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Revisiting Hartert’s 1962 Calculation of the Physical Constants of Thrombelastography

Thrombelastography (TEG)/thromboelastometry (ROTEM) devices measure viscoelastic clot strength as clot amplitude (A). Transformation of clot amplitude into clot elasticity (E with TEG; CE with ROTEM) is sometimes necessary (eg, when calculating platelet component of the clot). With TEG, clot amplitu...

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Autores principales: Hochleitner, Gerald, Sutor, Ken, Levett, Caroline, Leyser, Harald, Schlimp, Christoph J., Solomon, Cristina
Formato: Online Artículo Texto
Lenguaje:English
Publicado: SAGE Publications 2015
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC5349316/
https://www.ncbi.nlm.nih.gov/pubmed/26400661
http://dx.doi.org/10.1177/1076029615606531
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author Hochleitner, Gerald
Sutor, Ken
Levett, Caroline
Leyser, Harald
Schlimp, Christoph J.
Solomon, Cristina
author_facet Hochleitner, Gerald
Sutor, Ken
Levett, Caroline
Leyser, Harald
Schlimp, Christoph J.
Solomon, Cristina
author_sort Hochleitner, Gerald
collection PubMed
description Thrombelastography (TEG)/thromboelastometry (ROTEM) devices measure viscoelastic clot strength as clot amplitude (A). Transformation of clot amplitude into clot elasticity (E with TEG; CE with ROTEM) is sometimes necessary (eg, when calculating platelet component of the clot). With TEG, clot amplitude is commonly transformed into shear modulus (G; expressed in Pa or dyn/cm(2)) as follows: G = (5000 × A)/(100 – A). Use of the constant “5000” stems from Hartert's 50-year-old calculation of G for a normal blood clot. We question the value of calculating G as follows: (1) It may be questioned whether TEG/ROTEM analysis enable measurement of elasticity because viscosity may also contribute to clot amplitude. (2) It has been suggested that absolute properties of a blood clot cannot be measured with TEG/ROTEM analysis because the strain amplitude applied by the device is uncontrolled and changes during the course of coagulation. (3) A review of the calculation of G using Hartert's methods and some updated assumptions suggests that the value of 5000 is unreliable. (4) Recalculation of G for the ROTEM device yields a different value from that with Hartert TEG, indicating a degree of inaccuracy with the calculations. (5) Shear modulus is simply a multiple of E/CE and, because of the unreliability of G in absolute terms, it provides no additional value versus E/CE. The TEG and ROTEM are valuable coagulation assessment tools that provide an evaluation of the viscoelastic properties of a clot, not through measuring absolute viscoelastic forces but through continuous reading of the clot amplitude relative to an arbitrary, preset scale.
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spelling pubmed-53493162017-03-23 Revisiting Hartert’s 1962 Calculation of the Physical Constants of Thrombelastography Hochleitner, Gerald Sutor, Ken Levett, Caroline Leyser, Harald Schlimp, Christoph J. Solomon, Cristina Clin Appl Thromb Hemost Review Thrombelastography (TEG)/thromboelastometry (ROTEM) devices measure viscoelastic clot strength as clot amplitude (A). Transformation of clot amplitude into clot elasticity (E with TEG; CE with ROTEM) is sometimes necessary (eg, when calculating platelet component of the clot). With TEG, clot amplitude is commonly transformed into shear modulus (G; expressed in Pa or dyn/cm(2)) as follows: G = (5000 × A)/(100 – A). Use of the constant “5000” stems from Hartert's 50-year-old calculation of G for a normal blood clot. We question the value of calculating G as follows: (1) It may be questioned whether TEG/ROTEM analysis enable measurement of elasticity because viscosity may also contribute to clot amplitude. (2) It has been suggested that absolute properties of a blood clot cannot be measured with TEG/ROTEM analysis because the strain amplitude applied by the device is uncontrolled and changes during the course of coagulation. (3) A review of the calculation of G using Hartert's methods and some updated assumptions suggests that the value of 5000 is unreliable. (4) Recalculation of G for the ROTEM device yields a different value from that with Hartert TEG, indicating a degree of inaccuracy with the calculations. (5) Shear modulus is simply a multiple of E/CE and, because of the unreliability of G in absolute terms, it provides no additional value versus E/CE. The TEG and ROTEM are valuable coagulation assessment tools that provide an evaluation of the viscoelastic properties of a clot, not through measuring absolute viscoelastic forces but through continuous reading of the clot amplitude relative to an arbitrary, preset scale. SAGE Publications 2015-01-01 2017-04 /pmc/articles/PMC5349316/ /pubmed/26400661 http://dx.doi.org/10.1177/1076029615606531 Text en © The Author(s) 2015 http://creativecommons.org/licenses/by-nc/3.0/ This article is distributed under the terms of the Creative Commons Attribution-NonCommercial 3.0 License (http://www.creativecommons.org/licenses/by-nc/3.0/) which permits non-commercial use, reproduction and distribution of the work without further permission provided the original work is attributed as specified on the SAGE and Open Access pages (https://us.sagepub.com/en-us/nam/open-access-at-sage).
spellingShingle Review
Hochleitner, Gerald
Sutor, Ken
Levett, Caroline
Leyser, Harald
Schlimp, Christoph J.
Solomon, Cristina
Revisiting Hartert’s 1962 Calculation of the Physical Constants of Thrombelastography
title Revisiting Hartert’s 1962 Calculation of the Physical Constants of Thrombelastography
title_full Revisiting Hartert’s 1962 Calculation of the Physical Constants of Thrombelastography
title_fullStr Revisiting Hartert’s 1962 Calculation of the Physical Constants of Thrombelastography
title_full_unstemmed Revisiting Hartert’s 1962 Calculation of the Physical Constants of Thrombelastography
title_short Revisiting Hartert’s 1962 Calculation of the Physical Constants of Thrombelastography
title_sort revisiting hartert’s 1962 calculation of the physical constants of thrombelastography
topic Review
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC5349316/
https://www.ncbi.nlm.nih.gov/pubmed/26400661
http://dx.doi.org/10.1177/1076029615606531
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