<![CDATA[Scipedia: Mathematics]]> https://www.scipedia.com/sciepedia_categories/view/62/mathematics
https://www.scipedia.com/sciepedia_categories/view/62/mathematics Tue, 03 May 2016 17:30:53 +0200 https://www.scipedia.com/sciepedia_categories/view/62/mathematics <![CDATA[Mathematics]]>

https://www.scipedia.com/sj/view/24133 Thu, 09 Feb 2017 16:09:08 +0100 https://www.scipedia.com/sj/view/24133 <![CDATA[Collection of Articles on Mathematics]]> This collection gathers research and technical articles in the field of Mathematics categories.

]]> Scipedia content https://www.scipedia.com/sj/life-science Tue, 30 Aug 2016 13:16:13 +0200 https://www.scipedia.com/sj/life-science <![CDATA[Collection of Achievements in the Life Sciences]]> The collection is a repository of open access articles related to achievements in life sciences. The collection may include articles considering "life" from the point of view of biology, physics, chemistry, geology, mathematics, philosophy, medicine, philology and any other scientific directions.

]]> Scipedia content https://www.scipedia.com/sj/cpda Thu, 23 Nov 2023 03:19:29 +0100 https://www.scipedia.com/sj/cpda <![CDATA[Colección Personal de Artículos]]> Gerardo Tinoco-Guerrero https://www.scipedia.com/sj/coupled2021 Fri, 09 Jul 2021 12:25:31 +0200 https://www.scipedia.com/sj/coupled2021 <![CDATA[Presentations and Plenary videos to 9th edition of the International Conference on Computational Methods for Coupled Problems in Science and Engineering (COUPLED PROBLEMS 2021)]]> The objectives of COUPLED PROBLEMS 2021 are to present and discuss state of the art, mathematical models, numerical methods and computational techniques for solving coupling problems of multidisciplinary character in science and engineering. The conference goal is to make step forward in the formulation and solution of real life problems with a multidisciplinary vision, accounting for all the complex couplings involved in the physical description of the problem.

The conference is one of the Thematic Conferences of the European Community on Computational Methods in Applied Sciences (ECCOMAS) and a Special Interest Conference of the International Association for Computational Mechanics (IACM). It is also supported by other scientific organizations in Europe and worldwide.

A special issue of Mathematical and Computational Applications journal will be finalized at the end of the conference. Contributions will be by invitation

The previous eight editions of this conference were held on the islands of Santorini (Greece) on 25-28 May 2005, Ibiza (Spain) on 21-23 May 2007, Ischia (Italy) on 8-11 June 2009, Kos (Greece) on 20-22 June 2011, Ibiza (Spain) on June 17 - 19 June 2013, San Servolo, Venice, Italy on May 18 - 20 2015, on Rhodes Island, Greece on June 12 - 14 2017 and in Sitges, Spain on June 3-5, 2019

Conference organized by CIMNE Congress Bureau.

]]> Jesús Sánchez Pinedo https://www.scipedia.com/sj/pmanme Tue, 24 Oct 2017 17:59:34 +0200 https://www.scipedia.com/sj/pmanme <![CDATA[Revista Mexicana de Métodos Numéricos]]> Una publicación de la Asociación Mexicana de Métodos Numéricos en Ingeniería

A publication of the Mexican Association of Numerical Modelling in Engineering

ISSN 2604-4374
Rev. mex. métodos numér.

]]> Scipedia content https://www.scipedia.com/sj/view/391011 Sat, 30 May 2026 01:36:17 +0200 https://www.scipedia.com/sj/view/391011 <![CDATA[Recent Applications of Fractal Theory and Fractional Calculus in Mathematical Physics]]> Fractal theory is a compact branch of nonlinear science and has significant applications in porous media, aquifers, turbulence, and other media that usually exhibit fractal properties. Fractional calculus has great importance where all the elements can be found, such as the idea of fractional-order integration and differentiation, the mutually inverse relationship between them. Fractional calculus has its applications in miscellaneous fields of engineering and science such as electromagnetics, viscoelasticity, fluid mechanics, electrochemistry, biological population models, optics, and signal processing.

The theory and applications of fractional calculus prolonged greatly over the 19th and 20th centuries, and numerous contributors have given definitions for fractional derivatives and integrals. Mathematical research on fractals has now reached such a level, where beautiful concepts are developed in direct contact with engineering concerns. Numerous analytical and numerical investigations have played a decisive role in a particular area, but still there are many challenges to find out the exact solution.

This special issue will collect ideas and significant contributions to the theories and applications of analytic inequalities, functional equations, and differential equations involving fractals and fractional calculus.

The topics of interest include, but are not limited to:

  • The two-scale fractal derivative
  • Fractal geometry
  • Applications of fractal theory in science and engineering
  • Analytical and numerical solution of fractional differential equations
  • Fractal and fractional calculus
  • Fractal derivative and fractal space
  • Variational theory and variational principle
  • Fractal semi-inverse method
  • New numerical schemes for fractal-fractional operators.
  • Fractal fractional calculus
  • Applications of Fractional Calculus in mathematical physics
  • Fractional differential equations in fractal media

Lead Guest Editor: 

Dr. Muhammad Nadeem

Qujing Normal University, China

Email: nadeem@mail.qjnu.edu.cn

 

Guest Editors:

 

Prof. Omar Abu Arqub

Al-Balqa Applied University, Salt, Jordan

Email: o.abuarqub@bau.edu.jo

]]> Muhammad Nadeem https://www.scipedia.com/sj/view/391013 Sat, 30 May 2026 01:47:21 +0200 https://www.scipedia.com/sj/view/391013 <![CDATA[Recent Applications of Fractal Theory and Fractional Calculus in Mathematical Physics]]> Fractal theory is a compact branch of nonlinear science and has significant applications in porous media, aquifers, turbulence, and other media that usually exhibit fractal properties. Fractional calculus has great importance where all the elements can be found, such as the idea of fractional-order integration and differentiation, the mutually inverse relationship between them. Fractional calculus has its applications in miscellaneous fields of engineering and science such as electromagnetics, viscoelasticity, fluid mechanics, electrochemistry, biological population models, optics, and signal processing.

The theory and applications of fractional calculus prolonged greatly over the 19th and 20th centuries, and numerous contributors have given definitions for fractional derivatives and integrals. Mathematical research on fractals has now reached such a level, where beautiful concepts are developed in direct contact with engineering concerns. Numerous analytical and numerical investigations have played a decisive role in a particular area, but still there are many challenges to find out the exact solution.

 

This special issue will collect ideas and significant contributions to the theories and applications of analytic inequalities, functional equations, and differential equations involving fractals and fractional calculus, including theoretical and numerical features in the future direction. 

The topics of interest include, but are not limited to:

  • The two-scale fractal derivative
  • Fractal geometry
  • Applications of fractal theory in science and engineering
  • Analytical and numerical solution of fractional differential equations
  • Fractal and fractional calculus
  • Fractal derivative and fractal space
  • Variational theory and variational principle
  • Fractal semi-inverse method
  • New numerical schemes for fractal-fractional operators.
  • Fractal fractional calculus
  • Applications of Fractional Calculus in mathematical physics
  • Fractional differential equations in fractal media
]]> Muhammad Nadeem