access
QZQ. Zhang
Q. Zhang
ŁJŁukasz Jankowski
Łukasz Jankowski
ZDZ. Duan
Z. Duan

10 March 2010 in Structural Control and Health Monitoring
Verified
Journal Article
Closed access
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JHJilin Hou
Jilin Hou
ŁJŁukasz Jankowski
Łukasz Jankowski
JOJinping Ou
Jinping Ou
This paper describes an effective method of substructure isolation for local structural health monitoring (SHM). In practice, often only a small part of a larger structure is critical and needs monitoring. However, typical low-frequency SHM methods require modeling and analysis of the global structure, which can be costly, time-consuming and error-prone. The proposed approach is based on the virtual distortion method (VDM) and uses force distortions to model fixed supports in the boundary nodes to isolate the considered substructure from influences of the rest of the structure. Therefore, given an excitation of the substructure and the measured response of the global structure, the response of the substructure treated as fixed supported can be computed. Local-only monitoring is then possible using virtually any of the existing methods. However, consistently with the isolation methodology, strain distortions are used here for modeling of damages of the isolated substructure. The discrete adjoint variable method is used for the first time within the framework of the VDM in order to perform fast analytical sensitivity analysis and improve the computational effectiveness of the damage identification by one order of magnitude. A numerical example of a frame-truss with 5 and 10% noise level and an experiment of a cantilever beam are presented to validate the isolation methodology. Copyright © 2010 John Wiley & Sons, Ltd.

26 April 2021 in Actuators
Verified
Journal Article
Open access
PDF file
QZQingxia Zhang
Qingxia Zhang
JHJilin Hou
Jilin Hou
ZDZhong-Dong Duan
Zhong-Dong Duan
ŁJŁukasz Jankowski
Łukasz Jankowski
XHXiaoyang Hu
Xiaoyang Hu
Road roughness is an important factor in road network maintenance and ride quality. This paper proposes a road-roughness estimation method using the frequency response function (FRF) of a vehicle. First, based on the motion equation of the vehicle and the time shift property of the Fourier transform, the vehicle FRF with respect to the displacements of vehicle–road contact points, which describes the relationship between the measured response and road roughness, is deduced and simplified. The key to road roughness estimation is the vehicle FRF, which can be estimated directly using the measured response and the designed shape of the road based on the least-squares method. To eliminate the singular data in the estimated FRF, the shape function method was employed to improve the local curve of the FRF. Moreover, the road roughness can be estimated online by combining the estimated roughness in the overlapping time periods. Finally, a half-car model was used to numerically validate the proposed methods of road roughness estimation. Driving tests of a vehicle passing over a known-sized hump were designed to estimate the vehicle FRF, and the simulated vehicle accelerations were taken as the measured responses considering a 5% Gaussian white noise. Based on the directly estimated vehicle FRF and updated FRF, the road roughness estimation, which considers the influence of the sensors and quantity of measured data at different vehicle speeds, is discussed and compared. The results show that road roughness can be estimated using the proposed method with acceptable accuracy and robustness.

1 September 2019 in Journal of the Franklin Institute
Verified
Journal Article
Closed access
RFRami Faraj
Rami Faraj
ŁJŁukasz Jankowski
Łukasz Jankowski
CGCezary Graczykowski
Cezary Graczykowski
JHJan Holnicki-Szulc
Jan Holnicki-Szulc