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    1056 research outputs found

    Coupon AM1_OI16_026 (IMPACT)

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    Stacking sequence: [(45/0)_2/(-45/90)_2]_s Material: T800/M21 Ply-thickness: 0.2524 Number of plies: 16 Impact energy (J): 6Details about this dataset are available from the main record: https://doi.org/10.15125/BATH-0019

    Coupon BM1_Lam16_035 (IMPACT)

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    Stacking sequence: [(+45/-45/0/90)_2]_s Material: T800/M21 Ply-thickness: 0.2557 Number of plies: 16 Impact energy (J): 18Details about this dataset are available from the main record: https://doi.org/10.15125/BATH-0019

    DFT Modelling of the Propagation Step in the ROP of a mannose-based cyclic carbonate

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    DFT study of the reaction between TBD, 4-methyl benzylalcohol, and two molecule of 1-O-methyl-2,3-O-isopropylidene-4,6-O-carbonate-α-ᴅ-mannopyranose 1) ring-opening polymerization propagation step via a secondary alcohol chain data deposited in figshare repository DOI: 10.6084/m9.figshare.3469805 2) ring-opening polymerization propagation step via a primary alcohol chain data deposited in figshare repository DOI: 10.6084/m9.figshare.3470105DFT study: - DFT optimized geometries and computed free enthalpies of local minima (intermediates) and local maxima (transition states) were used to investigate the mechanism of the reaction between TBD, 4-methylbenzyl alcohol and 2 molecule of D-mannose based monomer 1 (1-O-methyl-2,3-O-isopropylidene-4,6-O-carbonate-α-ᴅ-mannopyranose) to account for the propagation step of ring-opening polymerization, via a primary alcohol chain intermediate. Protocols: rwB97XD/6-311++G(d,p)/6-31+G(d)cpcm=dichloromethane/T=298.15K Content: - Gaussian09 rev D.01 output files - ROP_propagation from a primary alcohol.pdf, illustrating the calculations made and summarizing the free enthalpies computed

    Coupon BM1_Ply16_044 (IMPACT)

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    Stacking sequence: [45_2/-45_2/0_2/90_2]_s Material: T800/M21 Ply-thickness: 0.2539 Number of plies: 16 Impact energy (J): 24Details about this dataset are available from the main record: https://doi.org/10.15125/BATH-0019

    Coupon BM1_Ply16_0411 (IMPACT)

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    Stacking sequence: [45_2/-45_2/0_2/90_2]_s Material: T800/M21 Ply-thickness: 0.2533 Number of plies: 16 Impact energy (J): 12Details about this dataset are available from the main record: https://doi.org/10.15125/BATH-0019

    X-ray data for coupons: BM1_Ply16_042, BM1_Ply16_043, BM1_Ply16_046, BM1_Ply16_049 and BM1_Ply16_0411 (IMPACT)

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    Details about this dataset are available from the main record: https://doi.org/10.15125/BATH-0019

    Coupon BM1_OI16_051 (IMPACT)

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    Stacking sequence: [(45/-45)_2/(0/90)_2]_s Material: T800/M21 Ply-thickness: 0.2539 Number of plies: 16 Impact energy (J): 6Details about this dataset are available from the main record: https://doi.org/10.15125/BATH-0019

    Dataset for Shear strength theories for beams of variable depth

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    Dataset for the IASS/ISOFF conference paper 'Shear strength theories for beams of variable depth

    Dataset for "Hierarchical Growth of TiO2 Nanosheets on Anodic ZnO Nanowires for High Efficiency Dye-Sensitized Solar Cells"

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    This is a dataset of the all of the raw data used to produce the journal article titled "Hierarchical Growth of TiO2 Nanosheets on Anodic ZnO Nanowires for High Efficiency Dye-Sensitized Solar Cells"

    Dataset for An Explicit Method for Simulation of Cracking Structures Based on Peridynamic Theory

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    The behaviour of cracked concrete is hard to model with differential equations because that method relies on a hypothesis of material continuity, violated by the cracks. Peridynamic theory provides an alternative model that does not rely on material continuity, and the paper "An Explicit Method for Simulation of Cracking Structures Based on Peridynamic Theory" describes a numerical method to solve the peridynamics equations using a simple explicit scheme based on the Euler method, where the spatial discretisation consists of a finite set of material particles and inter-particle bonds. The dataset comprises tables of numerical results output by the proposed method, alongside comparator results from the Finite Element Method (FEM) and classical elastic theory. These tables were used to generate Figures 4, 5, 8, 9, 10, and 14 in the paper.The mathematical models and inputs used generate the data are fully described in the associated manuscript

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