About: Damped wave equation and dissipative wave equation in fractal strings within the local fractional variational iteration method

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About: Damped wave equation and dissipative wave equation in fractal strings within the local fractional variational iteration method Goto Sponge NotDistinct Permalink

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rdf:type	Item
description	wetenschappelijk artikel (nl) наукова стаття, опублікована у 2013 (uk) article scientifique publié en 2013 (fr)
publication date	wds:Q58101383-E80DAC31-E4B8-45D8-AEF8-48EDCB6B59C5
publication date	2013-01-01 00:00:00Z (xsd:dateTime)
exact match	wds:Q58101383-F614D083-0669-4BFE-89F8-99AF63A6D348
exact match	https://scigraph.springernature.com/pub.10.1186/1687-1812-2013-89
author name string	wds:Q58101383-427F643D-8B37-4D76-9E02-8E7616717659 wds:Q58101383-68C62643-A672-4602-A280-A53D63A855CA wds:Q58101383-CE58C82A-2B18-4A6E-A685-909951AAF8EE
author name string	Xiao-Jun Yang Hossein Jafari Wei-Hua Su
rdfs:label	Damped wave equation and dissipative wave equation in fractal strings within the local fractional variational iteration method (en) Damped wave equation and dissipative wave equation in fractal strings within the local fractional variational iteration method (nl)
skos:prefLabel	Damped wave equation and dissipative wave equation in fractal strings within the local fractional variational iteration method (en) Damped wave equation and dissipative wave equation in fractal strings within the local fractional variational iteration method (nl)
name	Damped wave equation and dissipative wave equation in fractal strings within the local fractional variational iteration method (en) Damped wave equation and dissipative wave equation in fractal strings within the local fractional variational iteration method (nl)
author	wds:Q58101383-978BE523-56E7-407E-B84C-86317B5EE116
author	Dumitru Baleanu
title	wds:Q58101383-599757F3-0DB9-493D-ACD9-84C238EA2A47
title	Damped wave equation and dissipative wave equation in fractal strings within the local fractional variational iteration method (en)
page(s)	wds:Q58101383-84969EF0-379D-43DF-BA8E-F913D5E2FB7D
page(s)	89
instance of	wds:Q58101383-5BAEE98A-140C-4F16-BBD5-24DCB6F73CE8
instance of	scholarly article
published in	wds:Q58101383-121E3D9F-C09A-4696-93EF-FF178BEFF64F
published in	Fixed Point Theory and Applications
issue	wds:Q58101383-B42E1E86-87DB-442A-8B5D-399C2544A6E3
volume	wds:Q58101383-BFE41C9B-7D4E-4A65-A7D1-8AEB63373F9C
issue	1
volume	2013
DOI	wds:Q58101383-2D4748CD-E4D2-4D0F-8943-50F50AA8AE35
DOI	http://dx.doi.org/10.1186/1687-1812-2013-89
DOI	10.1186/1687-1812-2013-89
maintained by WikiProject	wds:Q58101383-889D346D-CB1D-414B-8647-815D0FAAD996
maintained by WikiProject	WikiProject Mathematics
zbMATH Open document ID	wds:Q58101383-CB41B578-E4EE-4BFA-9056-7A957DD40A40
zbMATH Open document ID	1291.74083
Dimensions Publication ID	wds:Q58101383-5557825C-2735-43FE-894C-D3A5982F94EA
Dimensions Publication ID	1048218186
is about of	https://www.wikidata.org/wiki/Special:EntityData/Q58101383
is cites work of	Local Fractional Variational Iteration Method for Local Fractional Poisson Equations in Two Independent Variables Local Fractional Variational Iteration and Decomposition Methods for Wave Equation on Cantor Sets within Local Fractional Operators Application of the Local Fractional Series Expansion Method and the Variational Iteration Method to the Helmholtz Equation Involving Local Fractional Derivative Operators Local Fractional Adomian Decomposition and Function Decomposition Methods for Laplace Equation within Local Fractional Operators The Nondifferentiable Solution for Local Fractional Tricomi Equation Arising in Fractal Transonic Flow by Local Fractional Variational Iteration Method A Local Fractional Integral Inequality on Fractal Space Analogous to Anderson’s Inequality On Local Fractional Continuous Wavelet Transform Local Fractional Variational Iteration Method for Inhomogeneous Helmholtz Equation within Local Fractional Derivative Operator Analysis of Fractal Wave Equations by Local Fractional Fourier Series Method Local Fractional Series Expansion Method for Solving Wave and Diffusion Equations on Cantor Sets Generalizations of Hölder’s and Some Related Integral Inequalities on Fractal Space A Modified Groundwater Flow Model Using the Space Time Riemann-Liouville Fractional Derivatives Approximation Local Fractional Laplace Variational Iteration Method for Solving Diffusion and Wave Equations on Cantor Sets within Local Fractional Operators
is cites work of	wds:Q58101255-CE4353FF-FFE3-4BFB-9E39-F44FDDF37E40 wds:Q58101246-7A19E399-5C9E-47AE-AB1B-1C84E87ABF87 wds:Q58101492-F2DAB732-E351-4830-BFF8-8D11850E994E wds:Q59045836-6DAAE9F8-CCE9-4B54-973C-0145EF9A12FB wds:Q59046227-ED1F3B72-9449-4263-8E46-7F47F166F347 wds:Q58101354-2C496108-E84E-450D-B3C7-37D989EB97EC wds:Q58101440-510D20D0-05F0-47E3-B3F9-489C18E40986 wds:Q58101263-5080F0B5-AF29-4ECC-8DC3-AE9CE12E2965 wds:Q58101337-64E7FD7B-7F98-44BF-B29C-4E71A2F937CD wds:Q59038815-7EB977EF-C827-42E5-A1F1-1B968EB895B1 wds:Q59041582-76942488-A814-4E85-9EF4-C8A05D5B28D7 wds:Q59117955-F8B7A5AD-5B1D-46DF-A53C-4974AE520BBD wds:Q59013710-051E39A9-4D8C-4FD6-8F9D-22606D4EE65A

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