World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
40
Citations
5235
World Ranking
2094
National Ranking
14

Mehmet Sezer publication distribution in Mathematics in 2026

The chart shows the distribution of publications by all Research.com ranked scientists in the field of Mathematics in 2026. The highlighted bar marks where Mehmet Sezer sits on this spectrum.

42–46 publications: 3 scientists 47–51 publications: 5 scientists 52–56 publications: 7 scientists 57–61 publications: 20 scientists 62–66 publications: 14 scientists 67–71 publications: 25 scientists 72–76 publications: 19 scientists 77–81 publications: 35 scientists 82–86 publications: 50 scientists 87–91 publications: 60 scientists 92–96 publications: 86 scientists 97–101 publications: 84 scientists 102–106 publications: 83 scientists 107–111 publications: 90 scientists 112–116 publications: 99 scientists 117–121 publications: 90 scientists 122–126 publications: 91 scientists 127–131 publications: 109 scientists 132–136 publications: 110 scientists 137–141 publications: 98 scientists 142–146 publications: 112 scientists 147–151 publications: 102 scientists 152–156 publications: 88 scientists 157–161 publications: 106 scientists 162–166 publications: 83 scientists 167–171 publications: 102 scientists 172–176 publications: 77 scientists 177–181 publications: 81 scientists 182–186 publications: 78 scientists 187–191 publications: 71 scientists 192–196 publications: 92 scientists 197–201 publications: 64 scientists 202–206 publications: 69 scientists 207–211 publications: 64 scientists 212–216 publications: 62 scientists 217–221 publications: 58 scientists 222–226 publications: 53 scientists 227–231 publications: 50 scientists 232–236 publications: 46 scientists 237–241 publications: 46 scientists 242–246 publications: 46 scientists 247–251 publications: 43 scientists 252–256 publications: 29 scientists 257–261 publications: 45 scientists 262–266 publications: 30 scientists 267–271 publications: 33 scientists 272–276 publications: 34 scientists 277–281 publications: 30 scientists 282–286 publications: 31 scientists 287–291 publications: 21 scientists 292–296 publications: 34 scientists 297–301 publications: 26 scientists 302–306 publications: 10 scientists 307–311 publications: 17 scientists 312–316 publications: 23 scientists 317–321 publications: 13 scientists 322–326 publications: 16 scientists 327–331 publications: 26 scientists 332–336 publications: 13 scientists 337–341 publications: 13 scientists 342–346 publications: 16 scientists 347–351 publications: 17 scientists 352–356 publications: 12 scientists 357–361 publications: 18 scientists 362–366 publications: 18 scientists 367–371 publications: 9 scientists 372–376 publications: 11 scientists 377–381 publications: 8 scientists 382–386 publications: 8 scientists 387–391 publications: 9 scientists 392–396 publications: 9 scientists 397–401 publications: 8 scientists 402–406 publications: 11 scientists 407–411 publications: 6 scientists 412–416 publications: 6 scientists 417–421 publications: 9 scientists 422–426 publications: 8 scientists 427–431 publications: 5 scientists 432–436 publications: 8 scientists 437–441 publications: 8 scientists 442–446 publications: 4 scientists 447–451 publications: 4 scientists 452–456 publications: 4 scientists 457–461 publications: 2 scientists 462–466 publications: 2 scientists 467–471 publications: 4 scientists 472–476 publications: 3 scientists 477–481 publications: 3 scientists 482–486 publications: 6 scientists 487–491 publications: 3 scientists 492–496 publications: 5 scientists 497–501 publications: 5 scientists 502–506 publications: 1 scientists 507–511 publications: 6 scientists 512–516 publications: 4 scientists 517–521 publications: 1 scientists 522–526 publications: 3 scientists 527–531 publications: 1 scientists 532–536 publications: 4 scientists 537+ publications: 100 scientists
42 publications 537+

This scientist: 208 publications — 65th percentile

65% of scientists in this discipline score the same or lower.

The last bar groups every scientist with 537 publications or more.

Mehmet Sezer D-index placement in Mathematics in 2026

The chart shows the D-index (discipline H-index) distribution of Mathematics scientists ranked by Research.com in 2026. The highlighted bar marks where Mehmet Sezer sits on this spectrum.

30 D-Index: 174 scientists 31 D-Index: 151 scientists 32 D-Index: 174 scientists 33 D-Index: 117 scientists 34 D-Index: 136 scientists 35 D-Index: 127 scientists 36 D-Index: 145 scientists 37 D-Index: 153 scientists 38 D-Index: 150 scientists 39 D-Index: 150 scientists 40 D-Index: 138 scientists 41 D-Index: 136 scientists 42 D-Index: 93 scientists 43 D-Index: 108 scientists 44 D-Index: 115 scientists 45 D-Index: 112 scientists 46 D-Index: 103 scientists 47 D-Index: 75 scientists 48 D-Index: 59 scientists 49 D-Index: 67 scientists 50 D-Index: 60 scientists 51 D-Index: 57 scientists 52 D-Index: 59 scientists 53 D-Index: 62 scientists 54 D-Index: 60 scientists 55 D-Index: 50 scientists 56 D-Index: 42 scientists 57 D-Index: 54 scientists 58 D-Index: 50 scientists 59 D-Index: 42 scientists 60 D-Index: 41 scientists 61 D-Index: 35 scientists 62 D-Index: 40 scientists 63 D-Index: 21 scientists 64 D-Index: 31 scientists 65 D-Index: 27 scientists 66 D-Index: 29 scientists 67 D-Index: 19 scientists 68 D-Index: 25 scientists 69 D-Index: 17 scientists 70 D-Index: 18 scientists 71 D-Index: 12 scientists 72 D-Index: 14 scientists 73 D-Index: 13 scientists 74 D-Index: 18 scientists 75 D-Index: 9 scientists 76 D-Index: 11 scientists 77 D-Index: 10 scientists 78 D-Index: 9 scientists 79 D-Index: 16 scientists 80 D-Index: 12 scientists 81 D-Index: 10 scientists 82 D-Index: 5 scientists 83 D-Index: 5 scientists 84 D-Index: 13 scientists 85 D-Index: 6 scientists 86+ D-Index: 99 scientists
30 D-Index 86+

This scientist: 40 D-Index — 45th percentile

45% of scientists in this discipline score the same or lower.

The last bar groups every scientist with 86 D-Index or more.

Overview

Mehmet Sezer is affiliated with Celal Bayar University in Turkey. Their research is primarily grounded in the fields of Mathematics and Engineering, with a particular focus on Numerical Analysis, Modeling and Simulation, and Applied Mathematics. Their scholarly contributions extend also into Mechanics of Materials and Statistical and Nonlinear Physics.

Their work centers on specific topics including Fractional Differential Equations Solutions, Differential Equations and Numerical Methods, Iterative Methods for Nonlinear Equations, Numerical Methods for Differential Equations, Matrix Theory and Algorithms, Mathematical Functions and Polynomials, and Nonlinear Waves and Solitons.

Mehmet Sezer has contributed to numerous publications, predominantly in venues such as the Journal of Science and Arts, International Journal of Applied and Computational Mathematics, Mathematical Sciences, TURKISH JOURNAL OF MATHEMATICS, and Süleyman Demirel Üniversitesi Fen Bilimleri Enstitüsü Dergisi.

  • A Novel Numerical Approach for Simulating the Nonlinear MHD Jeffery-Hamel Flow Problem (2021, International Journal of Applied and Computational Mathematics)
  • Rational Chebyshev collocation method for solving nonlinear heat transfer equations (2020, International Communications in Heat and Mass Transfer)
  • Pell-Lucas series approach for a class of Fredholm-type delay integro-differential equations with variable delays (2021, Mathematical Sciences)
  • A fast numerical method for fractional partial integro-differential equations with spatial-time delays (2020, Applied Numerical Mathematics)
  • Solution of nonlinear ordinary differential equations with quadratic and cubic terms by Morgan-Voyce matrix-collocation method (2020, TURKISH JOURNAL OF MATHEMATICS)

Their frequent collaborators include Seda Çayan, Ömür Kıvanç Kürkçü, B. Burak Özhan, Burcu Gürbüz, and Tuba Ağırman Aydın. These partnerships have resulted in numerous joint research outputs reflecting a collaborative approach.

Best Publications

  • The approximate solution of high-order linear Volterra-Fredholm integro-differential equations in terms of Taylor polynomials

    Salih Yalçinbaş;Mehmet Sezer

  • Taylor polynomial solutions of Volterra integral equations

    Mehmet Sezer

  • A Taylor method for numerical solution of generalized pantograph equations with linear functional argument

    Mehmet Sezer;Ayşegül Akyüz-Daşcıoglu

  • Legendre polynomial solutions of high-order linear Fredholm integro-differential equations

    Salih Yalçinbaş;Mehmet Sezer;Hüseyin Hilmi Sorkun

  • A method for the approximate solution of the second‐order linear differential equations in terms of Taylor polynomials

    Mehmet Sezer

  • Approximate solution of multi-pantograph equation with variable coefficients

    Mehmet Sezer;Salih yalçinbaş;Niyazi Şahin

  • A Taylor polynomial approach for solving differential-difference equations

    Mustafa Gülsu;Mehmet Sezer

  • A Taylor Collocation Method for the Solution of Linear Integro-Differential Equations

    Aysen Karamete;Mehmet Sezer

  • Chebyshev polynomial solutions of linear differential equations

    Mehmet Sezer;Mehmet Kaynak

  • A collocation method using Hermite polynomials for approximate solution of pantograph equations

    Salih Yalçinbaş;Müge Aynigül;Mehmet Sezer

  • Chebyshev polynomial solutions of systems of higher-order linear Fredholm-Volterra integro-differential equations

    Ayşegül Akyüz-Daşcıoğlu;Mehmet Sezer

  • Chebyshev polynomial solutions of systems of high-order linear differential equations with variable coefficients

    Ayşegül Akyüz;Mehmet Sezer

  • Polynomial solution of high-order linear Fredholm integro-differential equations with constant coefficients

    Nurcan Kurt;Mehmet Sezer

  • Polynomial solution of the most general linear Fredholm integrodifferential–difference equations by means of Taylor matrix method

    Mehmet Sezer;Mustafa Gülsu

  • Taylor polynomial solutions of general linear differential–difference equations with variable coefficients

    Mehmet Sezer;Ayşegül Akyüz-Daşcıoğlu

  • A Bessel collocation method for numerical solution of generalized pantograph equations

    Şuayip Yüzbaşi;Niyazi Şahin;Mehmet Sezer

  • A method for the approximate solution of the high-order linear difference equations in terms of Taylor polynomials

    Mustafa Gülsu;Mehmet Sezer

  • A TAYLOR POLYNOMIAL APPROACH FOR SOLVING HIGH-ORDER LINEAR FREDHOLM INTEGRODIFFERENTIAL EQUATIONS

    S Nas;S Yalnba;M Sezer

  • Taylor polynomial solution of hyperbolic type partial differential equations with constant coefficients

    Berna Bulbul;Mehmet Sezer

  • On the solution of the Riccati equation by the Taylor matrix method

    Mustafa Gülsu;Mehmet Sezer

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