Non-invasive measurement of pulse pressure variation using a finger-cuff method (CNAP system): a validation study in patients having neurosurgery
The finger-cuff system CNAP (CNSystems Medizintechnik, Graz, Austria) allows non-invasive automated measurement of pulse pressure variation (PPV CNAP ). We sought to validate the PPV CNAP -algorithm and investigate the agreement between PPV CNAP and arterial catheter-derived manually calculated puls...
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Published in | Journal of clinical monitoring and computing Vol. 36; no. 2; pp. 429 - 436 |
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Main Authors | , , , , , , , |
Format | Journal Article |
Language | English |
Published |
Dordrecht
Springer Netherlands
01.04.2022
Springer Nature B.V |
Subjects | |
Online Access | Get full text |
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Summary: | The finger-cuff system CNAP (CNSystems Medizintechnik, Graz, Austria) allows non-invasive automated measurement of pulse pressure variation (PPV
CNAP
). We sought to validate the PPV
CNAP
-algorithm and investigate the agreement between PPV
CNAP
and arterial catheter-derived manually calculated pulse pressure variation (PPV
INV
). This was a prospective method comparison study in patients having neurosurgery. PPV
INV
was the reference method. We applied the PPV
CNAP
-algorithm to arterial catheter-derived blood pressure waveforms (PPV
INV−CNAP
) and to CNAP finger-cuff-derived blood pressure waveforms (PPV
CNAP
). To validate the PPV
CNAP
-algorithm, we compared PPV
INV−CNAP
to PPV
INV
. To investigate the clinical performance of PPV
CNAP
, we compared PPV
CNAP
to PPV
INV
. We used Bland–Altman analysis (absolute agreement), Deming regression, concordance, and Cohen's kappa (predictive agreement for three pulse pressure variation categories). We analyzed 360 measurements from 36 patients. The mean of the differences between PPV
INV−CNAP
and PPV
INV
was −0.1% (95% limits of agreement (95%-LoA) −2.5 to 2.3%). Deming regression showed a slope of 0.99 (95% confidence interval (95%-CI) 0.91 to 1.06) and intercept of −0.02 (95%-CI −0.52 to 0.47). The predictive agreement between PPV
INV−CNAP
and PPV
INV
was 92% and Cohen’s kappa was 0.79. The mean of the differences between PPV
CNAP
and PPV
INV
was −1.0% (95%-LoA−6.3 to 4.3%). Deming regression showed a slope of 0.85 (95%-CI 0.78 to 0.91) and intercept of 0.10 (95%-CI −0.34 to 0.55). The predictive agreement between PPV
CNAP
and PPV
INV
was 82% and Cohen’s kappa was 0.48. The PPV
CNAP
-algorithm reliably calculates pulse pressure variation compared to manual offline pulse pressure variation calculation when applied on the same arterial blood pressure waveform. The absolute and predictive agreement between PPV
CNAP
and PPV
INV
are moderate. |
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Bibliography: | ObjectType-Article-1 SourceType-Scholarly Journals-1 ObjectType-Feature-2 content type line 23 |
ISSN: | 1387-1307 1573-2614 |
DOI: | 10.1007/s10877-021-00669-1 |