Examples of using Convolution in English and their translations into Hebrew
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Colloquial
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Ecclesiastic
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Computer
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Programming
Convolution as a basis expansion!
Impulse response and convolution.
We're taking the convolution of sine of t with cosine of t. And so we get 1/2 sine of t.
Don't think about it in terms of convolution.
So the convolution of f with g, and this is going to be a function of t, it equals this.
Remember, I was doing this in the context of convolution.
So the convolution theorem-- well, actually, before I even go to the convolution theorem, let me define what a convolution is.
His thinking is lucid and pure and without convolutions….
The convolutions are delimited by grooves or cerebral sulci and those that are especially are deep are called fissures.
In other words,I must ask why the left temple convolution developed this way.
At this point, we need to understand also that this is how the child learns to speak, that is,by developing the left cerebral convolution.
So hopefully, this second example with the convolution to solve an inverse transform clarified things up a little bit.
It would be just aswrong for me to say that the brain has formed these convolutions by itself.
In mathematics,deconvolution is an algorithm-based process used to reverse the effects of convolution on recorded data.
Now what happens in this region when the child learns to speak andconsequently the left cerebral convolution is structured accordingly?
It is very interesting that since it became known that a brain stroke damages the left cerebral convolution, thus destroying the ability to speak, it became possible to know that the formation of vowels and consonants by the child continuously works on this convolution.
Instead of distributing two activities between the left and the right sides,we would develop each convolution into an outer and an inner half.
In mathematics,deconvolution is an algorithm-based process used to reverse the effects of convolution on recorded data.[1] The concept of deconvolution is widely used in the techniques of signal processing and image processing. Because these techniques are in turn widely used in many scientific and engineering disciplines, deconvolution finds many applications.
So if I convolute f with g-- so this means thatI'm going to take the convolution of f and g, and this is going to be a function of t.
If I now force the left-handed children to write with their right hand, I will destroy the development that learning tospeak has produced in their right cerebral convolution.
Yet, just as he knows that those tracks on the surface of the earth do not derive from forces within the earth, he now knows that these convolutions of the brain do not derive from forces within the substance of the brain, but that the spiritual-psychic entity of man is there, which he himself has now beheld, and that it works in such a way that our brain has these convolutions.
The more the child learns not merely to cry but also to turn this crying into individual sounds,the more this convolution receives definite shape.
Just think, when you have left-handed children(you will have a few of them), you must tell yourself that whereas all the others have a very artfully developed left convolution of the brain, in the left-handed children the right convolution is structured.
The same result is true of discrete-time linear shift-invariantsystems in which signals are discrete-time samples, and convolution is defined on sequences.
I can independently take the inverse of each of these things, so the inverse Laplacetransform of their products is going to be the convolution of each of their inverse transforms.