Hello!
I am a graduate student, and I am working with EPR and EasySpin for the first time. I am having trouble fitting some EPR signals I acquired and I was wondering if I could have some help. I attached pictures of my signal, the description of the EPR parameters used to acquire the signal, and an image of my fitting attempt. What I need is to know the peak-to-peak of my signal and quantify the uncertainty. So, I believe what I am trying to do is to perform a least-squares fitting for peak-to-peak. I tried following the YouTube videos from the EasySpin Academy, which have been very helpful. However, since I do not know very much about EPR, and my programming skills are limited, my attempts to perform the fitting have been unsuccessful, and I am confused about how to guess the fitting parameters. Any help would be much appreciated.
Best regards,
Daniela
Attachments
EPR description1.jpg (150.75 KiB) Viewed 2337 times
EPR description2.jpg (121.77 KiB) Viewed 2337 times
EasySpin fitting.jpg (108.26 KiB) Viewed 2337 times
First off: what is the frequency? The value you supply is 900 Hz. Correcting this should also correct he physically meaningless g value of 600 (should be around 2.00).
Thank you for your response. I am a bit unsure about what the frequency is. I have the parameters used in the pictures attached. But I see so many different frequencies that I am not sure which one should go there. I tried putting 35 for the frequency because in my parameters the Frequency Seep says 35 but MHz. However, using 35 in frequency and 600 for g, I got a fit but the g value I got was around 500. Also, about the magnetic field, I get that Exp.CenterSweep requires the center field which I got from the graph, is that right? and what about the second parameter (the width)? Which number should I put in there? Should those numbers come from the experiment description values in the pictures I included?
You can derive the frequency by the magnetic field. I cannot make out the format of the parameters very well. It seems that the center field is -5.5 G?
Anyway, you can use the resonance conditions ΔE = mS * g * B * μB to derive the energy, hence frequency.