Hello everyone. I was wondering if anyone could recommend a source for Flory-Huggins theory on linear polymer chains. You see, I've been conducting an undergraduate research project concerning the topic. Every paper I look at, they simply quote an equation, and says that it follows from FH...
Yes, but did you integrate the Poynting vector over a sphere containing the charge? This gives you the power. A non-zero result there means it radiates... a non-zero Poynting vector does not. That is what it means for something to radiate... To carry energy out to infinity.
What we are...
As I'm too lazy to recheck what I've written now that I'm already at this fancy text box thing that I don't understand, but love, I would like to point out an error that may or may not be present, as well as a possible solution.
((1/k)')^2 + T^2*(1/k)^2 - T^2 = 0
(-k'/k^2)^2 + T^2*(1/k)^2 -...
That equation again is: ((1/k)')^2 + T^2(1/k)^2 - T^2 = 0
where k is a function of s, T is a constant, and ' denotes differentiation with respect to s.
If you're wondering, it arises when you try to describe the family of curves with constant torsion that lie on the unit sphere. Here, T is...
Another way to do it is this:
Let S represent the number of steals.
P(S>=1) =
1 - P(S<1) =
1 - P(S=0) =
1 - P(not A and not B and not C) =
1 - P(not A)*P(not B)*P(not C) <---- Because they are independent events.
Now, P(not A) = 1-.4 = .6, P(not B) = .4, P(not C) = .9
So...