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Deterministic and stochastic control of kirigami topology (PNAS 2020)
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Codes for the deterministic and statistical control of kirigami topology Reference: S. Chen, G. P. T. Choi, and L. Mahadevan, "Deterministic and statistical control of kirigami topology." Proceedings of the National Academy of Sciences, 117(9), 4511-4517, 2020. Copyright (c) 2020, Siheng Chen, Gary Pui-Tung Choi, L. Mahadevan =============================================================== MRP_quad_2x2_all.m: Construct all minimum rigidifying link patterns (MRPs) for the 2x2 quad kirigami MRP_quad_3x3/4x4/5x5/7x7/3x5.m: Construct a minimum rigidifying link pattern (MRP) for the mxn quad kirigami MRP_quad_30x30.m: Construct a minimum rigidifying link pattern (MRP) for the 30x30 quad kirigami by hierarchical construction MRP_quad_3x3_all.m: Construct all minimum rigidifying link patterns (MRPs) for the 3x3 quad kirigami MRP_quad_3x3_all_with_bdy.m: Construct all minimum rigidifying link patterns (MRPs) for the 3x3 quad kirigami assuming all boundary links are included MCP_quad_2x2/3x3/4x4.m: Construct a minimum connecting link pattern (MCP) for the mxn quad kirigami MRP_kagome_5x5/7x7/3x5/5x3.m: Construct a minimum rigidifying link pattern (MRP) for the mxn kagome kirigami MRP_kagome_all_with_bdy: Construct all minimum rigidifying link patterns (MRPs) for the kagome kirigami assuming all boundary links are included DoF_NCC_vs_link_density_quad.m: Calculate the degree of freedom (DoF) and the number of connected components (NCC) for a quad kirigami. The number of links added vary from 0 to n_max_link (4*L*(L-1)). The size of the largest connected component and the number of internal rotational DoF can also be calculated. DoF_NCC_vs_link_density_kagome.m: Similar to calculations above, for the kagome kirigami. calc_rank.m: Calculate the rank of a sparse matrix using QR method.
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