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Article detail · 2024 · article

A new application of fractional glucose-insulin model and numerical solutions

YÖKSİS OpenAlex Open access · diamond
Year2024
Citations5OpenAlex
Percentile%66.4
FWCI0.871.00 = world average
Scopus (SJR)Q4
WoS (JCR)Q3

Data source split

  • YÖKSİSYÖKSİS article record
  • YÖKSİS venueSIGMA JOURNAL OF ENGINEERING AND NATURAL SCIENCES
  • Catalog match (ISSN)Sigma Journal of Engineering and Natural Sciences
  • OpenAlexOpenAlex enrichment (abstract, citations, topics)

Abstract

OpenAlex English

Along with the developing technology, obesity and diabetes are increasing rapidly among people.The identification of diabetes diseases, modeling, predicting their behavior, conducting simulations, studying control and treatment methods using mathematical methods has become of great importance.In this paper, we have obtained numerical solutions by considering the glucose-insulin fractional model.This model consists of three compartments: the blood glucose concentration (𝐺), the blood insulin concentration (𝐼) and the ready-to-absorb glucose concentration (𝐷) in the small intestine.The fractional derivative is used in the sense of Caputo.By performing mathematical analyzes for the Glucose-Insulin fractional mathematical model, numerical results were obtained with the help of the Euler method and graphs were drawn.

Topics

Citations

OpenAlex cited_by_count. Not a WoS or Scopus citation count; those sources have no separate column here.

5citationsOpenAlex · cited_by_count (cache / database)

4 publications in the local catalog that cite this work (OpenAlex reference match; not the full global list).

  1. 2025 A Maple program to the Analysis of Equilibrium Points in Social Media Addiction ModelCitations 2 · OpenAlex
  2. 2025 A New Fractional Order School Academic Performance Model and Numerical SolutionsCitations 2 · OpenAlex
  3. 2026 CAPUTO DERIVATIVE FRACTIONAL ORDER PREY-PREDATOR MODEL AND MATHEMATICAL ANALYSISCitations 0 · OpenAlex
  4. 2025 Numerical Solutions of Fractional Order Ratio-Dependent Food Chain Model with Caputo DerivativeCitations 0 · OpenAlex

Authors

3
  1. ZAFER ÖZTÜRK 1
  2. HALİS BİLGİL KAYSERİ ÜNİVERSİTESİ 2
  3. SEZER SORGUN 3