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Basic Perforator Flap Hemodynamic Mathematical Model

BACKGROUND: A mathematical model to help explain the hemodynamic characteristics of perforator flaps based on blood flow resistance systems within the flap will serve as a theoretical guide for the future study and clinical applications of these flaps. METHODS: There are 3 major blood flow resistanc...

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Autores principales: Tao, Youlun, Ding, Maochao, Wang, Aiguo, Zhuang, Yuehong, Chang, Shi-Min, Mei, Jin, Tang, Maolin, Hallock, Geoffrey G.
Formato: Online Artículo Texto
Lenguaje:English
Publicado: Wolters Kluwer Health 2016
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC4995713/
https://www.ncbi.nlm.nih.gov/pubmed/27579238
http://dx.doi.org/10.1097/GOX.0000000000000689
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author Tao, Youlun
Ding, Maochao
Wang, Aiguo
Zhuang, Yuehong
Chang, Shi-Min
Mei, Jin
Tang, Maolin
Hallock, Geoffrey G.
author_facet Tao, Youlun
Ding, Maochao
Wang, Aiguo
Zhuang, Yuehong
Chang, Shi-Min
Mei, Jin
Tang, Maolin
Hallock, Geoffrey G.
author_sort Tao, Youlun
collection PubMed
description BACKGROUND: A mathematical model to help explain the hemodynamic characteristics of perforator flaps based on blood flow resistance systems within the flap will serve as a theoretical guide for the future study and clinical applications of these flaps. METHODS: There are 3 major blood flow resistance network systems of a perforator flap. These were defined as the blood flow resistance of an anastomosis between artery and artery of adjacent perforasomes, between artery and vein within a perforasome, and then between vein and vein corresponding to the outflow of that perforasome. From this, a calculation could be made of the number of such blood flow resistance network systems that must be crossed for all perforasomes within a perforator flap to predict whether that arrangement would be viable. RESULTS: The summation of blood flow resistance networks from each perforasome in a given perforator flap could predict which portions would likely survive. This mathematical model shows how this is directly dependent on the location of the vascular pedicle to the flap and whether supercharging or superdrainage maneuvers have been added. These configurations will give an estimate of the hemodynamic characteristics for the given flap design. CONCLUSIONS: This basic mathematical model can (1) conveniently determine the degree of difficulty for each perforasome within a perforator flap to survive; (2) semiquantitatively allow the calculation of basic hemodynamic parameters; and (3) allow the assessment of the pros and cons expected for each pattern of perforasomes encountered clinically based on predictable hemodynamic observations.
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spelling pubmed-49957132016-08-30 Basic Perforator Flap Hemodynamic Mathematical Model Tao, Youlun Ding, Maochao Wang, Aiguo Zhuang, Yuehong Chang, Shi-Min Mei, Jin Tang, Maolin Hallock, Geoffrey G. Plast Reconstr Surg Glob Open Original Article BACKGROUND: A mathematical model to help explain the hemodynamic characteristics of perforator flaps based on blood flow resistance systems within the flap will serve as a theoretical guide for the future study and clinical applications of these flaps. METHODS: There are 3 major blood flow resistance network systems of a perforator flap. These were defined as the blood flow resistance of an anastomosis between artery and artery of adjacent perforasomes, between artery and vein within a perforasome, and then between vein and vein corresponding to the outflow of that perforasome. From this, a calculation could be made of the number of such blood flow resistance network systems that must be crossed for all perforasomes within a perforator flap to predict whether that arrangement would be viable. RESULTS: The summation of blood flow resistance networks from each perforasome in a given perforator flap could predict which portions would likely survive. This mathematical model shows how this is directly dependent on the location of the vascular pedicle to the flap and whether supercharging or superdrainage maneuvers have been added. These configurations will give an estimate of the hemodynamic characteristics for the given flap design. CONCLUSIONS: This basic mathematical model can (1) conveniently determine the degree of difficulty for each perforasome within a perforator flap to survive; (2) semiquantitatively allow the calculation of basic hemodynamic parameters; and (3) allow the assessment of the pros and cons expected for each pattern of perforasomes encountered clinically based on predictable hemodynamic observations. Wolters Kluwer Health 2016-05-20 /pmc/articles/PMC4995713/ /pubmed/27579238 http://dx.doi.org/10.1097/GOX.0000000000000689 Text en Copyright © 2016 The Authors. Published by Wolters Kluwer Health, Inc. on behalf of The American Society of Plastic Surgeons. All rights reserved. This is an open-access article distributed under the terms of the Creative Commons Attribution-Non Commercial-No Derivatives License 4.0 (CCBY-NC-ND) (http://creativecommons.org/licenses/by-nc-nd/4.0/) , where it is permissible to download and share the work provided it is properly cited. The work cannot be changed in any way or used commercially.
spellingShingle Original Article
Tao, Youlun
Ding, Maochao
Wang, Aiguo
Zhuang, Yuehong
Chang, Shi-Min
Mei, Jin
Tang, Maolin
Hallock, Geoffrey G.
Basic Perforator Flap Hemodynamic Mathematical Model
title Basic Perforator Flap Hemodynamic Mathematical Model
title_full Basic Perforator Flap Hemodynamic Mathematical Model
title_fullStr Basic Perforator Flap Hemodynamic Mathematical Model
title_full_unstemmed Basic Perforator Flap Hemodynamic Mathematical Model
title_short Basic Perforator Flap Hemodynamic Mathematical Model
title_sort basic perforator flap hemodynamic mathematical model
topic Original Article
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC4995713/
https://www.ncbi.nlm.nih.gov/pubmed/27579238
http://dx.doi.org/10.1097/GOX.0000000000000689
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