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Personel Detayı

Prof. Dr. SUZAN CİVAL BURANAY

Prof. Dr. SUZAN CİVAL BURANAY

Görev: Bölüm Başkanı
Bölüm: Matematik
Ofis: AS264
Tel: +90 392 630 1228
E-Posta: suzan.buranay@emu.edu.tr

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Eğitim

Eğitim

2007

PHD

UNIVERSITE, MATEMATİK, DOĞU AKDENİZ ÜNİVERSİTESİ

1995

MS

UNIVERSITE, UYGULAMALI MAT. VE BİL. BİLİMLERİ, DOĞU AKDENİZ ÜNİVERSİTESİ

1993

BS

UNIVERSITE, UYGULAMALI MAT. VE BİL. BİLİMLERİ, DOĞU AKDENİZ ÜNİVERSİTESİ

Yayınlar

Yayınlar

SCI- Expanded

International Indexes

Other Indexes

Konferanslar

Konferanslar

  • Runge-Kutta-Adams-Moulton Methods for Fractional Equations and Application to Fractional Logistic Problem
  • A collocation-shooting method for solving fractional boundary value problems for generalized Bagley Torvik equation
  • Bivariate Modified Bernstein-Kantorovich Operators for the Numerical Solution of Two-Dimensional Fractional Volterra Integral Equation
  • Hybrid Operators for Solving the Weakly Singular Volterra Integral Equations: Numerical Analysis
  • Hybrid Operators for Solving the Weakly Singular Volterra Integral Equations: Theoretical Analysis
  • Highly Accurate Implicit Schemes for the Numerical Computation of Derivatives of the Solution to Heat Equation
  • Implicit method of high accuracy on hexagonal grids for approximating the solution to heat equation on rectangle
  • Implicit Method of High Accuracy on Hexagonal Grids for Approximating the Solution to Heat Equation on a Domain with Smooth Boundary
  • Implicit method of second order accuracy on hexagonal grids for approximating the first derivatives of the solution to heat equation on a rectangle
  • Effective Error Estimate for the Hexagonal Grid Solution of Laplace's Equation on a Rectangle
  • Incomplete Block-Matrix Factorization of M-Matrices Using Two Step Iterative Method for Matrix Inversion and Preconditioning
  • On the truncation error in the solution of Dirichlet problem for Laplace's equation in plane by finite differences using hexagonal grid
  • Six Point Implicit Methods for the Pure Second Derivatives of the Solution of First type Boundary Value Problem for One Dimensional Heat Equation
  • High Order Iterative Methods for Matrix Inversion and Regularized Solution of Fredholm Integral Equation of First Kind with Noisy Data
  • Four Point Implicit Methods for the Second Derivatives of the Solution of First Type Boundary Value Problem for One Dimensional Heat Equation
  • One-block method for computing the generalized stress ointensity factors for Laplace`s equation on a square with a slit and on L-shaped domain
  • A high accurate difference-analytical method for solving Laplace’s equation on polygons with nonanalytic boundary conditions
  • Block Method for problems on L-Shaped domains
  • On solving the cracked beam problem by a block method
Yönetilen Tezler

Yönetilen Tezler

PHD

  • MTEMA JAMES CHIN (2025). Collocation Method for Solving Problems of Generalized Fractional Bagley-Torvik Equation.[PhD Thesis ,Eastern Mediterranian University].
  • SARA SAFARZADEH FALAHHESAR (2022). Numerical Solution of Volterra Integral Equations by using Some Positive Operators.[PhD Thesis ,Eastern Mediterranian University].
  • AHMED HERSI MOHAMED MATAN (2022). Highly Accurate Implicit Schemes using Hexagonal Grids for the Approximation of the Derivatives of the Solution of Two Dimensional Heat Equation.[PhD Thesis ,Eastern Mediterranian University].
  • NOUMAN ARSHAD (2020). Hexagonal Grid for Approximation of the Solution of Two Dimensional Heat Equation.[PhD Thesis ,Eastern Mediterranian University].
  • LAWRENCE ADEDAYO FARINOLA (2019). Grid Approximation of the Solution of Heat Conduction Equation.[PhD Thesis ,Eastern Mediterranian University].
  • ESRA TERCAN (Ongoing). [PhD Thesis ,Eastern Mediterranian University].

MS

  • MEHMET GÜVEN (2026). Collocation Methods for Volterra Integro-Differential Equations.[Master Thesis ,Eastern Mediterranian University].
  • MARWAH JAMEEL A. ALZEADAT (2026). On the Analysis of Solution of psi-Caputo Fractional Logistic Equation.[Master Thesis ,Eastern Mediterranian University].
  • BEWAR SULAIMAN ABDI HAJAN (2016). Accelerated Overrelaxation Method for the Solution of Discrete Laplace’s equation on a Rectangle.[Master Thesis ,Eastern Mediterranian University].
  • DAMILOLA VICTORIA ADEKANMBI (2016). On A Comparative Study of Direct Solution Methods of the Discrete Poisson’s Equation on A Rectangle.[Master Thesis ,Eastern Mediterranian University].
  • SORAN JALAL ABDALLA (2014). Approximate Methods of Inverse Preconditioners for Solving the Linear Algebraic Systems.[Master Thesis ,Eastern Mediterranian University].
Kitaplar

Kitaplar

  • S.C.Buranay;L.A.Farinola(2021). Six Point Implicit Methods for the Approximation of the Derivatives of the Solution of First Type Boundary Value Problem for Heat Equation. Allaberen Ashyralyev, Tynysbek Sh. Kalmenov, Michael V. Ruzhansky, Makhmud A. Sadybekov, Durvudkhan Suragan(Ed.),Functional Analysis in Interdisciplinary Applications-II(pp.39-62).Springer Nature, 351
  • A.A. Dosiyev;S.C. Buranay(2007). A fourth order accurate difference-analytical method for solving Laplace';s boundary value problem with singularities. K.Tas, J.A.T. Machado, D. Baleanu(Ed.),Mathematical Methods in Engineering(pp.167-176).Springer
Projeler

Projeler

  • Collocation method for the Solutions of Fractional Boundary Value Problems of Generalized Bagley-Torvik Equation ,[EMU ,BABC-04-23-01 (01.05.2023-01.07.2024) ]
  • Analitik Olmayan Sınır Koşullu Laplace Denkleminin Tekilliği Bulunan Çözümleri için Blok-Izgara (Block-Grid) Yöntemi ,[ (01.01.2010-01.01.2011) ]
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