laplace operator sentence in Hindi
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- As a simple example, consider the Laplace operator ?.
- An example is the two-dimensional Laplace operator
- Where " 2 is the Laplace operator.
- The simplest example of an operator on a metric graph is the Laplace operator.
- Similar methods are used to construct discrete Laplace operators on point clouds for manifold learning.
- The Laplace operator ? and the partial derivative operator will commute on this class of functions.
- The Laplace operator & Delta; is then the composition of the divergence and gradient operators:
- Where ? denotes the Laplace operator.
- It is also used in numerical analysis as a stand-in for the continuous Laplace operator.
- The Laplacian matrix can be interpreted as a matrix representation of a particular case of the discrete Laplace operator.
- Is the speed of light ( i . e . phase velocity ) in a medium with Laplace operator.
- Several discretizations of the Laplace operator exist ( see Discrete Laplace operator ) for the different types of geometry representations.
- Several discretizations of the Laplace operator exist ( see Discrete Laplace operator ) for the different types of geometry representations.
- Where " ? " is a positive constant, and ? or " 2 denotes the Laplace operator.
- The Laplace Beltrami operator is the differential operator that corresponds to Laplace operator for the Riemannian manifold " X ".
- Which is to say that the operation of taking the Newtonian potential of a function is a partial inverse to the Laplace operator.
- In the theory of partial differential equations, "'elliptic operators "'are differential operators that generalize the Laplace operator.
- :The Unicode standard lists under U + 2206 : INCREMENT = Laplace operator, but makes no such reference under U + 0394.
- When the manifold is Euclidean space, the Laplace operator is often denoted as " 2 and so Poisson's equation is frequently written as
- The most studied isospectral problem in infinite dimensions is that of the Laplace operator on a domain in "'R "'2.
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