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dc.contributor.authorPravdin, S. F.en
dc.contributor.authorBerdyshev, V. I.en
dc.contributor.authorPanfilov, A. V.en
dc.contributor.authorKatsnelson, L. B.en
dc.contributor.authorSolovyova, O.en
dc.contributor.authorMarkhasin, V. S.en
dc.date.accessioned2014-11-18T08:42:54Z-
dc.date.available2014-11-18T08:42:54Z-
dc.date.issued2013-
dc.identifier.citationMathematical model of the anatomy and fibre orientation field of the left ventricle of the heart / S. F. Pravdin, V. I. Berdyshev, A. V. Panfilov [et al.] // BioMedical Engineering Online. — 2013. — Vol. 12. — № 1.en
dc.identifier.issn1475-925X-
dc.identifier.other1good_DOI
dc.identifier.other8701e93d-f586-4e44-ad4a-e714dafb6d46pure_uuid
dc.identifier.otherhttp://www.scopus.com/inward/record.url?partnerID=8YFLogxK&scp=84879708396m
dc.identifier.urihttp://elar.urfu.ru/handle/10995/26802-
dc.description.abstractBackground: One of the main factors affecting propagation of electrical waves and contraction in ventricles of the heart is anisotropy of cardiac tissue. Anisotropy is determined by orientation of myocardial fibres. Determining fibre orientation field and shape of the heart is important for anatomically accurate modelling of electrical and mechanical function of the heart. The aim of this paper is to introduce a theoretical rule-based model for anatomy and fibre orientation of the left ventricle (LV) of the heart and to compare it with experimental data. We suggest explicit analytical formulae that allow us to obtain the left ventricle form and its fibre direction field. The ventricle band concept of cardiac architecture given by Torrent-Guasp is chosen as the model postulate. Methods: In our approach, anisotropy of the heart is derived from some general principles. The LV is considered as a set of identical spiral surfaces, each of which can be produced from the other by rotation around one vertical axis. Each spiral surface is filled with non-intersecting curves which represent myocardial fibres.For model verification, we use experimental data on fibre orientation in human and canine hearts. Results: LV shape and anisotropy are represented by explicit analytical expressions in a curvilinear 3-D coordinate system. The derived fibre orientation field shows good qualitative agreement with experimental data. The model reveals the most thorough quantitative simulation of fibre angles at the LV middle zone. Conclusions: Our analysis shows that the band concept can generate realistic anisotropy of the LV. Our model shows good qualitative agreement between the simulated fibre orientation field and the experimental data on LV anisotropy, and the model can be used for various numerical simulations to study the effects of anisotropy on cardiac excitation and mechanical function. © 2013 Pravdin et al.; licensee BioMed Central Ltd.en
dc.format.mimetypeapplication/pdfen
dc.language.isoenen
dc.sourceBioMedical Engineering Onlineen
dc.subjectLEFT VENTRICLE OF THE MAMMALIAN HEARTen
dc.subjectMATHEMATICAL ANATOMYen
dc.subjectMATHEMATICAL MODELLING OF THE CARDIAC FORM AND STRUCTUREen
dc.subjectANALYTICAL EXPRESSIONSen
dc.subjectANALYTICAL FORMULASen
dc.subjectCARDIAC EXCITATIONSen
dc.subjectLEFT VENTRICLESen
dc.subjectMATHEMATICAL ANATOMYen
dc.subjectMECHANICAL FUNCTIONSen
dc.subjectMODEL VERIFICATIONen
dc.subjectQUANTITATIVE SIMULATIONen
dc.subjectANISOTROPYen
dc.subjectCOMPUTER SIMULATIONen
dc.subjectFIBERSen
dc.subjectMAMMALSen
dc.subjectMATHEMATICAL MODELSen
dc.subjectHEARTen
dc.subjectANIMALen
dc.subjectANISOTROPYen
dc.subjectARTICLEen
dc.subjectAUDIOVISUAL EQUIPMENTen
dc.subjectCYTOLOGYen
dc.subjectDOGen
dc.subjectHEART MUSCLEen
dc.subjectHEART VENTRICLEen
dc.subjectHISTOLOGYen
dc.subjectHUMANen
dc.subjectANIMALSen
dc.subjectANISOTROPYen
dc.subjectDOGSen
dc.subjectHEART VENTRICLESen
dc.subjectHUMANSen
dc.subjectMODELS, ANATOMICen
dc.subjectMYOCARDIUMen
dc.titleMathematical model of the anatomy and fibre orientation field of the left ventricle of the hearten
dc.typeArticleen
dc.typeinfo:eu-repo/semantics/publishedVersionen
dc.typeinfo:eu-repo/semantics/articleen
dc.identifier.doi10.1186/1475-925X-12-54-
dc.identifier.scopus84879708396-
local.affiliationFunction Approximation Theory Department, Institute of Mathematics and Mechanics, Ekaterinburg, Russian Federationen
local.affiliationLaboratory of Mathematical Physiology, Institute of Immunology and Physiology, Ekaterinburg, Russian Federationen
local.affiliationDepartment of Physics and Astronomy, Ghent University, Krijgslaan 281, S9, Ghent 9000, Belgiumen
local.affiliationUral Federal University, Ekaterinburg, Russian Federationen
local.contributor.employeeБердышев Виталий Ивановичru
local.contributor.employeeПанфилов Александр Викторовичru
local.contributor.employeeКацнельсон Леонид Борисовичru
local.contributor.employeeСоловьева Ольга Эдуардовнаru
local.contributor.employeeМархасин Владимир Семеновичru
local.issue1-
local.volume12-
dc.identifier.wos000321219600001-
local.contributor.departmentИнститут естественных наук и математикиru
local.contributor.departmentФизико-технологический институтru
local.identifier.pure902482-
local.identifier.eid2-s2.0-84879708396-
local.identifier.wosWOS:000321219600001-
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