• Title of article

    ‎Shannon Entropy Analysis of Serum C-Terminal Agrin Fragment as a Biomarker for Kidney Function‎: ‎Reference‎ ‎Ranges‎, ‎Healing Sequences and Insights

  • Author/Authors

    Şengönül ، Mehmet Department of Mathematics - Adyaman University

  • From page
    29
  • To page
    42
  • Abstract
    This article focuses on evaluating the success or failure of kidney transplantation using Shannon entropy‎, ‎fuzzy sets‎, ‎and Scaf‎. ‎The data for Scaf references used in this study for both healthy individuals and kidney transplant recipients have been collected from the relevant literature‎. ‎For both groups‎, ‎Scaf s Shannon entropy values have been calculated using an appropriate probability density function and formulation‎, ‎and sequences have been generated for CAF and Scr biomarkers from entropy values‎, ‎with findings interpreted‎. ‎These sequences are called healing sequences‎. ‎A case study demonstrating whether the transplant procedure was successful or unsuccessful was presented using sequences that we refer to as healing sequences‎. ‎In this context‎, ‎the utilization of mathematical tools such as fuzzy sets‎, ‎Shannon entropy‎, ‎and reference intervals becomes evident‎. ‎These tools provide a systematic and quantitative approach to assessing the outcomes of kidney transplantation‎. ‎By leveraging the principles of Shannon entropy‎, ‎we gain insights into the degree of unpredictability and fuzziness associated with biomarker values‎, ‎which can be indicative of the transplant s success‎. ‎Furthermore‎, ‎the concept of healing sequences provides a valuable framework for tracking the progression of patients post-transplantation‎. ‎By monitoring changes in CAF and Scr biomarkers over time‎, ‎healthcare professionals can make informed decisions and interventions to ensure the well-being of kidney transplant recipients‎.
  • Keywords
    Healing sequence‎ , ‎Shannon entropy‎ , ‎Fuzzy set‎ , ‎Renal transplant‎ , Biomarker‎
  • Journal title
    Transactions on Fuzzy Sets and Systems
  • Journal title
    Transactions on Fuzzy Sets and Systems
  • Record number

    2772512