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What (who) is P-Laplacian - definition
P-Laplacian
In mathematics, the p-Laplacian, or the p-Laplace operator, is a quasilinear elliptic partial differential operator of 2nd order. It is a nonlinear generalization of the Laplace operator, where p is allowed to range over 1 < p < \infty.
Laplace operator
DIVERGENCE OF THE GRADIENT
Laplacian; Laplacian operator; Hodge-Laplace operator; Hodge Laplacian; Laplace's differential equation; Vector Laplacian; Hodge-Laplacian; Vector laplacian; Grad squared; ∇²; Del-squared; Spherical Laplacian; Vector Laplace operator
In mathematics, the Laplace operator or Laplacian is a differential operator given by the divergence of the gradient of a scalar function on Euclidean space. It is usually denoted by the symbols \nabla\cdot\nabla, \nabla^2 (where \nabla is the nabla operator), or \Delta.
P′′
PRIMITIVE COMPUTER PROGRAMMING LANGUAGE
Language P"; Language P''; P Prime Prime; P prime prime; P''; P"
P′′ (P double prime) is a primitive computer programming language created by Corrado BöhmBöhm, C.: "On a family of Turing machines and the related programming language", ICC Bull.
