2018
DOI: 10.1007/s10064-018-1290-x
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Peak shear strength prediction for discontinuities between two different rock types using a neural network approach

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Cited by 22 publications
(5 citation statements)
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References 40 publications
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“…FA is a widely used hyperparameter optimization algorithm for ML models, which can reduce the multiwhich is de ned as the output parameter; the joint roughness coe cient (JRC), compressive strength (σc), friction angle (φb), and normal stress (σn) are de ned as the input parameters. The effects of these parameters on the rock mass joint shear strength have been con rmed in previous studies(Renaud et al 2019, Wu et al 2019, Hasanipanah et al 2021a…”
supporting
confidence: 56%
“…FA is a widely used hyperparameter optimization algorithm for ML models, which can reduce the multiwhich is de ned as the output parameter; the joint roughness coe cient (JRC), compressive strength (σc), friction angle (φb), and normal stress (σn) are de ned as the input parameters. The effects of these parameters on the rock mass joint shear strength have been con rmed in previous studies(Renaud et al 2019, Wu et al 2019, Hasanipanah et al 2021a…”
supporting
confidence: 56%
“…Based on the literature data, the multivariate adaptive regression splines model has the best prediction performance in comparison with other models. To evaluate the stability of a rock slope with interlayered rocks, Wu et al [18] predict the peak shear strength by a neural network approach. It also considers the effect of joint wall strength combination, normal stress, and joint roughness.…”
Section: Introductionmentioning
confidence: 99%
“…e discontinuities have a significant influence on the stability, deformability, strength, and percolation characteristics of rock mass [1][2][3][4][5]. Characteristics of discontinuity and discontinuity sets are commonly inferred from discontinuity trace parameters such as trace intensity, length, and density.…”
Section: Introductionmentioning
confidence: 99%
“…Several methods have been developed to estimate intensity on two-dimensional exposure. Zeeb et al [16] reclassified the methods to acquire aforementioned geometric parameters into these: (1) scanline sampling (e.g., Priest and Hudson [17]), (2) window sampling (e.g., Paul [18]), and (3) circular estimator method (e.g., Mauldon et al [19]). A few researchers have performed investigations on the method of estimating trace intensity in two-dimensional exposures.…”
Section: Introductionmentioning
confidence: 99%