Invariant solutions and conservation laws of the (2 + 1)-dimensional Boussinesq equation are studied. The Lie symmetry approach is used to obtain the invariant solutions. Conservation laws for the underlying equation are derived by utilizing the new conservation theorem and the partial Lagrange approach.
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China Univ Min & Technol, Dept Math, Xuzhou 221116, Peoples R China
China Univ Min & Technol, Ctr Nonlinear Equat, Xuzhou 221116, Peoples R ChinaChina Univ Min & Technol, Dept Math, Xuzhou 221116, Peoples R China
Xu, Mei-Juan
Tian, Shou-Fu
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China Univ Min & Technol, Dept Math, Xuzhou 221116, Peoples R China
China Univ Min & Technol, Ctr Nonlinear Equat, Xuzhou 221116, Peoples R China
Univ Cambridge, Dept Appl Math & Theoret Phys, Cambridge CB3 0WA, EnglandChina Univ Min & Technol, Dept Math, Xuzhou 221116, Peoples R China
Tian, Shou-Fu
Tu, Jian-Min
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机构:
China Univ Min & Technol, Dept Math, Xuzhou 221116, Peoples R China
China Univ Min & Technol, Ctr Nonlinear Equat, Xuzhou 221116, Peoples R ChinaChina Univ Min & Technol, Dept Math, Xuzhou 221116, Peoples R China
Tu, Jian-Min
Zhang, Tian-Tian
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机构:
China Univ Min & Technol, Dept Math, Xuzhou 221116, Peoples R China
China Univ Min & Technol, Ctr Nonlinear Equat, Xuzhou 221116, Peoples R ChinaChina Univ Min & Technol, Dept Math, Xuzhou 221116, Peoples R China