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Martin Östberg

Researcher at Royal Institute of Technology

Publications -  9
Citations -  46

Martin Östberg is an academic researcher from Royal Institute of Technology. The author has contributed to research in topics: Finite element method & Natural rubber. The author has an hindex of 4, co-authored 9 publications receiving 38 citations.

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Dynamic stiffness of hollowed cylindrical rubber vibration isolators — The wave-guide solution

TL;DR: In this paper, the dynamic stiffness of hollowed cylindrical vibration isolators using a wave-guide modelling approach is given, where the isolators consist of rubber and metal elements in series and the boundary conditions at the lateral and radial surfaces of each rubber component are locally non-mixed and simultaneously satisfied by using the modes corresponding to the dispersion relation for axial waves in infinite hollow cylinders.
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Weak formulation of Biot's equations in cylindrical coordinates with harmonic expansion in the circumferential direction

TL;DR: In this article, the authors used wave propagation in infinitely extended homogeneous and hollowed cylindrical rods, or wave guides, consisting of visco-elastic media to model rubber vibration isolators of finite length.
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Transverse, tilting and cross-coupling stiffness of cylindrical rubber isolators in the audible frequency range—The wave-guide solution

TL;DR: In this paper, an audio-frequency wave-guide model for antisymmetric dynamic stiffness of arbitrary long elastomer cylinders is presented, which is based on a fractional derivative of a standard linear solid embodying a Mittag-Leffler relaxation kernel.
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A vibro-acoustic reduced order model using undeformed coupling interface substructuring - Application to rubber bushing isolation in vehicle suspension systems

TL;DR: In this paper, a vibro-acoustic reduced order model based on a substructuring method using undeformed coupling interfaces (UCI) is proposed to reduce the order of a global problem.
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Weak forms for modelling of rotationally symmetric, multilayered structures, including anisotropic poro-elastic media

TL;DR: A weak form of the Biot's equation represented in a cylindrical coordinate system using a spatial Fourier expansion in the circumferential direction is presented in this paper, where the original three dim dim lights are used.