Rate of convergence of new Gamma type operators for functions with derivatives of bounded variation H Karsli Mathematical and computer modelling 45 (5-6), 617-624, 2007 | 91 | 2007 |

Some approximation properties of q-Chlodowsky operators H Karsli, V Gupta Applied Mathematics and Computation 195 (1), 220-229, 2008 | 61 | 2008 |

Voronovskaya-type theorems for derivatives of the Bernstein-Chlodovsky polynomials and the Szász-Mirakyan operator PL Butzer, H Karsli Commentationes Mathematicae 49 (1), 2009 | 57 | 2009 |

Nonlinear integral operators with homogeneous kernels: pointwise approximation theorems C Bardaro, G Vinti, H Karsli Applicable Analysis 90 (3-4), 463-474, 2011 | 56 | 2011 |

On pointwise convergence of linear integral operators with homogeneous kernels C Bardaro, G Vinti, H Karsli Integral Transforms and Special Functions 19 (6), 429-439, 2008 | 49 | 2008 |

Convergence and rate of convergence by nonlinear singular integral operators depending on two parameters H Karsli Applicable Analysis 85 (6-7), 781-791, 2006 | 49 | 2006 |

On convergence of convolution type singular integral operators depending on two parameters H Karsli, E Ibikli Fasc. Math 38, 25-39, 2007 | 32 | 2007 |

Direct local and global approximation results for operators of Gamma type H Karsli, A ÖZARSLAN Hacettepe Journal of Mathematics and Statistics 39 (2), 241-253, 2010 | 28 | 2010 |

Rate of convergence of nonlinear integral operators for functions of bounded variation. H Karsli, V Gupta Calcolo 45 (2), 2008 | 27 | 2008 |

Rate of pointwise convergence of a new kind of gamma operators for functions of bounded variation H Karsli, V Gupta, A Izgi Applied Mathematics Letters 22 (4), 505-510, 2009 | 23 | 2009 |

Convergence rate of a new Bezier variant of Chlodowsky operators to bounded variation functions H Karsli, E Ibikli Journal of computational and applied mathematics 212 (2), 431-443, 2008 | 23 | 2008 |

On pointwise convergence of Mellin type nonlinear m-singular integral operators C Bardaro, H Karslı, G Vinti Communications on Applied Nonlinear Analysis, 2013 | 22 | 2013 |

Some convergence results for nonlinear singular integral operators H Karsli Demonstratio Mathematica 46 (4), 729-740, 2013 | 21 | 2013 |

On the approximation properties of a class of convolution type nonlinear singular integral operators H Karsli Walter de Gruyter GmbH & Co. KG 15 (1), 77-86, 2008 | 21 | 2008 |

Approximation properties of convolution type singular integral operators depending on two parameters and of their derivatives in L1 (a, b) H Karsli, E Ibikli Proc. 16th Int. Conf. Jangjeon Math. Soc 16, 66-76, 2005 | 19 | 2005 |

General Gamma type operators based on q-integers H Karsli, PN Agrawal, M Goyal Applied Mathematics and Computation 251, 564-575, 2015 | 17 | 2015 |

Some approximation properties by *q*-Szász-Mirakyan-Baskakov-Stancu operatorsV Gupta, H Karsli Lobachevskii Journal of Mathematics 33, 175-182, 2012 | 17 | 2012 |

On the rates of convergence of Bernstein–Chlodovsky polynomials and their Bézier-type variants P Pych-Taberska, H Karsli Applicable Analysis 90 (3-4), 403-416, 2011 | 16 | 2011 |

On approximation properties of non-convolution type nonlinear integral operators H Karsli Anal. Theory Appl 26 (2), 140-152, 2010 | 16 | 2010 |

Rate of convergence of Chlodowsky type Durrmeyer operators E Ibikli, H Karsli J. Inequal. Pure and Appl. Math 6 (4), 2005 | 16 | 2005 |