In the 2D cross section considered, the total strain energy change can be obtained by integrating area with the value of Δ u on every point.
The results show that the method that we have developed can be effectively used for predicting the wave force and wave run-up of large-scale cylinders with arbitrary smooth cross-sections considering the wave diffraction effects.
Using the element, we will address the buckling characteristic of anisotropic laminated cylinders with elliptical cross-section considering the influence of various factors such as aspect ratio, lamination scheme, and slenderness ratio.
In these equation, I g,S is the uncracked moment of inertia of the solid slab's cross section considering rebar; I D is the moment of inertia of a void; I cr,S is the cracked moment of inertia of the solid slab's cross section; N is the number of voids in the calculated section; and the others values are shown in Fig. 9.
Although the studied SiO nanotubes are very thin and only of triangular, tetragonal, pentagonal and hexagonal cross-sections considered, the study suggested a possible route to tailor the electronic structures of silicon oxide (SiOx) nanotubes.
It is worth mentioning that in the case of cylindrical QD with circular cross section considered in the paper [14], the transitions are allowed between the energy levels with quantum numbers where m is magnetical quantum number in the plane of cross section.
(a) Circularly shaped cross section, considered to have a perfect symmetry, i.e., zero FSS.
Canal design formulas are explicitly obtained for different cross-sections considering minimum area but optimal design of canal sections considering seepage and evaporation losses are still an open area to study.
For the thin rectangular cross-sections considered here, the 2-D cross-sectional non-linearity is also overwhelming.
For the thin rectangular cross-sections considered here, the 2-D cross-sectional nonlinearity is also overwhelming.
