M
Marcin Gajewski
Researcher at Warsaw University of Technology
Publications - 89
Citations - 314
Marcin Gajewski is an academic researcher from Warsaw University of Technology. The author has contributed to research in topics: Buckling & Finite element method. The author has an hindex of 8, co-authored 88 publications receiving 255 citations. Previous affiliations of Marcin Gajewski include Road and Bridge Research Institute.
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Modelling of Elastomeric Bearings with Application of Yeoh Hyperelastic Material Model
TL;DR: In this article, two models of hyperelasticity for rubber-like materials, i.e. neo-Hookean and Yeoh models, are considered for modeling elastomeric bridge bearings.
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Buckling resistance assessment of steel I-section beam-columns not susceptible to LT-buckling
TL;DR: In this article, the buckling resistance assessment of steel-I-section perfect beam-columns of the cross-section class 1 and 2, not susceptible to LT-buckling and subjected to compression and one directional bending about the section principal axes y−y or z−z.
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Application of a material fatigue damage model in 4PB tests
TL;DR: In this paper, the Asphalt Concrete Pavement-Fatigue model is used to estimate the fatigue property of an asphalt mix. But, due to the non-homogenous stress and strain field in the beam, the measured response does not represent the stiffness modulus of the material but a weighted stiffness value.
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The Influence of Binder Rheological Properties on Asphalt Mixture Permanent Deformation
TL;DR: In this paper, a performance parameter for binder which is good for quality prediction of asphalt mixture in frame of resistance to permanent deformation (rutting) is proposed, and correlation between the proposed functional parameter and rut depth is shown.
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Prediction of Asphalt Concrete Low-temperature Cracking Resistance on the Basis of Different Constitutive Models☆
TL;DR: In this article, the TSRST is modeled using the finite element method in a frame of thermo-mechanics with the so-called weak coupling between thermal and mechanical effects.