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Saira Javed

Researcher at Universiti Teknologi Malaysia

Publications -  21
Citations -  147

Saira Javed is an academic researcher from Universiti Teknologi Malaysia. The author has contributed to research in topics: Boundary value problem & Spline (mathematics). The author has an hindex of 7, co-authored 20 publications receiving 124 citations. Previous affiliations of Saira Javed include King Faisal University.

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Free vibration of anti-symmetric angle-ply laminated conical shells

TL;DR: In this article, the free vibration of angle-ply composite laminated conical shells is studied including shear deformation using spline function approximation, and equilibrium equations are formulated in terms of displacement and rotational functions.
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Free vibration of anti-symmetric angle-ply cylindrical shell walls using first-order shear deformation theory

TL;DR: In this paper, the free vibration of angle-ply cylindrical shell walls is investigated under first-order shear deformation theory using the spline method, assuming the displacement components in a separable form, a system of coupled equations on three displacement and two rotational functions are obtained.
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Free vibration of symmetric angle-ply laminated annular circular plate of variable thickness under shear deformation theory

TL;DR: In this article, a free vibrational study of symmetric angle-ply laminated annular circular plate of variable thickness including first order shear deformation theory using spline function approximation is studied.
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Free vibration of symmetric angle-ply layered conical shell frusta of variable thickness under shear deformation theory

TL;DR: In this paper, the free vibration of symmetric angle-ply layered conical shell frusta of variable thickness is analyzed under shear deformation theory with different boundary conditions by applying collocation with spline approximation.
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Free vibration of anti-symmetric angle-ply plates with variable thickness

TL;DR: In this article, the free vibration of angle-ply plates with variable thickness is analyzed using spline function approximation including the effect of shear deformation, and the equations of motion for the plate are derived using the theory of Yang, Norris and Stavsky.