Characterization of chemical polishing materials (monomodal and bimodal) by means of acoustic spectroscopy

Citation
As. Dukhin et Pj. Goetz, Characterization of chemical polishing materials (monomodal and bimodal) by means of acoustic spectroscopy, COLL SURF A, 158(3), 1999, pp. 343-354
Citations number
8
Categorie Soggetti
Physical Chemistry/Chemical Physics
Journal title
COLLOIDS AND SURFACES A-PHYSICOCHEMICAL AND ENGINEERING ASPECTS
ISSN journal
09277757 → ACNP
Volume
158
Issue
3
Year of publication
1999
Pages
343 - 354
Database
ISI
SICI code
0927-7757(19991125)158:3<343:COCPM(>2.0.ZU;2-Q
Abstract
It is shown that acoustic spectroscopy can sense the presence of a small su b-population of large particles in a concentrated dispersion of much smalle r particles. The detection limit can be as low as a single one micron parti cle per 100 000 particles of 100 nm size. In order to achieve this high sen sitivity the acoustic spectrometer must be able to measure ultrasound atten uation with a precision of 0.01 dB/cm/MHz. It is shown that DT-1200 Acousti c Spectrometer (Dispersion Technology, NY, USA) meets this requirement over a frequency range of 3-100 MHz. A model dispersion with a known bimodal pa rticle size distribution (PSD) was created by adding a small amount of larg er particles to a stable slurry containing only small particles. Dupont Lud ox(TM) (silica 30 nm) and Cabot SS25 (silica 63 nm) were used to represent typical chemical-mechanical polishing (CMP) slurries. Two samples of Silica Geltech silica (0.5 and 1.5 micron) were used to model the target aggregat e particles. It is shown that the attenuation spectra measured with the DT- 1200 has sufficient sensitivity that it can detect the larger particles at concentrations as low as 2% relative to the total solid content of the slur ry (12% wt). Moreover, the bimodal PSD calculated from the attenuation spec tra are consistent with the known composition of these mixed model dispersi ons. Importantly, a software error analysis can correctly select either a b imodal distribution or a lognormal representation of the test samples. (C) 1999 Elsevier Science B.V. All rights reserved.