Examples of 'column vectors' in a sentence
Meaning of "column vectors"
column vectors: In mathematics and physics, column vectors are matrices with a single column of elements. They are commonly used to represent quantities such as spatial coordinates, forces, or vectors in a coordinate system. Each element in a column vector corresponds to a specific dimension or component of the vector
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- plural of column vector
How to use "column vectors" in a sentence
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column vectors
So this guy could have n column vectors.
These column vectors are the spinors.
We could just write it as a set of column vectors.
The column vectors of a matrix.
We are taking linear combinations of our column vectors.
All column vectors are distinct.
Or essentially the span of the column vectors.
The spinors are the column vectors on which these matrices act.
There are row vectors and column vectors.
Each gray row or column vectors represents one audio object.
We apply it to each of these column vectors.
The corresponding column vectors form a basis for your column space.
B out as just a collection of column vectors.
I have only defined column vectors dotted with other column vectors.
Spanned by each of these column vectors.
See also
The column vectors are taken as base activities and subjected to a standard procedure.
Bras and kets as row and column vectors.
Its column vectors span all of Rm.
Two documents are similar if their column vectors are similar.
Only the n column vectors of U corresponding to the row vectors of V * are calculated.
Now consider the column vectors of.
This parallelogram is a parallelogram generated by these two column vectors.
We are essentially adding the column vectors of those two guys.
A matrix is just really just a way of writing a set of column vectors.
Let us construct a matrix whose column vectors are these basis vectors.
We can write any matrix as just a series of column vectors.
These Stokes vectors are the column vectors of the modulation matrix W characterising the PSG.
This is all the possible linear combinations of the column vectors of a.
So this is a linear combination of column vectors of A. So this is really interesting.
These matrices can act either on real or complex column vectors.
Another array of column vectors is called " final demand " or " gross product product consumed.
I wrote them as column vectors.
Inequality relationships similar to those defined above can also be defined for column vectors.
The transpose of column vectors.
Fortunately, elementary row operations do not affect the dependence relations between the column vectors.
An orthogonal matrix is a matrix whose column vectors form an orthonormal set.
I just multiplied each of these terms times these respective column vectors.
A as a set of column vectors.
And the matrix C can also be represented as just a bunch of column vectors.
Well, then we would have to say that the column vectors of A are linearly dependent.
Then we could rewrite our matrix A as being equal to just a bunch of column vectors.
So this is just the column vectors of A.
And I wrote it like this because we have only defined dot products for column vectors.
This inverse or reverse matrix only exists if the column vectors of H are linearly independent.
For the purposes of vector operations which follow, all vectors are defined as column vectors.
And remember, each of these column vectors right here.
The equation xTℓ 0 calculates the inner product of two column vectors.
So let us say D has just two column vectors d1 and d2, just like that.
This embodiment solution now uses the individual column vectors t m.
And where A 's column vectors are just the basis vectors v1, v2, all the way to vk.
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A column matrix is a matrix with a single column
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The potential vectors for trafficking are limited
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It typically vectors through unsanitary handling practices
