On the isogroups of the generalised diffusion equation
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Publication:1814115
DOI10.1016/0020-7225(90)90003-2zbMath0850.76670OpenAlexW2061372655MaRDI QIDQ1814115
Publication date: 25 June 1992
Published in: International Journal of Engineering Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0020-7225(90)90003-2
Related Items (9)
Isogroups and exact solutions for some Klein–Gordon and Liouville-type equations in n-dimensional Euclidean space ⋮ On the isogroups of the semilinear hyperbolic equation \(u_{xt}=f(u)\) and its exact solutions for the case of the Liouville equation ⋮ On certain exact solutions of a generalized KdV-Burgers type equation via isovector method. I ⋮ Applications of some recent techniques for the exact solutions of the small disturbance potential flow equation of nonequilibrium transonic gas dynamics ⋮ Advances in partial differential equations III. Dedicated to Prof. Om Prakash Bhutani ⋮ A study of integrability and symmetry for the (p + 1)th Boltzmann equation via Painlevé analysis and Lie-group method ⋮ Similarity reductions and similarity solutions for the generalized diffusion equation ⋮ Finite genus solutions for Geng hierarchy ⋮ Similarity Reductions for a Nonlinear Diffusion Equation
Cites Work
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- On the conservation laws of the BBM equation
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- Isovector fields for problems in the mechanics of solids and fluids
- Similarity methods for differential equations
- Nonlocal symmetries and Bäcklund transformations for the self-dual Yang–Mills system
- Group Transformations and the Nonlinear Heat Diffusion Equation
- On the exactly solvable equation$S_t = [ ( \beta S + \gamma )^{ - 2} S_x _x + \alpha ( \beta S + \gamma )^{ - 2} S_x $ Occurring in Two-Phase Flow in Porous Media]
- Geometric Approach to Invariance Groups and Solution of Partial Differential Systems
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