2021
DOI: 10.1088/1757-899x/1021/1/012053
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Fractals Theory Application for Evaluation of Influence of Non Metallic inclusions on Mechanical Properties of S355J2 Steel

Abstract: Influence of non-metallic inclusions in constructional S355J2 steel on mechanical properties has been evaluated by using fractal theory. Since point evaluation of non-metallic inclusions is fault tolerant to mechanical properties change. Point evaluation of experimental steel grades has been evaluated by 1-2 points. Correlation between mechanical properties of the steel (KV20, σ0.2, σB, δ) and fractal dimensions of non-metallic inclusions has been found. Mechanical properties of the steel have been ranking acc… Show more

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Cited by 9 publications
(2 citation statements)
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“…Therefore, the fractal geometry of B. Mandelbrot [8] makes it possible to give a more differentiated estimation of structures of varying geometric complexity based on value of their noninteger dimension. Fractal formalism is successfully used in modeling the structure and properties of steels [9], cast iron [10], express prediction of the materials hardness [11], estimation of the influence of nonmetallic parts on the mechanical properties of metals [12], ranking the quality criteria of multiparameter technologies [13], etc. The structure of zirconium surfaces is also successfully studied using nonquantitative dimension, which confirms the relevance of choosing a fractal approach in this paper.…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, the fractal geometry of B. Mandelbrot [8] makes it possible to give a more differentiated estimation of structures of varying geometric complexity based on value of their noninteger dimension. Fractal formalism is successfully used in modeling the structure and properties of steels [9], cast iron [10], express prediction of the materials hardness [11], estimation of the influence of nonmetallic parts on the mechanical properties of metals [12], ranking the quality criteria of multiparameter technologies [13], etc. The structure of zirconium surfaces is also successfully studied using nonquantitative dimension, which confirms the relevance of choosing a fractal approach in this paper.…”
Section: Introductionmentioning
confidence: 99%
“…According to the present-day concepts, surface of many materials is of fractal nature which [4] is the most common case in nature [5]. It may happen that the neglect of fractal dimension [6] of the metal structure elements can introduce an error in establishing a relationship between structure and properties [7].…”
Section: Introductionmentioning
confidence: 99%