Mathematical Models Arising in the Fractal Forest Gap via Local Fractional Calculus

The forest new gap models via local fractional calculus are investigated. The JABOWA and FORSKA models are extended to deal with the growth of individual trees defined on Cantor sets. The local fractional growth equations with local fractional derivative and difference are discussed. Our results are...

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Main Authors: Chun-Ying Long, Yang Zhao, Hossein Jafari
Format: Article
Language:English
Published: Wiley 2014-01-01
Series:Abstract and Applied Analysis
Online Access:http://dx.doi.org/10.1155/2014/782393
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author Chun-Ying Long
Yang Zhao
Hossein Jafari
author_facet Chun-Ying Long
Yang Zhao
Hossein Jafari
author_sort Chun-Ying Long
collection DOAJ
description The forest new gap models via local fractional calculus are investigated. The JABOWA and FORSKA models are extended to deal with the growth of individual trees defined on Cantor sets. The local fractional growth equations with local fractional derivative and difference are discussed. Our results are first attempted to show the key roles for the nondifferentiable growth of individual trees.
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institution Kabale University
issn 1085-3375
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language English
publishDate 2014-01-01
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series Abstract and Applied Analysis
spelling doaj-art-371c94b6de1040c5b94db7f16cd891d02025-02-03T06:14:15ZengWileyAbstract and Applied Analysis1085-33751687-04092014-01-01201410.1155/2014/782393782393Mathematical Models Arising in the Fractal Forest Gap via Local Fractional CalculusChun-Ying Long0Yang Zhao1Hossein Jafari2School of Civil Engineering and Architecture, Nanchang University, Nanchang 330031, ChinaElectronic and Information Technology Department, Jiangmen Polytechnic, Jiangmen 529090, ChinaDepartment of Mathematics, Faculty of Mathematical Sciences, University of Mazandaran, Babolsar 47415-416, IranThe forest new gap models via local fractional calculus are investigated. The JABOWA and FORSKA models are extended to deal with the growth of individual trees defined on Cantor sets. The local fractional growth equations with local fractional derivative and difference are discussed. Our results are first attempted to show the key roles for the nondifferentiable growth of individual trees.http://dx.doi.org/10.1155/2014/782393
spellingShingle Chun-Ying Long
Yang Zhao
Hossein Jafari
Mathematical Models Arising in the Fractal Forest Gap via Local Fractional Calculus
Abstract and Applied Analysis
title Mathematical Models Arising in the Fractal Forest Gap via Local Fractional Calculus
title_full Mathematical Models Arising in the Fractal Forest Gap via Local Fractional Calculus
title_fullStr Mathematical Models Arising in the Fractal Forest Gap via Local Fractional Calculus
title_full_unstemmed Mathematical Models Arising in the Fractal Forest Gap via Local Fractional Calculus
title_short Mathematical Models Arising in the Fractal Forest Gap via Local Fractional Calculus
title_sort mathematical models arising in the fractal forest gap via local fractional calculus
url http://dx.doi.org/10.1155/2014/782393
work_keys_str_mv AT chunyinglong mathematicalmodelsarisinginthefractalforestgapvialocalfractionalcalculus
AT yangzhao mathematicalmodelsarisinginthefractalforestgapvialocalfractionalcalculus
AT hosseinjafari mathematicalmodelsarisinginthefractalforestgapvialocalfractionalcalculus