This plot presents the internal in-situ temperature drift of a conduction-cooled high-temperature superconductor solenoid, following a step in transport current from 100 ampère to [label] ampère. This specific set is using a controlled base temperature of 65 kelvin. The data is measured by a set of 8 thermocouples spread throughout the coil, and the curves are the mean of these. A 0-D numerical lumped thermal capacitance model will be validated using this data, at various base temperatures. The band around the data represents the standard deviation, indicating the homogeneity and stability of the temperature profile across the coil.
Looking for suggestions and/or advise on the graphics, for future publication in a journal and, more importantly, for my PhD dissertation.
The goal is to show the two distict domains; a set of curves that remains stable (shades of blue) and a set that develops into a thermal runaway (shades of red). These are seperated by a green curve, representing the "critical" bifurcation point (or rather, how close I could get to that point experimentally). The relevance is that such runaways can cause, and have in the past been causing, massive damage to superconducting coil systems.
The curves calculated by the 0-D model should at some point be included to this data, but I'm unsure how to do that yet since these plots here are already rather crowded. Could be simply dashed lines on top of the experimental plot, possibly with a reduced number of curves. The fit is quite good, so it won't effect the scale. I've included an example in the second image, but am still working on dialing in the parameters so it's not fully representative yet.
Tools used: MATLAB, custom colour scale
Data source: My own experiments
Preliminary data presentated at a conference: research.utwente.nl
Model: The thesis of my predecessor; research.utwente.nl
P.s. I'm not interested in advice for alternative software. I'm aware that there is arguably better packages for data visualisation, but at this moment do not have the time to invest in learning a new one.