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Anti-plane Analysis of a lip-shape crack of piezoelectricity of one-dimensional hexagonal quasicrystals |
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Abstract Based on the fundamental equations of peizoelasticity of quasicrystal materials, by using the symmetry operations of point groups, the linear piezoelasticity behavior of one-dimensional hexagonal quasicrystals is investigated, the control equations of anti-plane problems are derived, variable function method and the technique of conformal mapping in the anti-plane problem of a lip shape cracks of piezoelectricity of one-dimensional hexagonal quasicrystals is adopted. By using Cauchy integral formula, the analytical expressions of the field intensity factors and the mechanical strain energy release rate were presented with the assumption that the crack were electrically impermeable.
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Received: 07 May 2014
Published: 28 April 2015
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[1] |
. Analytic solutions of two collinear fast propagating cracks of a stip in one-dimensional hexagonal piezoelectric quasicrystals[J]. , 2014, 35(2): 135-141. |
[2] |
. Complex variable solutions for elliptical hole involving time-dependent boundary in viscoelastic infinite plane[J]. , 2014, 35(1): 85-94. |
[3] |
. Study on the interaction of tip fields between periodic cracks and periodic rigid line inclusions[J]. , 2014, 35(1): 95-100. |
[4] |
. Calculation of the Stress Intensity Factors of Three Dimensional Interface Crack Under Mechanical and Thermal Loading Using Universal Weight Function Method[J]. , 2013, 34(4): 401-409. |
[5] |
. Dynamic Stress Concentrations in Thick Plates With an Arbitrary Cutout by Using the Refined Theory[J]. , 2013, 34(4): 410-416. |
[6] |
. NUMERICAL MANIFOLD ANALYSIS OF COMPLEX CRACK PROBLEMS ON POLYGONAL ELEMENTS[J]. , 2013, 34(1): 38-46. |
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