An approximate method is developed to analyze the deflection in beams and beam-column by solving the differential equation for the elastic deformation of beam and beam-column. The analysis is performed using the central difference of finite difference method for the Euler-Bernoulli beam and beam-column supported on an elastic, nonlinear foundation with rigid or elastic discrete supports. To make a verification of the results, Laplace Transformation method was used to solve the elastic differential equation of beam and beam-column based on linear elastic supports and the results were compared with the finite difference method. Two types of beams were selected, simply supported and fixed-fixed with five elastic supports of an idealized...
The finite difference method is applied to derive approximate solutions for the bending line of Eule...
The problem of a beam resting on elastic foundation often occurs in the analysis of building, geotec...
This article is going to deal with bending of a nonlinear beam whose mathematical model was proposed...
This article (as a continuation of the former work published in this journal), is focused on the the...
This article is focused on the theory of straight and curved beams on elastic (Winkler's) foundation...
The analysis of static deflections of an infinite beam resting on a non-linear and discontinuous fou...
The objective of this research is to develop finite elements and iterative techniques for numerical ...
An efficient iterative method is developed for the static analysis of large deflections of an infini...
An efficient numerical iterative method is constructed for the static deflection of an infinite beam...
Free and forced vibration analysis of straight and curved beams on elastic foundation are investigat...
Dynamic response of Euler-Bernoulli beam subjected to concentrated moving load was investigated in t...
Analytical solution technique that provides fast, efficient and accurate results is developed for t...
The Euler-Bernoulli beam model has a wide range of applications to the real life; such as nano elect...
Vibrations of the Timoshenko beams resting on the Winkler and Pasternak elastic foundation with disc...
In this article, vibration analysis of an Euler-Bernoulli beam resting on a Pasternak-type foundatio...
The finite difference method is applied to derive approximate solutions for the bending line of Eule...
The problem of a beam resting on elastic foundation often occurs in the analysis of building, geotec...
This article is going to deal with bending of a nonlinear beam whose mathematical model was proposed...
This article (as a continuation of the former work published in this journal), is focused on the the...
This article is focused on the theory of straight and curved beams on elastic (Winkler's) foundation...
The analysis of static deflections of an infinite beam resting on a non-linear and discontinuous fou...
The objective of this research is to develop finite elements and iterative techniques for numerical ...
An efficient iterative method is developed for the static analysis of large deflections of an infini...
An efficient numerical iterative method is constructed for the static deflection of an infinite beam...
Free and forced vibration analysis of straight and curved beams on elastic foundation are investigat...
Dynamic response of Euler-Bernoulli beam subjected to concentrated moving load was investigated in t...
Analytical solution technique that provides fast, efficient and accurate results is developed for t...
The Euler-Bernoulli beam model has a wide range of applications to the real life; such as nano elect...
Vibrations of the Timoshenko beams resting on the Winkler and Pasternak elastic foundation with disc...
In this article, vibration analysis of an Euler-Bernoulli beam resting on a Pasternak-type foundatio...
The finite difference method is applied to derive approximate solutions for the bending line of Eule...
The problem of a beam resting on elastic foundation often occurs in the analysis of building, geotec...
This article is going to deal with bending of a nonlinear beam whose mathematical model was proposed...