Finite element methods for suspension bridge models
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Publication:1309744
DOI10.1016/0898-1221(93)90076-8zbMath0781.65109OpenAlexW2054273325MaRDI QIDQ1309744
Publication date: 4 January 1994
Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0898-1221(93)90076-8
Numerical experimentsfourth order integro-differential equationGalerkin approximation methodsstatic deflection in suspension bridges
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Related Items (9)
Legendre–Galerkin spectral approximation for a nonlocal elliptic Kirchhof-type problem ⋮ Numerical approximation of a nonlinear fourth-order integro-differential equation by spectral method ⋮ Thresholds for hanger slackening and cable shortening in the Melan equation for suspension bridges ⋮ Error estimates of finite element approximations for a fourth-order differential equation ⋮ Approximation of functions in Hölder class by third kind Chebyshev wavelet and its application in solution of Fredholm integro-differential equations ⋮ A new detailed explanation of the Tacoma collapse and some optimization problems to improve the stability of suspension bridges ⋮ Numerical solution of the static beam problem by Bernoulli collocation method ⋮ Finite-element approximation of a fourth-order differential equation ⋮ Finite element approximation of a fourth order integro-differential equation
Cites Work
- A practical guide to splines
- Error-bounds for finite element method
- The Reformulation and Numerical Solution of Certain Nonclassical Initial-Boundary Value Problems
- The Structure of the Solution Set for Periodic Oscillations in a Suspension Bridge Model
- Mixed and Hybrid Finite Element Methods
- Locking in finite-element approximations to long thin extensible beams
- Large-Amplitude Periodic Oscillations in Suspension Bridges: Some New Connections with Nonlinear Analysis
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