posted on 2015-09-01, 00:00authored byAntonio R. Montoro Bustos, Elijah
J. Petersen, Antonio Possolo, Michael R. Winchester
Single
particle inductively coupled plasma-mass spectrometry (spICP-MS)
is an emerging technique that enables simultaneous measurement of
nanoparticle size and number quantification of metal-containing nanoparticles
at realistic environmental exposure concentrations. Such measurements
are needed to understand the potential environmental and human health
risks of nanoparticles. Before spICP-MS can be considered a mature
methodology, additional work is needed to standardize this technique
including an assessment of the reliability and variability of size
distribution measurements and the transferability of the technique
among laboratories. This paper presents the first post hoc interlaboratory comparison study of the spICP-MS technique. Measurement
results provided by six expert laboratories for two National Institute
of Standards and Technology (NIST) gold nanoparticle reference materials
(RM 8012 and RM 8013) were employed. The general agreement in particle
size between spICP-MS measurements and measurements by six reference
techniques demonstrates the reliability of spICP-MS and validates
its sizing capability. However, the precision of the spICP-MS measurement
was better for the larger 60 nm gold nanoparticles and evaluation
of spICP-MS precision indicates substantial variability among laboratories,
with lower variability between operators within laboratories. Global
particle number concentration and Au mass concentration recovery were
quantitative for RM 8013 but significantly lower and with a greater
variability for RM 8012. Statistical analysis did not suggest an optimal
dwell time, because this parameter did not significantly affect either
the measured mean particle size or the ability to count nanoparticles.
Finally, the spICP-MS data were often best fit with several single
non-Gaussian distributions or mixtures of Gaussian distributions,
rather than the more frequently used normal or log-normal distributions.