2014
DOI: 10.1016/j.compstruct.2013.11.008
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A new constitutive model for bimodular laminated structures: Application to free vibrations of conical/cylindrical panels

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Cited by 36 publications
(9 citation statements)
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“…The material properties are given below. In tension: E 1t = 0.617 GPa, E 2t = E 3t = 0.008 GPa, G 12t = G 13t = 0.00262 GPa, G 23t = 0.00223 GPa, ν 12t = ν 23t = ν 13t = 0.475, ρ=970 kg/m 3 In compression: E 1c = 0.0369 GPa, E 2c =E 3c = 0.0106 GPa, G 12c = G 13c =0.0267 GPa, G 23c = 0.00475 GPa, ν 12c = ν 23c = ν 13c = 0.185, ρ=970 kg/m 3 In Table I…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…The material properties are given below. In tension: E 1t = 0.617 GPa, E 2t = E 3t = 0.008 GPa, G 12t = G 13t = 0.00262 GPa, G 23t = 0.00223 GPa, ν 12t = ν 23t = ν 13t = 0.475, ρ=970 kg/m 3 In compression: E 1c = 0.0369 GPa, E 2c =E 3c = 0.0106 GPa, G 12c = G 13c =0.0267 GPa, G 23c = 0.00475 GPa, ν 12c = ν 23c = ν 13c = 0.185, ρ=970 kg/m 3 In Table I…”
Section: Resultsmentioning
confidence: 99%
“…Jones bilinear model has been used by all the research work related to analyses of bimodular composite structures. Available literature [1][2][3] developed various material models to assign tensile and compression properties to a bimodular composite laminate; among all the material models, Bert's fiber direction strain governed model has been used by most of the researchers due to it's simplicity.…”
Section: Introductionmentioning
confidence: 99%
“…Some materials, such as concrete, polymer and composites, usually exhibit different mechanical responses in tension and compression in that they have different tensile and compressive moduli [1][2][3]. This kind of material is usually called bi-modulus material which has been reported in a lot of literature and monograph.…”
Section: Introductionmentioning
confidence: 98%
“…When the difference between the tensile and compression moduli of the material is large, it is inappropriate to use a single modulus to calculate and analyze the mechanical response [5]. Reference [6,7] studied the constitutive relations of materials with different tensile and compressive elastic moduli and the fracture mechanical responses thereof. Reference [8][9][10][11] discussed and analyzed the application of the elastic theory of different moduli like tensile and compression moduli in the theories of beam, shell and plate, established elasticity solutions to beams, shells and plates with different tensile and compression moduli under different loads, and proposed a static equilibrium equation and calculation methods for stress and displacement under external force.…”
Section: Introductionmentioning
confidence: 99%