Journal Publications in Applied Mathematics & Engineering
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[1.] Tek, F. Boray, Cam, Ilker, Karlı, D. , Adaptive convolution kernel for artificial neural networks, Journal Of Visual Communication And Image Representation, Volume 75, 2021. [Dowload PDF: arxiv ]
Research Projects
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[5.] (Mathematics) Stable Stochastic Processes, Fractional Calculus and Economic Order Quantity Model by Means of Stable Processes and Fractional Calculus, BAP Işık University, Project Nr. 20A101, 2020-2022.
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[4.] (Engineering) Development of Mathematical Models for the Optimum Utilization of 3D Printers in Spare Parts Inventory Management, Tübitak 1001, Project Nr. 219M243, 2020-2023.
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[3.] (Engineering) The focusing neuron model and a new method to learn network connection topology in artificial neural networks, Tübitak 1001, Project Nr. 118E722, 2019-2021.
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[2.] (Engineering) Optimum Spare Parts Inventory Control With Installed Base Information In Existence of Sec- ondary Markets, Tübitak 3501, Project Nr. 118M477, 2018-2020.
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[1.] (Mathematics) A Study of Bounded Operators by means of Littlewood-Paley Theory. A Probabilistic Approach, BAP 14B103, Funded by Işık University, January 2015 - January 2017, 24 Months. [Page : Link]
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[7.] Barlow, M.T., Karlı, D. , Some Boundary Harnack Principles with Uniform Constants, Potential Analysis, Early Access, 2021. [Dowload PDF: arxiv & Journal]
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[6.] Karlı, D. , Extension of Mikhlin Multiplier Theorem to Fractional Derivatives , Fract. Calc. Appl. Anal., Vol. 21, No 2 (2018), pp. 486–508.
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DOI: 10.1515/fca-2018-0027 & WOS:000434790100011
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[5.] Karlı, D. , A Multiplier Related to Symmetric Stable Process, Hacettepe Journal of Mathematics and Statistics, Volume 46 (2) (2017), 217-228 (Published : 2016). [Download PDF: arxiv & Journal]
DOI: 10.15672/HJMS.20164517212 & WOS:000400349400006
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[4.] Karlı, D. , An Extension of a Boundedness Result for Singular Integral Operators, Colloquium Mathematicum, 2016, Volume 145, Issue 1, pp 15-33.
[Download PDF: arxiv & Journal]
DOI: 10.4064/cm6722-1-2016 & WOS:000377870000002
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[3.] Karlı, D. , Harnack Inequality and Regularity Results, Potential Analysis, 2013, Volume 38, Issue 1, pp 95-117. [Download PDF: arxiv & Journal]
DOI: 10.1007/s11118-011-9265-6 & WOS:000314035700006
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[2.] Probabilistic Littlewood-Paley Theory, 2010. [Abstract : PDF]
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[1.] The Group Algebra L1(G) of a Compact Abelian Group G, 2005. [Abstract : PDF]