Examples of using Linear transformation in English and their translations into Polish
{-}
-
Colloquial
-
Official
-
Medicine
-
Ecclesiastic
-
Ecclesiastic
-
Financial
-
Official/political
-
Programming
-
Computer
It's a linear transformation.
Let's see if this is always going to be a linear transformation.
You have told me it's a linear transformation, so I want to figure out the matrix here.
Now what are the two constraints for being a linear transformation?
Now let's talk about the linear transformation that I want to construct in this video.
These are our two requirements for being a linear transformation.
So something is a linear transformation if and only if the following thing is true.
Let me see if this is a linear transformation.
If this is a linear transformation then this should be equal to c times the transformation of a.
So this is not a linear transformation.
We know that when you take the projection onto the line it's a linear transformation.
Whether it's a linear transformation.
We already had linear combinations so we might as well have a linear transformation.
And a linear transformation, by definition, is a transformation-- which we know is just a function.
Let's say I have some linear transformation.
However, often the definition of the Gateaux differential also requires that it be a continuous linear transformation.
We know that we can represent this linear transformation as a matrix product.
But you might say, OK, this is easier butyou told me that a projection is a linear transformation.
We saw that a long time ago, that any linear transformation could be represented as a matrix vector product.
That's my first condition for this to be a linear transformation.
So then this is a linear transformation if and only if I take the transformation of the sum of our two vectors.
There's two conditions for it to be a linear transformation.
If this is a linear transformation, this should be equivalent to taking each of their projections individually, and then summing.
Let T: V→ W{\displaystyle T\colon V\to W}be a linear transformation.
The linear transformation w↦ R( u, v) w{\displaystyle w\mapsto R(u, v)w} is also called the curvature transformation or endomorphism.
So if you give me a matrix that represents some linear transformation.
I want to construct a linear transformation in R3-- remember, we're dealing with R3 right here-- that essentially reflects any vector over this plane.
The one thing that we're not sure of, is this a linear transformation.
Linear transformation systems are applicable in deployment mechanisms, which, in turn, are used in equipment and systems that previously require a solid structural fixing.
Matrix multiplication ormatrix products with vectors is always a linear transformation.