Skip to main content
Log in
La Matematica

Official Journal of the Association for Women in Mathematics

Publishing model:

La Matematica - Call for Papers: Advances in Fractional Laplacian Operator: Theory and Application (Submission Deadline 25 January 2023)

Call for Papers: New Special Issue for La Matematica
Advances in Fractional Laplacian Operator: Theory and Application


Submission Deadline: 1 December 2024

Guest Editors:

Praveen Agarwal goyal.praveen2011@gmail.com (this opens in a new tab)
Anand International College of Engineering (India)

Valentina Emilia Balas balas@drbalas.ro (this opens in a new tab)
University of Arad (Romania)

Carla M.A. Pinto cap@isep.ipp.pt (this opens in a new tab)
Instituto Superior de Engenharia do Porto (Portugal)


Overview:

In recent years, there has been a great deal of interest in using the fractional Laplacian operator  to model  diverse physical phenomena, such as anomalous diffusion and quasi-geostrophic flows, turbulence and water waves, molecular dynamics,  partial differential equations, long-range interactions, and relativistic non-quantum theories.

There is also the physical meaning of the fractional Laplacian operator in bounded domains through its associated stochastic processes. It also has various applications in probability and finance. In particular, the fractional Laplacian can be understood as the infinitesimal generator of a stable Lévy diffusion process and appears in anomalous diffusions in plasmas, flames propagation and chemical reactions in liquids, population dynamics, geographical fluid dynamics, and other fractional models.


In this special issue, we aim to welcome contributions from the speakers/ presenters of the ICRDET 2022 who follow jointly the theoretical and computational approach to examining the different characteristics of different fractional Laplacian operators and solutions of related fractional equations formulated on bounded domains. This will include the spectral and horizon-based nonlocal definitions of the fractional Laplacian as well as various formulations of the Riesz fractional Laplacian.

Topics:

  • distribution
  • fractional Laplacian
  • Riesz fractional derivative
  • delta sequence
  • convolution
  • Anomalous diffusion
  • Regularity
  • Stable Lévy motion
  • Nonlocal model

Submission Instructions

Papers should be submitted at the La Matematica website: https://www.editorialmanager.com/lama/default.aspx (this opens in a new tab)


Select Article Type: Manuscript
Upload your files: When the system asks, "Does this manuscript belong to a special issue?" reply: Yes, then choose the option "Advances in Fractional Laplacian Operator: Theory and Application”.
Complete the submission process as required.

The papers will be reviewed according to the editorial policy & standards of La Matematica. The papers should be original, unpublished, and not currently under consideration for publication elsewhere. Prior to submission, please ensure that your paper adheres to the journal’s author guidelines, which can be found at: https://www.springer.com/journal/44007/submission-guidelines (this opens in a new tab)

Navigation