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Title
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Multiwave, multicomplexiton, and positive multicomplexiton solutions to a (3 + 1)-dimensional generalized breaking soliton equation
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Type
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JournalPaper
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Keywords
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(3+1)-dimensional generalized breaking soliton equation Linear superposition method Specific techniques Multiwave Multicomplexiton Positive multicomplexiton solutions
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Abstract
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There are a lot of physical phenomena which their mathematical models are decided by nonlinear evolution (NLE) equations. Our concern in the present work is to study a special type of NLE equations called the (3 + 1)-dimensional generalized breaking soliton (3D-GBS) equation. To this end, the linear superposition (LS) method along with a series of specific techniques are utilized and as an achievement, multiwave, multicomplexiton, and positive multicomplexiton solutions to the 3D-GBS equation are formally constructed. The study confirms the efficiency of the methods in handling a wide variety of nonlinear evolution equations.
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Researchers
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ِDumitru Baleanu (Not In First Six Researchers), - - (Fifth Researcher), Mostafa Eslami (Fourth Researcher), mohammad Mirzazadeh (Third Researcher), - - (Second Researcher), - - (First Researcher)
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