Question regarding a decay spectrum graph

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The discussion clarifies the concept of a channel in the context of a decay spectrum graph. It explains that a detector generates pulses of varying heights based on the energy deposited, which are then processed by a multi-channel analyzer. This device categorizes the pulses by height, similar to a histogram, where each channel number corresponds to a specific pulse height and energy level. Calibration of these channels is performed using a spectrum of known energy decays. The explanation effectively enhances understanding of how pulse height relates to energy measurements in decay spectrum analysis.
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Homework Statement
What the exact meaning or definition of « channel » written as the axis label in the graph?
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It is a figure of the alpha particle groups produced in the decay of Pu(238)
I am not sure what is the description of Channel.
 

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The detector being used produces pulses of different heights, depending on how much energy is deposited in the detector. The pulses are then fed into a device called a multi-channel analyzer, which groups the pulses according to height, with the lowest pulse heights going into the first channel and the highest pulse heights going into the highest numbered channel. In that sense it's like a histogram. So the channel is just a number that corresponds to pulse height, which corresponds to energy. Then you calibrate the channels with a spectrum with decays of a known energy, like the one you show. Does that make sense?
 
phyzguy said:
The detector being used produces pulses of different heights, depending on how much energy is deposited in the detector. The pulses are then fed into a device called a multi-channel analyzer, which groups the pulses according to height, with the lowest pulse heights going into the first channel and the highest pulse heights going into the highest numbered channel. In that sense it's like a histogram. So the channel is just a number that corresponds to pulse height, which corresponds to energy. Then you calibrate the channels with a spectrum with decays of a known energy, like the one you show. Does that make sense?
Yes, thanks a lot, now I totally understand.
 
I want to find the solution to the integral ##\theta = \int_0^{\theta}\frac{du}{\sqrt{(c-u^2 +2u^3)}}## I can see that ##\frac{d^2u}{d\theta^2} = A +Bu+Cu^2## is a Weierstrass elliptic function, which can be generated from ##\Large(\normalsize\frac{du}{d\theta}\Large)\normalsize^2 = c-u^2 +2u^3## (A = 0, B=-1, C=3) So does this make my integral an elliptic integral? I haven't been able to find a table of integrals anywhere which contains an integral of this form so I'm a bit stuck. TerryW

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