Why Do Journals Use Inconsistent Magnetic Units?

In summary: What is the most reliable way to do this?It is surprising and for me annoying,indeed.These experimentalists should be using SI units.Good thing I'm not one of them or one interested in reading their works...
  • #1
nbo10
418
5
What is with magnetic units used in published papers? You can only compare ~1% of the published results. Some of the units I've seen emu, emu/g, Arb, a few don't even give units. How do these papers make it through the review process?
 
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  • #2
It is surprising and for me annoying,indeed.These experimentalists should be using SI units.Good thing I'm not one of them or one interested in reading their works...

Daniel.
 
  • #3
nbo10 said:
What is with magnetic units used in published papers? You can only compare ~1% of the published results. Some of the units I've seen emu, emu/g, Arb, a few don't even give units. How do these papers make it through the review process?

The most common units that I have encountered in my line of work is "Gauss". So most of the people in my field publish using those units.

Keep in mind that it is VERY "culture" and field-of-study dependent. In some cases, the relative magnitude is the only thing that is meaningful, so sometime you see in it arbitrary units (arb). Giving exact value may either be not meaningful, or providing something the experiment cannot provide. So you really need to look at this case by case.

It would have helped if you cite specific examples so we have something more definite to go by, rather than just trying to explain this wholesale.

Zz.
 
  • #4
The cgs unit for magnetization is emu/cc which is 1000 A/m (in SI). If magnetization is specified in either emu/gm (or just emu), there will also be specification (or an implicit assumption of knowledge) of the sample density (or volume).
 
  • #5
One problem is that SI units are very awkward for describing magnetic phenomena.
They were adopted i a close vote by an international congress, but not by the people who were really caluclating or measuring things. People who do those two things still prefer to use unts more appropriate to the physics.
 
  • #6
I don't have specific reference handy. I'm going back and looking at magnetization data of YBCO and how the YBCO was processed. Of course you can see the qualitative behavior, ie diamagnetic signal at 90K. But I want to compare the size of the signal for different processing. Only a few of the papers give all the information needed to make a quantitative statements.
 
  • #7
nbo10 said:
I don't have specific reference handy. I'm going back and looking at magnetization data of YBCO and how the YBCO was processed. Of course you can see the qualitative behavior, ie diamagnetic signal at 90K. But I want to compare the size of the signal for different processing. Only a few of the papers give all the information needed to make a quantitative statements.

OK, so now we're getting to the specifics here.

To be fair, the size of the signal is often irrelevant. Unless you think the response is non-linear (which I don't think it is), the amplitude of the signal is not important. What is definitely important is the width of the transition. This is what characterize the degree of purity of the sample, for example. So in your fabrication process, this is what you want to pay attention to more than anything else, I would think...

I see the same thing when people do NMR measurement. The resonance curve often are simply quoted in terms of arbitrary amplitude, because it is the width of the resonance curve that usually is the important quantity. Only in the case where you have a non-linear response would there be a definite need to know the quantitative value.

Zz.
 
  • #8
This is also especially true in susceptibility measurements. You will often see [itex]\chi[/itex] plotted (vs. T) in arbitrary units. What's important is whether or not there is weirdness in the curve (a sharply peaked susceptibility, for instance), and where (at what T) it happens.
 
  • #9
well, the size of the signal can be relevant. The question is what kind of method do you use to measure [tex]\chi[/tex]. The simplest thing is to look for AC magnetization, but this is usually a very crude test and the interesting value here is indeed a transition width. Even if people give you the absolute values, they are usually of little use, because you may get the similar (but broader) curve from a good metal.

However the situation is different if you are looking on SQUID data. Now
that is the more close to the material property. Ideal superconductor should expell all the field, which means that its susceptibility is [tex]\chi=-1/4\pi[/tex] in the CGS units ([tex]B=H+4\pi M[/tex]). You can also see the susceptibility per unit of mass, volume, or amount of the matter (per mole).
In SI the susceptibility of the ideal superconductor will be -1.

So if you are looking on the SQUID from ceramic, you may say how much superconducting material do you have. There are other method which can give you the "real" DC [tex]\chi[/tex]




First you need to figure out what
 

1. What are magnetic units in journals?

Magnetic units in journals refer to the various units of measurement used to quantify magnetic fields and their effects in scientific research articles. These units are essential for accurately conveying the magnitude of a magnetic field and comparing results across different studies.

2. What are the most commonly used magnetic units in journals?

The most commonly used magnetic units in journals are tesla (T) and gauss (G) for magnetic flux density, and ampere per meter (A/m) for magnetic field strength. In some cases, other units such as kilo-oersted (kOe) or millitesla (mT) may also be used.

3. How do magnetic units in journals differ from electrical units?

Magnetic units in journals measure the strength and effects of magnetic fields, while electrical units measure the flow of electric charge. However, there is a relationship between the two as magnetic fields are created by moving electric charges.

4. Are there any conversions between different magnetic units?

Yes, there are conversions between different magnetic units. For example, 1 tesla (T) is equal to 10,000 gauss (G) and 1 ampere per meter (A/m) is equal to 0.01257 oersted (Oe). It is important to use the correct conversion factor to ensure accurate measurements.

5. Why are magnetic units important in scientific journals?

Magnetic units are important in scientific journals because they provide a standardized way of quantifying and comparing magnetic fields and their effects. This allows for better understanding and replication of research results, leading to advancements in the field of magnetism.

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