As a rule of thumb, it is general. The rationale is the same as for total extra-column volume; there was a discussion earlier:
http://www.sepsci.com/chromforum/viewto ... column+vol
In essence, the simplifying assumption is that the only extra-column volume we're concerned with is injection volume. In that case, the maximum injection volume depends on how much of a plate loss you are willing to tolerate. As a "back of the envelope" calculation, it's approximately:
v(inj) = v(col) * [N(col)/N(obs) - 1]^0.5 , where:
- v(inj) is the volume injected
- v(col) is the volume of the peak created by the column only (i.e., for a negligibly small injection)
- N(col) is the plate number for that peak created by the column only
- N(obs) is the plate number you would have with a larger injection volume.
Assuming you are willing to lose 2% of your efficiency (measured as plate count; this is just at the limit of perceptability in most cases), then:
N(col)/N(obs) = 1/0.98 = 1.02
Subtract 1 and take the square root and you get about 0.14 (14%)
In other words, an injection volume which is 14% of the volume of your narrowest peak will cost you about 2% of the plate count for that peak (the limit of perceptibility). If you can tolerate a larger loss in efficiency, then you can inject larger volumes.
As pointed out in the thread I referenced earlier, this is a bit simplistic because we really should be talking about dispersion rather than volume, but it
does provide an approximation. It does not depend on the type of chromatography or the size of the molecule, but it is subject to some conditions:
- the peaks in question must be "well behaved" (i.e, no tailing problems, not overloaded, etc.)
- it applies only to isocratic separations
- the sample must be dissolved in the mobile phase (or, at least, a solvent of the same strength as the mobile phase).