Examples of using Scalar field in English and their translations into Polish
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So what's a scalar field?
A scalar field is invariant under any Lorentz transformation.
Do you know what a scalar field is?- No?
it's hard to draw a scalar field.
But we integrated the scalar field in this volume.
So the easiest one for me to imagine is a scalar field.
That is my scalar field, that is f of xy right there.
And that's why it's called a scalar field.
Or I gave you a scalar field and you got a vector field. .
But it applies to pretty much any scalar field.
Contributions from scalar fields that are constant in space are usually also included in the cosmological constant.
So we have gone from having a scalar field to a vector field. .
For any point on the x-y plane we can associate a height that defines this surface, this scalar field.
But when you're dealing with the scalar field, we saw on the last video,
Remember, T, the temperature at any point, was a scalar field.
But if you wanted to also multiply these sigmas times some other value-- there's some scalar field that this is in that you cared about-- you could put that other value right there.
the integral of minus c of the scalar field f of xy ds?
Line integrals of scalar fields over a curve C{\displaystyle{\mathcal{C}}}
Or in three-dimensions you can view it as a scalar field, right?
All a scalar field means is that in any point in this base-- and in this case we're dealing with three-dimensional space-- at any point in that space we can associate a value.
this was the integral of the minus curve of our scalar field, f of xy ds.
we know that these new particles should be scalar fields like the Higgs particle,
its ceiling is defined by this surface, by the scalar field.
The gradient can also be used to measure how a scalar field changes in other directions,
φ4 theory-a scalar field with a quartic interaction-such as may describe the Higgs boson.
Line integral of a scalar field over this curve, so this is my scalar field, it's a function of x and y, how a line integral over a scalar field over this curve relates to, that's a line integral of that same scalar field over the reverse curve,
But we know the integral over c of f of xy. f is a scalar field, not a vector field.