Experiments are carried out in a setup in which two toroidal plasmas, each with an annular cross section, are formed around two flux cores (gray circles in Fig. 1a).
However, previous studies have shown that slots with triangle-shape cross section are formed, and extra processing has to be performed to remove the surface fluctuations, which degrade machining accuracy and lower total efficiency.
Typical macroscopic sub-cells in the material's cross section are formed by the stamping process of partially cured and axially oriented high modulus carbon fibre bundles wrapped by a thin layer of high strength fibres.
For columns with crack pattern DC, a crack through the whole cross section was formed, which is similar to the corresponding case of columns with length of 600 mm.
The algorithm solves Laplace's equation (∇·ϱ−1∇V=0) inversely: i.e. a computed image of the resistivity profile of the two-dimensional cross-section is formed using electrical measurements obtained from the sensing electrodes.
Through numerical analysis and insights obtained from the eigenfunction expansion of dyadic Green's functions, it is shown that evanescent standing-wave modes with complex cross-sections are formed within the cavity.
It is important to specify that the pattern matching process presented some difficulties due to the nature of the samples: painting cross-sections are formed by a mixture of different crystals of different size and orientation that are not powdered to obtain a statistically arranged mixture of crystals, all the more so when analyzed with a micrometric beam.
Second, we would like to preserve the geometry of the volume we want to reconstruct, in the sense that each cross section is "unrolled" to form a 3D tensor representing the object image.
The influence of the warping effect especially in members of open form cross section is analyzed through examples demonstrating the importance of the inclusion of the warping degrees of freedom in the dynamic analysis of a space frame.
The Eshelby tensor for a plane strain inclusion with an arbitrary polygonal cross section is derived in a general form in terms of three potential functions, two of which have the same definitions as the ones involved in the counterpart Eshelby tensor based on classical elasticity.
For homogenization applications, the area average of the new Eshelby tensor over the polygonal cross section is also provided in a general form.
