Journal Article FZJ-2018-02276

http://join2-wiki.gsi.de/foswiki/pub/Main/Artwork/join2_logo100x88.png
Anomalous diffusion, dilation, and erosion in image processing

 ;  ;

2018
Taylor and Francis London [u.a.]

International journal of computer mathematics 95(6-7), 1375 - 1393 () [10.1080/00207160.2017.1423292] special issue: "Advances on Computational Fractional Partial Differential Equations"

This record in other databases:  

Please use a persistent id in citations:   doi:

Abstract: In this paper, anomalous sub- and super-diffusion arising in image processing is considered and is modelled by a diffusion equation with fractional time derivative. It might serve as a building block for the construction of various filters. The resulting partial differential equation is discretized in space with centred differences and in time with the explicit or implicit Euler method, respectively. A numerical investigation is performed to illustrate new and interesting results. Additionally, the time derivative of the partial differential equation describing dilation and erosion is replaced by a fractional time derivative and then solved numerically. Interesting new questions arise from the presented numerical results. A short summary and outlook conclude this article.

Classification:

Contributing Institute(s):
  1. Jülich Supercomputing Center (JSC)
Research Program(s):
  1. 511 - Computational Science and Mathematical Methods (POF3-511) (POF3-511)

Appears in the scientific report 2018
Database coverage:
Medline ; Embargoed OpenAccess ; Current Contents - Engineering, Computing and Technology ; Ebsco Academic Search ; IF < 5 ; JCR ; NationallizenzNationallizenz ; SCOPUS ; Science Citation Index Expanded ; Thomson Reuters Master Journal List ; Web of Science Core Collection
Click to display QR Code for this record

The record appears in these collections:
Dokumenttypen > Aufsätze > Zeitschriftenaufsätze
Workflowsammlungen > Öffentliche Einträge
Institutssammlungen > JSC
Publikationsdatenbank
Open Access

 Datensatz erzeugt am 2018-04-09, letzte Änderung am 2021-01-29


Published on 2018-01-19. Available in OpenAccess from 2019-01-19.:
Volltext herunterladen PDF Volltext herunterladen PDF (PDFA)
Externer link:
Volltext herunterladenFulltext by OpenAccess repository
Dieses Dokument bewerten:

Rate this document:
1
2
3
 
(Bisher nicht rezensiert)