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- P-Laplacian abstract "In mathematics, the p-Laplacian, or the p-Laplace operator, is a quasilinear elliptic partial differential operator of 2nd order. It is a generalization of the Laplace operator, where is allowed to range over . It is written asWhere the operator is defined as In the special case when , it is the regular Laplacian.".
- P-Laplacian wikiPageExternalLink v=onepage&q&f=true.
- P-Laplacian wikiPageExternalLink p-laplace.pdf.
- P-Laplacian wikiPageID "18518396".
- P-Laplacian wikiPageRevisionID "601214336".
- P-Laplacian hasPhotoCollection P-Laplacian.
- P-Laplacian subject Category:Elliptic_partial_differential_equations.
- P-Laplacian type Abstraction100002137.
- P-Laplacian type Communication100033020.
- P-Laplacian type DifferentialEquation106670521.
- P-Laplacian type EllipticPartialDifferentialEquations.
- P-Laplacian type Equation106669864.
- P-Laplacian type MathematicalStatement106732169.
- P-Laplacian type Message106598915.
- P-Laplacian type PartialDifferentialEquation106670866.
- P-Laplacian type Statement106722453.
- P-Laplacian comment "In mathematics, the p-Laplacian, or the p-Laplace operator, is a quasilinear elliptic partial differential operator of 2nd order. It is a generalization of the Laplace operator, where is allowed to range over . It is written asWhere the operator is defined as In the special case when , it is the regular Laplacian.".
- P-Laplacian label "P-Laplacian".
- P-Laplacian sameAs m.04g2kj_.
- P-Laplacian sameAs Q7116898.
- P-Laplacian sameAs Q7116898.
- P-Laplacian sameAs P-Laplacian.
- P-Laplacian wasDerivedFrom P-Laplacian?oldid=601214336.
- P-Laplacian isPrimaryTopicOf P-Laplacian.