Material symmetry group and constitutive equations of micropolar anisotropic elastic solids

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Pantographic metamaterials: an example of mathematically driven design and of its technological challenges (2018, unknown): “, μ(ξ) is known on Δ00 and Δ33 (for ξα ∈ [0, 1] ∪ [3, 4]), we are interested in determining μα(ξα) only for ξα ∈ [1, 3].”
Hencky-type discrete model for pantographic structures: numerical comparison with second gradient continuum models (2016, background): “Some future developments concern contact problem between fibers, see, for instance, [82–84]; although stability problem is not explicitly considered in this paper, the extension to these cases could be based on the following papers [85–90] while pantographic structures with initially curved beams ca”