Article
Analysis of Inverse Euler-Bernoulli Equation with periodic boundary conditions
Authors
and
Abstract
In this study, which aims to solve the inverse problem of a linear Euler-Bernoulli equation, the boundary condition has been periodically defined and integral overdetermination conditions. The conditions of the data used in the generalized Fourier method used to solve the problem have regularity and consistency.
Keywords
inverse problem, euler bernoulli equation, periodic boundary condition.
Citation
Baglan, I. & Canel, T. (2022). Analysis of inverse euler-bernoulli equation with periodic boundary conditions. Turkish Journal of Science, 7(3), 146–156. https://doi.org/10.66833/TJOS-2022-0014
I. Baglan and T. Canel, “Analysis of inverse euler-bernoulli equation with periodic boundary conditions,” Turkish Journal of Science, vol. 7, no. 3, pp. 146–156, 2022, doi: 10.66833/TJOS-2022-0014.
Baglan I, Canel T. Analysis of inverse euler-bernoulli equation with periodic boundary conditions. Turkish Journal of Science. 2022;7(3):146–156. doi:10.66833/TJOS-2022-0014.
Baglan, I. and Canel, T. (2022), ‘Analysis of inverse euler-bernoulli equation with periodic boundary conditions’, Turkish Journal of Science, 7(3), pp. 146–156. Available at: https://doi.org/10.66833/TJOS-2022-0014.
Baglan, Irem, and Timur Canel. “Analysis of Inverse Euler-bernoulli Equation with Periodic Boundary Conditions.” Turkish Journal of Science, vol. 7, no. 3, 2022, pp. 146–156. https://doi.org/10.66833/TJOS-2022-0014.
Baglan, Irem, and Timur Canel. “Analysis of Inverse Euler-bernoulli Equation with Periodic Boundary Conditions.” Turkish Journal of Science 7, no. 3 (2022): 146–156. https://doi.org/10.66833/TJOS-2022-0014.
Export citation
Published by: Engineering Journals
