On the Laplace invariants of a fourth-order equation

DOI10.1134/S0012266109080084zbMath1186.35007WikidataQ115252696 ScholiaQ115252696MaRDI QIDQ843689

A. N. Mironov

Publication date: 15 January 2010

Published in: Differential Equations (Search for Journal in Brave)

zbMATH Keywords

determining equationsBianchi equationfour independent variables

Mathematics Subject Classification ID

Linear higher-order PDEs (35G05) Symmetries, invariants, etc. in context of PDEs (35B06)

Related Items (9)

Split Octonion Reformulation for Electromagnetic Chiral Media of Massive Dyons ⋮ Constructing the Riemann-Hadamard function for a fourth-order Bianchi equation ⋮ On some classes of fourth-order Bianchi equations with constant ratios of Laplace invariants ⋮ Laplace invariants of an equation with a dominating partial derivative and three independent variables ⋮ Laplace invariants for a fourth-order equation with two independent variables ⋮ Darboux problem for the fourth-order Bianchi equation ⋮ Laplace invariants of differential operators ⋮ The relation between the boundary values of the Goursat problem with normal derivatives of the third order ⋮ Laplace invariants for a generalized Boussinesq-Love equation

Cites Work

• Laplace invariants for some classes of linear partial differential equations
• Group analysis of ordinary differential equations and the invariance principle in mathematical physics (for the 150th anniversary of Sophus Lie)
• Unnamed Item

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