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Advanced Mathematics and Geometry

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01About This Special Issue

Mathematics is an international language also known as world language. Not only mathematicians, all of the people in the world use mathematics. We don’t think a world that there is no mathematics. So, Advanced Mathematics and Geometry is a special issue that publishes high-quality peer-reviewed research papers as well as expository and survey articles in the area of all branches of mathematics, geometry and related fields.

02Meet the Guest Editors

Our distinguished editors bring deep subject-matter expertise to curate high-quality research and ensure a rigorous peer-review process.

Lead Guest Editor

Filiz Ertem Kaya

Department of Mathematics, Faculty of Science-Art, University of Omer Halisdemir, Nigde, Turkey

Guest Editor

Keziban Orbay

Mathematic Department, Education Faculty, Amasya University, Amasya, Turkey

Guest Editor

Ayşe Yavuz

Department of Mathematics Education, Necmettin Erbakan University, Konya, Turkey

Guest Editor

Ümit Yıldırım

Departments of Mathematics, Faculty of Science-Art, University of Gaziosman Paşa, Tokat, Turkey

Guest Editor

inan ünal

Departments of Computer Engineering, Faculty of Engineering, University of Munzur, tunceli, Turkey

Guest Editor

Aysel TURGUT VANLI

Departments of Mathematics, Faculty of Science, Gazi University, Ankara, Turkey

Guest Editor

Dr. Mehmet Atçeken

Departments of Mathematics, Faculty of Science-Art, University of Gaziosmanpaşa, Tokat, Turkey

03Published Articles

The following articles have been published in this special issue.

  • An Introduction to Differential Geometry: The Theory of Surfaces

    Kande Dickson Kinyua , Kuria Joseph Gikonyo

    Issue: Volume 6, Issue 3-1, June 2017
    Pages: 6-11
    Received: 6 February 2017
    Accepted: 14 February 2017
    Published: 13 May 2017
    DOI: 10.11648/j.pamj.s.2017060301.12
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    Abstract: From a mathematical perspective, a surface is a generalization of a plane which does not necessarily require being flat, that is, the curvature is not necessarily zero. Often, a surface is defined by equations that are satisfied by some coordinates of its points. A surface may also be defined as the image, in some space of dimensions at least three... Show More
  • Finding Energy of the Slant Helix Strip by Using Classic Energy Methods on Joachimsthal Theorem

    Filiz Ertem Kaya

    Issue: Volume 6, Issue 3-1, June 2017
    Pages: 1-5
    Received: 15 February 2017
    Accepted: 16 February 2017
    Published: 6 March 2017
    DOI: 10.11648/j.pamj.s.2017060301.11
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    Abstract: There are two forms of mechanical energy-potential energy and kinetic energy in physics. Potential energy Ep is stored energy of position. The amount of kinetic energy Ek possesed by a moving object is depent upon mass and speed. The total mechanical energy possesed by an object is the sum of its kinetic and potential energies. Now we calculate the... Show More