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1 L. Blacha, "Validation of the weakest link approach and the proposed Weibull based probability distribution of failure for fatigue design of steel welded joints" 67 : 46-62, 2016
2 P. Korošec, "The differential antstigmergy algorithm, Information Sciences—Informatics and Computer Science, Intelligent Systems" 192 : 82-97, 2012
3 M. Dejack, "Statistical approaches applied to fatigue test data analysis" SAE 2005
4 S. Goss, "Selforganized shortcuts in the Argentine ant" 76 : 579-581, 1989
5 N. Apetre, "Probabilistic model of mean stress effects in strain-life fatigue" 114 : 538-545, 2015
6 L. Flaceliere, "Probabilistic approach in highcycle multiaxial fatigue : Volume and surface effects" 27 (27): 1123-1135, 2004
7 K. Dang Van, "On a new multiaxial fatigue limit criterion: theory and application. Biaxial and Multiaxial Fatigue EGF3" 479-496, 1989
8 A. Wormsen, "Non-local stress approach for fatigue assessment based on weakest-link theory and statistics of extremes" 30 (30): 1214-1227, 2007
9 A. Karolczuk, "Modelling of stress gradient effect on fatigue life using Weibull based distribution function" 51 (51): 297-311, 2013
10 K. Dang Van, "Macro-micro approach in high-cycle multiaxial fatigue, advances in multiaxial fatigue" 120-130, 1993
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17 National Research Institute for Metals, "Fatigue Data Sheet"
18 T. Delahay, "Estimation of the fatigue strength distribution in high-cycle multiaxial fatigue taking into account the stress-strain gradient effect" 28 : 474-484, 2006
19 F. G. Pascual, "Estimating fatigue curves with the random fatigue-limit model" 41 (41): 277-289, 1999
20 J. Klemenc, "Estimating S-N curves and their scatter using a differential ant-stigmergy algorithm" 43 : 90-97, 2012
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