Examples of 'matrix t' in a sentence
Meaning of "matrix t"
matrix t - The term 'matrix' in this context likely refers to a strategic or organizational structure, while the letter 't' could represent a specific component or aspect within that structure. Together, they may connote a system, model, or framework that involves an element denoted by the letter 't'
How to use "matrix t" in a sentence
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matrix t
The coefficients of the matrix T depend on the geometry of the chosen primary mesh.
This function is deduced from the following tables showing the matrix T E.
The matrix T appearing in the equation is a symmetric Toeplitz matrix.
In this case, an example of a stochastic transition matrix T may be as follows,.
The matrix T can be written as.
In the following, reference is made to the preferred embodiment using the polynomial matrix T.
According to an embodiment, the transition matrix T comprises boundary condition information.
As previously, the method of the invention will be illustrated using tables showing the matrix T E.
The dimension of the matrix T is the order of the matrix-exponential representation.
This is seen by setting the matrix T to 0.
Developing a coupling matrix T 1 from the properties of the material of the object.
The matrix P I being known, the tracking problem therefore consists in determining the matrix T p → c.
There is an upper triangular matrix T arbitrarily close to Q-1AQ with n distinct eigenvalues.
Finally, in our example, we can access the eleventh element of matrix T in two ways,.
Coefficients t of matrix T are determined theorically by applying the LORENZ-MIE theory.
See also
In this embodiment, a m × n Toeplitz random matrix T is built.
As indicated above, the matrix T ′ 1 can also be deduced from the matrix T 1 by transposition.
Few elements in the main diagonal of matrix T 0 and matrix T 1, and.
Here, the second matrix T ′ 1 corresponds in particular to the transpose of the first matrix T 1.
Any parallelism would result in a singular transformation matrix T ( see equation 14 ).
Matrix T defines the feedback interference processor 43.
From ( 12 ) it can be seen that the transformation matrix T is given by EPMATHMARKEREP.
The matrix t A M is a circulant matrix, whose first row is equal to a0.
In the example, the transformation matrix T * can simply be the transformation matrix T of Eq . ( 2 ).
Matrix T is given by EPMATHMARKEREP where elements tk, i are taken from equation ( 23 ).
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