Solving Boundary Value Problems in Plate Deflection Theory
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Publication:3945738
DOI10.1177/003754978103700605zbMath0485.73070OpenAlexW2170068257MaRDI QIDQ3945738
Publication date: 1981
Published in: SIMULATION (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1177/003754978103700605
finite difference methodsshooting methodsunique solutionsdeflection of platessolutions of various orders
Numerical computation using splines (65D07) Plates (74K20) Finite element, Rayleigh-Ritz, Galerkin and collocation methods for ordinary differential equations (65L60) Numerical solution of boundary value problems involving ordinary differential equations (65L10)
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Cites Work
- Smooth spline approximations for the solution of a boundary value problem with engineering applications
- Quintic spline solutions of boundary value problems
- Smooth spline solutions for boundary value problems in plate deflection theory
- Numerical solution of some ordinary differential equations occurring in plate deflection theory
- Numerical solution of a fourthorder ordinary differential equation
- Discrete methods for boundary value problems with applications in plate deflection theory
- Error estimation in the integration of ordinary differential equations
- CUBIC SPLINE FUNCTION AND DIFFERENCE METHOD
- An O(h6) Finite Difference Analogue for the Solution of Some Differential Equations Occurring in Plate Deflection Theory
- Cubic spline solutions to two-point boundary value problems
- Numerical Solution of a Boundary Value Problem Arising in the Deflection of Beams and Shells
- Bounds for the Solution of the Sturm-Liouville Problem with Application to Finite Difference Methods
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