Materials Map

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The Materials Map is an open tool for improving networking and interdisciplinary exchange within materials research. It enables cross-database search for cooperation and network partners and discovering of the research landscape.

The dashboard provides detailed information about the selected scientist, e.g. publications. The dashboard can be filtered and shows the relationship to co-authors in different diagrams. In addition, a link is provided to find contact information.

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The Materials Map is still under development. In its current state, it is only based on one single data source and, thus, incomplete and contains duplicates. We are working on incorporating new open data sources like ORCID to improve the quality and the timeliness of our data. We will update Materials Map as soon as possible and kindly ask for your patience.

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in Cooperation with on an Cooperation-Score of 37%

Topics

Publications (15/15 displayed)

  • 2018A weak shear web model for deflection analysis of deep composite box-type beams3citations
  • 2018A weak shear web model for deflection analysis of deep composite box-type beams3citations
  • 2018Influence of grain inclination angle on shear buckling of laminated timber sheathing productscitations
  • 2018A Review of Structural Robustness with Focus on Timber Buildingscitations
  • 2017Exact Lévy-type solutions for bending of thick laminated orthotropic plates based on 3-D elasticity and shear deformation theories16citations
  • 2017Tests and Analyses of Slotted-In Steel-Plate Connections in Composite Timber Shear Wall Panels1citations
  • 2017Stability analysis of three-layer shear deformable partial composite columns10citations
  • 2017Stability analysis of three-layer shear deformable partial composite columnscitations
  • 2015Brittle failure in timber connections loaded parallel to the grain4citations
  • 2014Beyond endurance : Modular prefab timber façades - Sustainable PlusEnergy strategies for wooden cladding systems in multi-storey timber buildingscitations
  • 2012An exact closed-form procedure for free vibration analysis of laminated spherical shell panels based on Sanders theory14citations
  • 2012Slotted-in steel-plate connections for panel wall elements : experimental and analytical studycitations
  • 2012Masonite flexible buildning system for multistorey timber buildningscitations
  • 2012Tests on shear connections in prefabricated composite cross-laminated-timber and concrete elementscitations
  • 2008Tests and analysis on shear strength of composite slabs of hollow core units and concrete topping84citations

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Challamel, N.
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Atashipour, Rasoul
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Challamel, Noël
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Atashipour, S. R.
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Ekevad, Mats
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Berg, Sven
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Huber, Johannes Albert Josef
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Al-Emrani, Mohammad
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Källsner, Bo
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Quenneville, Pierre
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Jensen, Jørgen L.
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Larsson, Magnus
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Fadaee, M.
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Hosseini-Hashemi, S.
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Jacquier, Nicolas
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Co-Authors (by relevance)

  • Challamel, N.
  • Atashipour, Rasoul
  • Challamel, Noël
  • Atashipour, S. R.
  • Ekevad, Mats
  • Berg, Sven
  • Huber, Johannes Albert Josef
  • Al-Emrani, Mohammad
  • Källsner, Bo
  • Quenneville, Pierre
  • Jensen, Jørgen L.
  • Larsson, Magnus
  • Kaiser, Axel
  • Fadaee, M.
  • Hosseini-Hashemi, S.
  • Daerga, Per-Anders
  • Jacquier, Nicolas
  • Pajari, Matti
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document

Exact Lévy-type solutions for bending of thick laminated orthotropic plates based on 3-D elasticity and shear deformation theories

  • Al-Emrani, Mohammad
  • Atashipour, Rasoul
  • Girhammar, Ulf Arne
Abstract

Exact solutions for static bending of symmetric laminated orthotropic plates with different Lévy-type boundary conditions are developed. The shear deformation plate theories of Mindlin-Reissner and Reddy as well as the three-dimensional elasticity theory are employed. Using the minimum total potential energy principle, governing equilibrium equations of laminated orthotropic plates and pertaining boundary conditions are derived. Closed-form Lévy-type solutions are obtained for the governing equations of both theories using separation of variables method and different types of classical boundary conditions, namely simply-supported, clamped and free edge, are exactly satisfied. Thereafter, 3-D elasto-static equations for orthotropic materials are solved for bending analysis of laminated plates using two different approaches. First, the method of separation of variables is utilised and an exact closed-from solution is achieved for simply-supported laminated orthotropic plates. Next, a combined Fourier-Differential Quadrature (DQ) approach is employed to present a semi-numerical solution for bending of laminated orthotropic plates with Lévy-type boundary conditions based on the three-dimensional elasticity theory. High accuracy of the presented solutions are proven and comprehensive comparative numerical results are provided and discussed. Presented comparative numerical results can serve as benchmark for investigating the correctness of new solution methods which may be established in the future.

Topics
  • impedance spectroscopy
  • theory
  • elasticity