Pages that link to "Item:Q807119"
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The following pages link to The perturbation-iterative method applied to problems of large deflection of elastic circular thin plates (Q807119):
Displaying 18 items.
- Perturbation methods for moderately elliptical plates with a core (Q608967) (← links)
- Analytical approach to investigation of deflection of circular plate under uniform load by homotopy perturbation method (Q629583) (← links)
- Perturbation method in the problem of large deflections of circular plates with nonuniform thickness (Q795583) (← links)
- On relations between the modified-iterative method and Chien's perturbation solution (Q807117) (← links)
- Application of the method of successive approximation to the calculation of the average deflection of a circular plate (Q1064142) (← links)
- Determination of the perturbation parameter in large deflection of plates and shallow shells by means of the least squares method (Q1082152) (← links)
- A perturbation solution in the nonlinear theory of circular plates (Q1086020) (← links)
- On convergence of interpolated-iterative method of geometrically nonlinear equations of circular plates (Q1121717) (← links)
- On the method of orthogonality conditions for solving the problem of large deflection of circular plate (Q1192910) (← links)
- General solution for large deflection problems of nonhomogeneous circular plates on elastic foundation (Q1209017) (← links)
- A new technique for solving non-axially symmetrical large deflection of elastic thin circular plates (Q1288787) (← links)
- Application of the modified method of multiple scales to the bending problems for circular thin plate at very large deflection and the asymptotics of solutions. I (Q1292957) (← links)
- Large deflection problem of thin orthotropic circular plate on elastic foundation with variable thickness under uniform pressure (Q1352740) (← links)
- The solution of large deflection problem of thin circular plate by the method of composite expansion (Q1820626) (← links)
- Application of the modified method of multiple scales to the bending problems for circular thin plate at very large deflection and the asymptotics of solutions. II (Q1975408) (← links)
- A homotopy-based wavelet approach for large deflection of a circular plate on nonlinear foundations with parameterized boundaries (Q2019603) (← links)
- Application of the homotopy perturbation method for the large deflection problem of a circular plate (Q2337558) (← links)
- (Q3495778) (← links)
