A non-variational approach to the construction of new `higher-order' conservation laws of the family of nonlinear equations \(\alpha (u_{t} + 3uu_{x}) + \beta (u_{txx} + 2u_{x}u_{xx} + uu_{xxx}) - \gamma u_{xxx} = 0\) (Q635691)
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scientific article; zbMATH DE number 5941863
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A non-variational approach to the construction of new `higher-order' conservation laws of the family of nonlinear equations \(\alpha (u_{t} + 3uu_{x}) + \beta (u_{txx} + 2u_{x}u_{xx} + uu_{xxx}) - \gamma u_{xxx} = 0\) |
scientific article; zbMATH DE number 5941863 |
Statements
A non-variational approach to the construction of new `higher-order' conservation laws of the family of nonlinear equations \(\alpha (u_{t} + 3uu_{x}) + \beta (u_{txx} + 2u_{x}u_{xx} + uu_{xxx}) - \gamma u_{xxx} = 0\) (English)
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23 August 2011
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non-variational method for conservation laws
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Camassa-Holm
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Hunter-saxton and the inviscid Burgers equations
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0.8719344
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0.8676349
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0.86364424
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0.8571689
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0.85562205
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0.85315704
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0.85022664
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0.8500426
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0.84943575
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