laplacian वाक्य
उदाहरण वाक्य
मोबाइल
- These frequencies are the eigenvalues of the Laplacian in the space.
- The Laplacian is given above in terms of spherical polar coordinates.
- Beginning in 1718, Thomas Twinin used the Laplacian differential operator.
- As remarked above, the Laplacian is diagonalized by the Fourier transform.
- Laplacian eigenmaps builds a graph from neighborhood information of the data set.
- For the quadratic Casimir invariant, this is the Laplacian.
- Multi-dimensional version replaces the second spatial derivative by the Laplacian.
- Note that the standard Laplacian is just \ Delta ( 1 ).
- All eigenvalues of the normalized Laplacian are real and non-negative.
- Where \ scriptstyle \ nabla ^ 2 is the Laplacian.
- The Hodge Laplacian on a compact manifold has nonnegative spectrum.
- For three dimensions the laplacian operator is used in the schrodinger equation.
- Where \ triangle \ equiv \ nabla ^ 2 is the Laplacian.
- They provide a novel framework for solving the graph Laplacian.
- More generally, the " Hodge " Laplacian is defined on differential forms by
- Laplacian Eigenmaps uses spectral techniques to perform dimensionality reduction.
- Then, the discrete Laplacian \ Delta acting on \ phi is defined by
- Which is an eigenfunction of the Laplacian ? " A ".
- In the upper half-plane model the Laplacian is given by the formula
- Krylov basis construction uses the actual transition matrix instead of random walk Laplacian.
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