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. 2014 Dec 2;107(11):2662–2673. doi: 10.1016/j.bpj.2014.10.027

Figure 4.

Figure 4

(a) Sketch of an arbitrarily defined fiber bundle consisting of seven filaments arranged in a hexagonal lattice. The angle ϑ and the azimuthal angle χ describe the orientation of the fiber bundle. Together with the bundle rotation angle ψ, which is defined in the bundles coordinate system, they determine the far-field diffraction pattern of a given set of filaments. The filaments are defined by their position Rj and have an individual angle φ, defined in the filaments’ coordinate system. (b) Simulated diffraction patterns calculated from seven rods. The rods are aligned in a hexagonal lattice. We show six different configurations of the angles ψ, ϑ, and χ, the angle φ does not influence the result due to the rotational symmetry of the single rods. For small ϑ, here ϑ = 7.2°, the hexagonal rod lattice leads to side maxima whereas the far-field intensity distribution appears streak like for all others ϑ∈[27°–90°]. It is easy to see, that the orientation of the far-field intensity distributions can be interpreted directly with regard of the fiber orientation χ. To see this figure in color, go online.