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Exact Traveling-Wave Solution For Local Fractional Boussinesq Equation In Fractal Domain

dc.authorid Tenreiro Machado, J. A./0000-0003-4274-4879
dc.authorid Yang, Xiao-Jun/0000-0003-0009-4599
dc.authorwosid Yang, Xiao-Jun/E-8311-2011
dc.authorwosid Baleanu, Dumitru/B-9936-2012
dc.authorwosid Tenreiro Machado, J. A./M-2173-2013
dc.contributor.author Yang, Xiao-Jun
dc.contributor.author Baleanu, Dumitru
dc.contributor.author Tenreiro Machado, J. A.
dc.contributor.author Baleanu, Dumitru
dc.contributor.authorID 56389 tr_TR
dc.contributor.other Matematik
dc.date.accessioned 2019-12-16T13:28:07Z
dc.date.available 2019-12-16T13:28:07Z
dc.date.issued 2017
dc.department Çankaya University en_US
dc.department-temp [Yang, Xiao-Jun] China Univ Min & Technol, Sch Mech & Civil Engn, State Key Lab Geomech & Deep Underground Engn, Xuzhou 221116, Peoples R China; [Tenreiro Machado, J. A.] Polytech Porto, Inst Engn, Dept Elect Engn, Rua Dr Antonio Bernardino de Almeida, P-4249015 Oporto, Portugal; [Baleanu, Dumitru] Cankya Univ, Dept Math, Ogretmenler Cad 14, TR-06530 Ankara, Turkey; [Baleanu, Dumitru] Inst Space Sci, Magurele, Romania en_US
dc.description Tenreiro Machado, J. A./0000-0003-4274-4879; Yang, Xiao-Jun/0000-0003-0009-4599 en_US
dc.description.abstract The new Boussinesq-type model in a fractal domain is derived based on the formulation of the local fractional derivative. The novel traveling wave transform of the non-differentiable type is adopted to convert the local fractional Boussinesq equation into a nonlinear local fractional ODE. The exact traveling wave solution is also obtained with aid of the non-differentiable graph. The proposed method, involving the fractal special functions, is efficient for finding the exact solutions of the nonlinear PDEs in fractal domains. en_US
dc.description.publishedMonth 8
dc.description.sponsorship State Key Research Development Program of the People's Republic of China [2016YFC0600705]; Natural Science Foundation of China [51323004]; Priority Academic Program Development of Jiangsu Higher Education Institutions [PAPD2014] en_US
dc.description.sponsorship This work is supported by the State Key Research Development Program of the People's Republic of China (Grant No. 2016YFC0600705), the Natural Science Foundation of China (Grant No. 51323004), and the Priority Academic Program Development of Jiangsu Higher Education Institutions (PAPD2014). en_US
dc.description.woscitationindex Science Citation Index Expanded
dc.identifier.citation Exact Traveling-Wave Solution For Local Fractional Boussinesq Equation in Fractal Domain. (2017) Yang, Xiao-Jun; Tenreiro Machado, J. A.; Baleanu, Dumitru, Fractals-Complex Geometry Patterns And Scaling in Nature And Society, 25(4) en_US
dc.identifier.doi 10.1142/S0218348X17400060
dc.identifier.issn 0218-348X
dc.identifier.issn 1793-6543
dc.identifier.issue 4 en_US
dc.identifier.scopusquality Q1
dc.identifier.uri https://doi.org/10.1142/S0218348X17400060
dc.identifier.volume 25 en_US
dc.identifier.wos WOS:000406309200007
dc.identifier.wosquality N/A
dc.language.iso en en_US
dc.publisher World Scientific Publ Co Pte Ltd en_US
dc.relation.publicationcategory Makale - Uluslararası Hakemli Dergi - Kurum Öğretim Elemanı en_US
dc.rights info:eu-repo/semantics/openAccess en_US
dc.subject Exact Traveling-Wave Solution en_US
dc.subject Local Fractional Boussinesq Equation en_US
dc.subject Local Fractional Derivative en_US
dc.subject Fractals en_US
dc.title Exact Traveling-Wave Solution For Local Fractional Boussinesq Equation In Fractal Domain tr_TR
dc.title Exact Traveling-Wave Solution for Local Fractional Boussinesq Equation in Fractal Domain en_US
dc.type Article en_US
dc.wos.citedbyCount 177
dspace.entity.type Publication
relation.isAuthorOfPublication f4fffe56-21da-4879-94f9-c55e12e4ff62
relation.isAuthorOfPublication.latestForDiscovery f4fffe56-21da-4879-94f9-c55e12e4ff62
relation.isOrgUnitOfPublication 26a93bcf-09b3-4631-937a-fe838199f6a5
relation.isOrgUnitOfPublication.latestForDiscovery 26a93bcf-09b3-4631-937a-fe838199f6a5

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