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Article detail · 2018

Asymptotic analysis of an anti-plane dynamic problem for a three-layered strongly inhomogeneous laminate

Journal

Mathematics and Mechanics of Solids

ISSN 1081-2865

YÖKSİS OpenAlex Open access · green SJR Q2 JCR Q2 Citations 67 Top 10% Percentile 95.1% FWCI 4.32
Year
2018
Type
article

Data source split

  • YÖKSİS YÖKSİS article record
  • YÖKSİS venue Mathematics and Mechanics of Solids
  • Catalog match (ISSN) Mathematics and Mechanics of Solids
  • OpenAlex OpenAlex enrichment (abstract, citations, topics)

Abstract

OpenAlex · English

Anti-plane dynamic shear of a strongly inhomogeneous dynamic laminate with traction-free faces is analysed. Two types of contrast are considered, including those for composite structures with thick or thin stiff outer layers. In both cases, the value of the cut-off frequency corresponding to the lowest antisymmetric vibration mode tends to zero. For this mode, the shortened dispersion relations and the associated formulae for displacement and stresses are obtained. The latter motivate the choice of appropriate settings, supporting the limiting forms of the original anti-plane problem. The asymptotic equation derived for a three-layered plate with thick faces is valid over the whole low-frequency range, whereas the range of validity of its counterpart for another type of contrast is restricted to a narrow vicinity of the cut-off frequency.

Topics

Citations

OpenAlex cited_by_count. Not a WoS or Scopus citation count; those sources have no separate column here.

67 citations

OpenAlex cited_by_count (cache / database)

Authors

  1. Ludmila Prikazchikova
  2. YAĞMUR ECE UÇAR İZMİR YÜKSEK TEKNOLOJİ ENSTİTÜSÜ
  3. BARIŞ ERBAŞ
  4. Julius Kaplunov