Skip to content
Home
About Us
Resources
Profiles Metrics
Authors Directory
Institutions Directory
Top Authors
Top Institutions
Top Sponsors
AI Digest
Contact Us
Menu
Home
About Us
Resources
Profiles Metrics
Authors Directory
Institutions Directory
Top Authors
Top Institutions
Top Sponsors
AI Digest
Contact Us
Home
About Us
Resources
Profiles Metrics
Authors Directory
Institutions Directory
Top Authors
Top Institutions
Top Sponsors
AI Digest
Contact Us
Menu
Home
About Us
Resources
Profiles Metrics
Authors Directory
Institutions Directory
Top Authors
Top Institutions
Top Sponsors
AI Digest
Contact Us
Publication Details
AFRICAN RESEARCH NEXUS
SHINING A SPOTLIGHT ON AFRICAN RESEARCH
Picard successive approximation method for solving differential equations arising in fractal heat transfer with local fractional derivative
Abstract and Applied Analysis, Volume 2014, Article 395710, Year 2014
Notification
URL copied to clipboard!
Description
The Fourier law of one-dimensional heat conduction equation in fractal media is investigated in this paper. An approximate solution to one-dimensional local fractional Volterra integral equation of the second kind, which is derived from the transformation of Fourier flux equation in discontinuous media, is considered. The Picard successive approximation method is applied to solve the temperature field based on the given Mittag-Leffler-type Fourier flux distribution in fractal media. The nondifferential approximate solutions are given to show the efficiency of the present method. © 2014 Ai-Min Yang et al.
Authors & Co-Authors
Yang, Aimin
China, Tangshan
Hebei United University
China, Qinhuangdao
Yanshan University
Jafari, Hossein
Iran, Tehran
Islamic Azad University
Cattani, Carlo
Italy, Salerno
Università Degli Studi Di Salerno
Statistics
Citations: 11
Authors: 3
Affiliations: 5
Identifiers
Doi:
10.1155/2014/395710
ISSN:
16870409