Antti Lassila

Antti Lassila

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Research Focus & Metrics

Academic Career Length

34Years (1993-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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23 May 2012 in Metrologia
Verified
Journal Article
Closed access
MPMarco Pisani
Marco Pisani
AYAndrew Yacoot
Andrew Yacoot
PBPetr Balling
Petr Balling
NBNicola Bancone
Nicola Bancone
CBCengiz Birlikseven
Cengiz Birlikseven
CWChristoph Weichert
Christoph Weichert

1 October 2010 in Precision Engineering
Verified
Journal Article
Closed access
VKV. Korpelainen
V. Korpelainen
JSJ. Seppä
J. Seppä
ALAntti Lassila
Antti Lassila

1 April 2017 in Precision Engineering
Verified
Journal Article
Open access
TWT. Widmaier
T. Widmaier
BHBjorn Hemming
Bjorn Hemming
JJJ. Juhanko
J. Juhanko
PKP. Kuosmanen
P. Kuosmanen
VEV.-P. Esala
V.-P. Esala
JHJ. Haikio
J. Haikio
Large-scale rotors in the paper and steel industry are called rolls. Rolls are reground at regular intervals and roundness measurements are made throughout the machining process. Measurement systems for roundness and diameter variation of large rolls (diameter <2000. mm) are available on the market, and generally use two to four sensors and a roundness measurement algorithm. These methods are intended to separate roundness of the rotor from its movement. The hybrid four-point method has improved accuracy, even for harmonic component amplitudes. For reliable measurement results, every measurement should be traceable with an estimation of measurement uncertainty. In this paper, the Monte-Carlo method is used for uncertainty evaluation of the harmonic components of the measured roundness profile under typical industrial conditions. According to the evaluation, the standard uncertainties for the harmonic amplitudes with the hybrid method are below 0.5. μm for the even harmonics and from 1.5. μm to 2.5. μm for theodd harmonics, when the standard uncertainty for the four probes is 0.3. μm each. The standard uncertainty for roundness deviation is 3.3. μm.Peer reviewe

24 April 2020 in Applied Sciences
Verified
Journal Article
Open access
PDF file
Jan Sher AkmalJan Sher Akmal
Jan Sher Akmal
Mika SalmiMika Salmi
Mika Salmi
BHBjorn Hemming
Bjorn Hemming
LTLinus Teir
Linus Teir
ASAnni Suomalainen
Anni Suomalainen
ALAntti Lassila
Antti Lassila
In craniomaxillofacial surgical procedures, an emerging practice adopts the preoperative virtual planning that uses medical imaging (computed tomography), 3D thresholding (segmentation), 3D modeling (digital design), and additive manufacturing (3D printing) for the procurement of an end-use implant. The objective of this case study was to evaluate the cumulative spatial inaccuracies arising from each step of the process chain when various computed tomography protocols and thresholding values were independently changed. A custom-made quality assurance instrument (Phantom) was used to evaluate the medical imaging error. A sus domesticus (domestic pig) head was analyzed to determine the 3D thresholding error. The 3D modeling error was estimated from the computer-aided design software. Finally, the end-use implant was used to evaluate the additive manufacturing error. The results were verified using accurate measurement instruments and techniques. A worst-case cumulative error of 1.7 mm (3.0%) was estimated for one boundary condition and 2.3 mm (4.1%) for two boundary conditions considering the maximum length (56.9 mm) of the end-use implant. Uncertainty from the clinical imaging to the end-use implant was 0.8 mm (1.4%). This study helps practitioners establish and corroborate surgical practices that are within the bounds of an appropriate accuracy for clinical treatment and restoration.

1 September 1997 in Measurement Science and Technology
Verified
Journal Article
Closed access
PDF file
ALAntti Lassila
Antti Lassila
PTP Toivanen
P Toivanen
EIE Ikonen
E Ikonen
An optical method for calibration of the aperture area is described and studied both theoretically and experimentally. A spatially uniform, known irradiance is formed over the aperture by overlapping identical, parallel laser beams centred at constant spacing in an orthogonal lattice. The ratio of the throughput power and irradiance gives the area of the aperture. The method has several advantages compared with previous methods: it measures the area of the aperture directly, the shape of the aperture is not limited to a circle, it is relatively inexpensive to establish, it does not damage the edges of the aperture and the calibration set-up is similar to that for the actual use of the aperture. It is estimated that the relative standard uncertainty is in calibration of a circular 3 mm diameter aperture. The results that the present method gave for one aperture have been compared with the result of a mechanical calibration at the National Physical Laboratory (UK). The relative difference between the results was , with a combined standard uncertainty of .

12 January 2007 in Measurement Science and Technology
Verified
Journal Article
Closed access
VKV Korpelainen
V Korpelainen
ALAntti Lassila
Antti Lassila