How to calculate gating time from the rate of the random coincidence?

In summary, the conversation discusses an experiment related to quantum erasure and the use of a CSV file to plot correlation measurements. The speaker is unsure of how to proceed with analyzing the gating time and the purpose of this step in the lab report. They ask for help from others in the group and provide information about the probe and system channels.
  • #1
physicsclaus
20
5
Homework Statement
Calculate gating time from the rate of the random coincidences.
Relevant Equations
I sincerely do not know what equation I should, that's why I want to have solution in this thread.
Hello everyone,

I am now doing experiment related to quantum erasure. After plotting the correlation measurement with and without blocking one of the polarization from the SPDC source (say, V polarization), I do not know how to work further on the gating time from the rate of the random coincidence, and even I do not know why I need to do required by the lab report. I hope some of the talents here can provide me with some insights to complete this part.

Please find the attached .csv file.

Channel 2 and channel 4 are the probe and the system. Photons pass through them, and when two photons come from each port and meet together then we will have coincidence rate.

Please comment and let me know if there is anything I need to clarify more.

Thanks a lot!

 

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  • #2


Calculating gating time from the rate of random coincidence involves understanding the concept of coincidence window and its relation to the rate of random coincidence. The coincidence window is the time interval during which the detection of two photons is considered a coincidence.

To calculate the gating time, you can use the formula: Gating time = 1/ (Rate of random coincidence * Coincidence window). The rate of random coincidence can be obtained by measuring the coincidence rate when the two channels are not correlated, i.e. when the polarization is not blocked.

In your experiment, channel 2 and channel 4 are the probe and the system, respectively. To obtain the rate of random coincidence, you can measure the coincidence rate when the polarization is not blocked in channel 2 and channel 4. This will give you the rate of random coincidence for your setup.

Once you have the rate of random coincidence, you can use the above formula to calculate the gating time. This gating time is important as it determines the time window in which you can detect correlated photons and measure their polarization.

I hope this helps in understanding how to calculate the gating time from the rate of random coincidence in your experiment. If you have any further questions or need more clarification, please do not hesitate to ask. Good luck with your experiment!
 

Related to How to calculate gating time from the rate of the random coincidence?

What is gating time in the context of random coincidences?

Gating time refers to the time window during which a detection system is open to registering events as coincidences. In the context of random coincidences, it is crucial for determining the likelihood that two or more events are detected simultaneously purely by chance.

How do you define the rate of random coincidences?

The rate of random coincidences is the frequency at which random, uncorrelated events are detected as coincidences within a given time window. It is typically expressed in counts per second (cps) and depends on the individual rates of the events being detected.

What is the formula to calculate the gating time from the rate of random coincidences?

The gating time (τ) can be calculated using the formula: τ = R_c / (R_1 * R_2), where R_c is the rate of random coincidences, and R_1 and R_2 are the individual rates of the two events being detected.

Can you provide an example calculation for gating time?

Sure! Suppose you have two detectors with individual rates of R_1 = 1000 cps and R_2 = 1500 cps, and the observed rate of random coincidences R_c is 0.5 cps. Using the formula τ = R_c / (R_1 * R_2), we get τ = 0.5 / (1000 * 1500) = 0.5 / 1,500,000 = 3.33 x 10^-7 seconds, or 333 nanoseconds.

Why is it important to accurately calculate gating time?

Accurately calculating gating time is crucial for minimizing the impact of random coincidences on experimental results. It helps in distinguishing true coincidences from random ones, thereby improving the reliability and accuracy of the data collected in experiments involving particle detection, nuclear physics, and other fields where timing precision is essential.

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