eigen value sentence in Hindi
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- Certain expansion properties are visible in graph G as the separation between the eigen values d and \ lambda.
- The pseudo-inverse is composed of the 3N-6 eigenvectors and their respective non-zero eigen values.
- The linear combination of the smallest two eigenvectors leads to [ 1 1 1 1 1 ]'having an eigen value = 0.
- This can be solved by building a matrix for the terms in the left hand side, and finding its eigen value and vectors.
- The eigen values correspond to the modal solutions, while the corresponding magnetic or electric fields themselves can be plotted using the Fourier expansions.
- I did look up a number of standard textbooks from our local library, they all restrict themselves to diagonable matrices only, i . e . the eigen values are all distinct.
- X " N " eigen value problem ( " N " being the number of data points ), whose bottom " d " nonzero eigen vectors provide an orthogonal set of coordinates.
- The second method, due to W . Nahm, involves solving an eigen value problem for the coupled Dirac operator and transforming the equations with their boundary conditions into a system of ordinary differential equations, the Nahm equations.
- Since the trace of a square matrix equals the sum of eigen-values ( " trace and eigenvalues " ), the equation reduces to the problem of finding the eigen values ? 1, . . ., ? " p " that maximize
- In 1964 Hirschman published " Extreme eigen values of Toeplitz forms associated with Jacobi polynomials ", showing that for n \ times n banded eigenvalues accumulate on a spacial curve, in the complex plane with the normalized eigenvalue counting measure converging weakly to a measure on this curve as n \ rightarrow \ infty.
- Geometry optimization is then a mathematical optimization problem, in which it is desired to find the value of for which is at a local minimum, that is, the derivative of the energy with respect to the position of the atoms,, is the zero vector and the second derivative matrix of the system,, also known as the Hessian matrix, which describes the curvature of the PES at, has all positive Eigen values ( is positive definite ).
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