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Maximum principle for Hadamard fractional differential equations involving fractional Laplace operator

dc.contributor.author Wang, Guotao
dc.contributor.author Ren, Xueyan
dc.contributor.author Baleanu, Dumitru
dc.date.accessioned 2021-01-29T11:14:51Z
dc.date.available 2021-01-29T11:14:51Z
dc.date.issued 2020
dc.description.abstract The purpose of the current study is to investigate IBVP for spatial-time fractional differential equationwith Hadamard fractional derivative and fractional Laplace operator(-Delta)(beta). A new Hadamard fractional extremum principle is established. Based on the new result, a Hadamard fractional maximum principle is also proposed. Furthermore, the maximum principle is applied to linear and nonlinear Hadamard fractional equations to obtain the uniqueness and continuous dependence of the solution of the IBVP at hand. en_US
dc.identifier.citation Wang, Guotao; Ren, Xueyan; Baleanu, Dumitru (2020). "Maximum principle for Hadamard fractional differential equations involving fractional Laplace operator", Mathematical Methods in the Applied Sciences, Vol. 43, No. 5, pp. 2646-2655. en_US
dc.identifier.doi 10.1002/mma.6071
dc.identifier.issn 0170-4214
dc.identifier.issn 1099-1476
dc.identifier.uri https://hdl.handle.net/20.500.12416/4508
dc.language.iso en en_US
dc.relation.ispartof Mathematical Methods in the Applied Sciences en_US
dc.rights info:eu-repo/semantics/closedAccess en_US
dc.subject Fractional Laplace Operator en_US
dc.subject Hadamard Fractional Derivative en_US
dc.subject Maximum Principle en_US
dc.subject Uniqueness and Continuous Dependence en_US
dc.title Maximum principle for Hadamard fractional differential equations involving fractional Laplace operator tr_TR
dc.title Maximum Principle for Hadamard Fractional Differential Equations Involving Fractional Laplace Operator en_US
dc.type Article en_US
dspace.entity.type Publication
gdc.author.yokid 56389
gdc.bip.impulseclass C4
gdc.bip.influenceclass C5
gdc.bip.popularityclass C4
gdc.coar.access metadata only access
gdc.coar.type text::journal::journal article
gdc.collaboration.industrial false
gdc.description.department Çankaya Üniversitesi, Fen Edebiyat Fakültesi, Matematik Bölümü en_US
gdc.description.endpage 2655 en_US
gdc.description.issue 5 en_US
gdc.description.scopusquality Q1
gdc.description.startpage 2646 en_US
gdc.description.volume 43 en_US
gdc.description.wosquality Q1
gdc.identifier.openalex W2992650582
gdc.oaire.diamondjournal false
gdc.oaire.impulse 8.0
gdc.oaire.influence 3.0378353E-9
gdc.oaire.isgreen false
gdc.oaire.keywords Fractional derivatives and integrals
gdc.oaire.keywords Initial-boundary value problems for second-order parabolic equations
gdc.oaire.keywords Hadamard fractional derivative
gdc.oaire.keywords uniqueness and continuous dependence
gdc.oaire.keywords Fractional partial differential equations
gdc.oaire.keywords Maximum principles in context of PDEs
gdc.oaire.popularity 8.18334E-9
gdc.oaire.publicfunded false
gdc.oaire.sciencefields 0101 mathematics
gdc.oaire.sciencefields 01 natural sciences
gdc.openalex.collaboration International
gdc.openalex.fwci 1.03325535
gdc.openalex.normalizedpercentile 0.75
gdc.opencitations.count 12
gdc.plumx.crossrefcites 9
gdc.plumx.mendeley 1
gdc.plumx.scopuscites 12
gdc.publishedmonth 3
gdc.virtual.author Baleanu, Dumitru
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