2019
DOI: 10.1016/j.coldregions.2019.05.001
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The non-linear behavior of aqueous model ice in downward flexure

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Cited by 13 publications
(11 citation statements)
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“…The elastic modulus was measured with the infinite plate test, also as recommended by ITTC and which is common practice in all model test basins. Model ice has previously been observed to exhibit non-linear behavior under flexural loading [6,9,26]. Slight non-linearity can also be observed in the graphs of Fig.…”
Section: Ice Properties and Test Proceduresmentioning
confidence: 58%
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“…The elastic modulus was measured with the infinite plate test, also as recommended by ITTC and which is common practice in all model test basins. Model ice has previously been observed to exhibit non-linear behavior under flexural loading [6,9,26]. Slight non-linearity can also be observed in the graphs of Fig.…”
Section: Ice Properties and Test Proceduresmentioning
confidence: 58%
“…2). The elastic modulus could also be determined using the cantilever beam test method [25], which von Bock und Polach et al [9] suggest that should be preferably used instead of the infinite plate method. The displacements during the flexural strength experiments were, however, not measured and the results from the cantilever beam experiments cannot be used to calculate the elastic modulus here.…”
Section: Ice Properties and Test Proceduresmentioning
confidence: 99%
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“…Although model ice might represent the force level correctly, it has a significant amount of plasticity. The latter has been shown numerically for a different model ice type (fine-grained) by von Bock und Polach [24] and on the basis of measurement data for most existing model ice types [25]. Due to the plasticity of the model ice, the ice undergoes larger deformation to reach the critical failure stress than actual ice (sea ice, lake ice) would [26,27].…”
Section: Introductionmentioning
confidence: 91%
“…Here, the actual force displacement curve has a steep increase and a relatively long flat progression in the plastic domain until failure. The effective strain modulus linearly connects the origin and the point of failure in the force displacement curve and represents the effective stiffness of the ice that the waves experience [25]. The analysis was conducted with a linear iteration routine and a finite element model with solid elements and a element size of 4 mm for a 25.5 mm thick ice sheet based on a convergence study.…”
Section: Model Icementioning
confidence: 99%