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Poissonin suhde (Finnish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Poissonin suhde" in Finnish language version.

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16doi.org
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1opetus.tv
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1harvard.edu
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  • H. Gercek: Poisson's ratio values for rocks. International Journal of Rock Mechanics and Mining Sciences, {{{Vuosi}}}, 44. vsk, nro 1, s. 1–13. doi:10.1016/j.ijrmms.2006.04.011.
  • Z. Y. Wei, Z. G. Guo, L. Dudte, H. Y. Liang, L. Mahadevan: Geometric Mechanics of Periodic Pleated Origami. Physical Review Letters, 2013, 110. vsk, nro 21, s. 215501. doi:10.1103/PhysRevLett.110.215501. Artikkelin verkkoversio.
  • Mayram Eidini, Glaucio H. Paulino: Unraveling metamaterial properties in zigzag-base folded sheets. Science Advances, 2015, 1. vsk, nro 8, s. e1500224. doi:10.1126/sciadv.1500224.
  • Maryam Eidini: Zigzag-base folded sheet cellular mechanical metamaterials. Extreme Mechanics Letters, 2016, s. 96–102. doi:10.1016/j.eml.2015.12.006.
  • Davood Mousanezhad, Sahab Babaee, Hamid Ebrahami, Ranajay Ghosh, Abdemagid Salem Hamouda, Katia Bertholdi, Ashkan Vaziri: Hierarchical honeycomb auxetic metamaterials. Scientific Reports, {{{Vuosi}}}, nro 5. doi:10.1038/srep18306.
  • A: I. Epishin, D. S. Lisovenko: Extreme values of Poisson's ratio of cubic crystals. Technical Physics, 2016, 61. vsk, nro 10, s. 1516–1524. doi:10.1016/j.mechmat.2019.03.017.
  • V. A. Gorodtsov, D. S. Lisovenko: Extreme values of Young's modulus and Poisson's ratio of hexagonal crystals. Mechanics of Materials, 2019, nro 134, s. 1–8. doi:10.1016/j.mechmat.2019.03.017.
  • Tomasz Ozyhar, Stefan Hering, Peter Niemz: Viscoelastic characterization of wood: Time dependence of the orthotropic compliance in tension and compression. Journal of Rheology, 6.2.2013, 57. vsk, nro 2, s. 699–717. doi:10.1122/1.4790170.
  • Jiali Jiang, Bachtiar Erik Valentine, Lu Jianxiong, Peter Niemz: Time dependence of the orthotropic compression Young's moduli and Poisson's ratios of Chinese fir wood. Holzforschung, 1.11.2016, 70. vsk, nro 11, s. 1093–1101. doi:10.1515/hf-2016-0001.
  • Giorgio Carta, Michele Brun, Antonio Baldi: Design of a porous material with isotropic negative Poisson's ratio. Mechanics of Materials, 2016, nro 97, s. 67–75. doi:10.1016/j.mechmat.2016.02.012.
  • Luigi Cabras, Michele Brun: A class of auxetic three-dimensional lattices. Journal of the Mechanics and Physics of Solids, 2016, nro 91, s. 56–72. doi:10.1016/j.jmps.2016.02.010. Artikkelin verkkoversio.
  • Luigi Cabras, Michele Brun: Auxetic two-dimensional lattices with Poisson's ratio arbitrarily close to -1. Proceedings of the Royal Society A, 2014, 470. vsk, nro 2172, s. 20140538. doi:10.1098/rspa.2014.0538.
  • Classification of cubic auxetics. Physica Status Solidi B, 2013, nro 10, s. 2038–2043. doi:10.1002/pssb.201384233.
  • R. V. Goldstein, V. A. Gorodtsov, D. S. Lisovenko: Variability of elastic properties of hexagonal auxetics. Doklady Physics, 2011, 56. vsk, nro 112, s. 602–605. doi:10.1134/S1028335811120019.
  • R. V. Goldstein, V. A. Gorodtsov, D S. Lisovenko, M. A. Volkov: Auxetics among 6-constant tetragonal crystals. Letters on Materials, 2015, 5. vsk, nro 4, s. 409–413. doi:10.22226/2410-3535-2015-4-409-413. Artikkelin verkkoversio.
  • L. A. Mihai, A. Goriely: How to characterize a nonlinear elastic material? A review on nonlinear constitutive parameters in isotropic finite elasticity. Proceedings of the Royal Society A, 3.11.2017, 47. vsk, nro 2207. doi:10.1098/rspa.2017.0607.

elsevier.com

id.elsevier.com

genesiskirjat.fi

glassproperties.com

harvard.edu

seas.harvard.edu

lettersonmaterials.com

oamk.fi

opetus.tv

polymerphysics.net

psu.edu

www3.geosc.psu.edu

slideplayer.fi

thematking.com

  • S. P. Silva, M. A. Sabino, E. M. Fernandes, V. M. Correlo, L. F. Boesel, R. L. Reis: Cork: properties, capabilities and applications. International Material Reviews, 2005, 50. vsk, nro 6, s. 345–. Artikkelin verkkoversio.

tut.fi

web.archive.org

wisc.edu

silver.neep.wisc.edu