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Common fixed point results on modular F-metric spacesManav, NesrinTurkoglu, DuranH., CakalliL.D.R., KocinacR., HarteV.N.D., CavalcantiA., AshyralyevI., SakalliI., CanakO., GurtugM.M., CavalcantiD., TurkogluM., TezH.S., KandemirS., UyaverK.U., AkayI., GulT.E., YilmazturkT., AkyelF.C., UcgunH., SahinF-metric spacefixed point theoremsmodular metric spacesJleli and Samet[1] introduced a new concept, named a F-metric space, as a generalization of the notion of metric space. We define new generalization of modular metric space as modular F-metric space. We compare the topology produced by modular metric and by modular F-metric, then cover some useful properties of this topology for fixed point theorems for future studies. In the end, we prove Banach contraction principle for modular F-metric space. © 2019 Author(s).American Institute of Physics Inc.2019Conference Objecthttps://rdlopen.rawdatalibrary.net/r/ebyu/13814https://doi.org/10.1063/1.5136161978-073541930-80094-243XenAIP Conference Proceedingsinfo:eu-repo/semantics/openAccessinfo:eu-repo/semantics/conferenceObjecthttps://ebyu-rdlopen.rawdatalibrary.net/tr/items/ebyu/13814