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Akademisyen

HATİCE YALMAN KOŞUNALP

DOKTOR ÖĞRETİM ÜYESİ

BANDIRMA ONYEDİ EYLÜL ÜNİVERSİTESİ GÖNEN MESLEK YÜKSEKOKULU MUHASEBE VE VERGİ BÖLÜMÜ

  • Ana Dal Fen Bilimleri ve Matematik Temel Alanı
  • Yan Dal Matematik

Kayıtlı çıktılara kısa bakış — ayrıntılar aşağıda.

  • Makale 8
  • Proje 0
  • Kitap 0
  • Bildiri 8
  • Patent 0
  • Sanatsal 0
Scopus (SJR) Q1 0 Q2 3 Q3 1 Q4 1
WoS (JCR) Q1 1 Q2 2 Q3 0 Q4 3
TR Index 0 makale

Alan+yıl+tür normalize OpenAlex yüzdelik — Clarivate ESI / SciVal değildir.

Üst %1 makale 0
Üst %10 makale 0
Ort. yüzdelik 37.8%
Üst %1 payı 0.0%
Üst %10 payı 0.0%

Makaleler

YÖKSİS ve OpenAlex kaynak ayrımıyla makaleler; quartile ve TR Index ile daraltabilirsiniz.

Dizin filtreleri

Toplam 8 yayın

Scopus (SJR)
WoS (JCR)
TR Index
0 makale

Makale listesi

  1. 2024 An Efficient Solution of Multiplicative Differential Equations through Laguerre Polynomials Symmetry DOI 10.3390/sym16060748 YÖKSİS SJR Q2 JCR Q2 OpenAlex 74.4%
  2. 2023 Towards solving linear fractional differential equations with Hermite operational matrix Tbilisi Centre for Mathematical Sciences DOI 10.32513/asetmj/193220082316 YÖKSİS SJR Q4 JCR Q4 OpenAlex 6.9%
  3. 2026 Analysing Digital Government Performance Indicators Using a Clustering Technique-Embedded Fuzzy Decision-Making Framework Mathematics DOI 10.3390/math14071233 YÖKSİS SJR Q2 JCR Q1 OpenAlex 32.0%
  4. 2024 An Efficient Solution of Multiplicative Differential Equations Through Laguerre Polynomials Symmetry-Basel YÖKSİS SJR Q2 JCR Q2
  5. 2021 An Operational Matrix by Hermite Polynomials for Solving Nonlinear Riccati Differential Equations Interntaional Journal of Mathematics and Computer Science YÖKSİS SJR Q3 JCR Q4
  6. 2020 An Operational Matrix of Hermite Polynomials for Solving Nonlinear Fractional Differential Equations Journal of Advances in Mathematics and Computer Science YÖKSİS
  7. 2020 An Efficient Approximation for Fractional Differential Equations using Operational Matrix by Hermite Polynomials Scholars Journal of Physics, Mathematics and Statistics YÖKSİS
  8. 2011 A new hermite polynomial bases for solving differential difference equations Applications and AppliedMathematics:An International Journal YÖKSİS JCR Q4

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