Derivation of a Barton standard JRC characterization formula considering sampling interval
Wang Gang
Chen Mingrui
Liu Tingfang
Wang Changsheng
Wu Xuezhen
Guan Hui
Chen Huiyuan
Guan Shangshang
Abstract:Objectives To achieve accurate characterization of the joint roughness coefficient(JRC),this study employs the root mean square of the first derivative(Z₂),a statistical roughness parameter,to quan-tify the two-dimensional joint profile roughness(JRC₂D).Methods Ten Barton standard profiles were pro-cessed using Photoshop to repair breakpoints,remove noise,and enhance pixel quality.The images were then imported into MATLAB to extract coordinate data at different sampling intervals(SI),and Z₂ values were computed accordingly.The influence of SI on Z₂ was analyzed,revealing that Z₂ decreases with in-creasing SI.An exponential function was fitted to the Z₂-SI data,and the resulting expression was then re-gressed against JRC values.Results A new JRC₂D characterization formula applicable for SI ∈[0.1 mm,2.0 mm]was proposed.The parameter JRCP was introduced to validate the accuracy of the formula.A com-parative analysis was conducted between the proposed JRC-Z₂ formula and previous JRC characterization models,with the JRC p variation trends across profiles examined.Conclusions The proposed JRC-Z₂ for-mula,which accounts for sampling interval effects,demonstrates improved accuracy within its applicable range and more realistically reflects the roughness characteristics of the Barton standard profiles.These find-ings provide a theoretical reference for the precise evaluation of structural surface roughness.
Keywords:Barton standard profilestructural surface roughnesssampling intervalroot mean square of first derivativeexponential fitting
Publication Date:2025-09-30
Online Publishing Date:2025-08-15(First online date of this platform, not the publication date of the document)
Pages:9( 152-160 )
Journal of Henan Polytechnic University(Natural Science)

Journal of Henan Polytechnic University(Natural Science)

ISTICPKU
ISSN:1673-9787
Year, Vol.(Issue):2025,44(5)