Author(s)

Daria Bitsadze

Department of Mathematics, Georgian Technical University, Tbilisi, Georgia.

We have considered the first version of the moment theory of elasticity, where $\Omega =\frac{1}{2}rotU$ , where $U$ is a displacement vector, and Ω-rotation vector. Using Fourier integral transformation, some boundary problems of the moment theory of elasticity, in particular, stationary oscillation problems for a semiplane and an endless strip, have been effectively solved.

Fourier Integral Transformation, Displacement Vector, Rotation Vector, Semiplane, Endless Strip

Bitsadze, D. (2025) Solution of Some Boundary Problems of Stationary Oscillation of Moment Theory of Elasticity Using Fourier Integral Transformation. Applied Mathematics, 16, 518-525. doi: 10.4236/am.2025.167029.