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The bone tissue remodelling is a relatively slow process. In physiologically "normal" conditions, it tends towards the state of remodelling equilibrium. In the state of final remodelling equilibrium, the strain energy reaches its minimum. In the life of each human being, the bone tissue passes through the repeating limit cycles of its development, functioning and destruction. The paper presented is aimed at the biomechanochemical processes within one limit cycle of bone remodelling using the stoichiometric equations and kinetic equations. Each limit cycle of the bone tissue remodelling (in its assumed volume element) consists of several stages, in which the biochemical reactions are proceeding in a highly intensive way, and of several periods in which the tissue is in weakly steady states (i.e.. the biochemical reactions are very slow or they almost do not take place). Generally, throughout the life of a human, a bone tissue is several times in the principal weakly steady state, i.e., in such a state in which the long-term remodelling equilibrium is reached. This period lasts for several years (roughly for 6-8 years) in the life of an adult human in his/her productive age, while in the life of a child this period is shorter. Figuratively speaking, the stages of the bone tissue remodelling (during one limit cycle) can be compared to the tissue "childhood and maruraiion" (i.e., n stage of remodelling - apposition of the tissue), and "aging-demise" (I stage of remodelling - resorption). One limit cycle of the bone tissue life (out of the series of the subsequent periodic limit cycles) that is characterized by the bone tissue development, functioning and destruction (in the unit volume element) can be synoptically, and in the real time, described by four stages. The limit cycle is a close trajectory of solution of kinetic equations of bone remodelling. The bone tissue (in its unit volume element) passes through the repeating harmonic limit cycles (i.e., the stable periodic processes) of its development and destruction.
Czasopismo
Rocznik
Tom
Strony
75--91
Opis fizyczny
Bibliogr. 12 poz.,
Twórcy
autor
- Czech Technical University in Prague, Faculty of Civil Engineering, Prague 6, Zikova 4
autor
- Czech Technical University in Prague, Faculty of Civil Engineering, Prague 6, Zikova 4
Bibliografia
- [1] HOLODNIOK M., Melody analyzy nelinearnich dynamickych modelu (in Czech) (Analyses of non- linear dynamic models), Academia, Prague, 1986.
- [2] KVASNICA J., Termodynamika (in Czech) (Thermodynamics), SN1L, Praha, 1965.
- [3] MARSIK F., Biotermodynamika (in Czech), monografie, Academia, Praha, 1998.
- [4] NAGG J., Stabilita reseni obycejnych diferencialnich rovnic (in Czech), sesit XVII, SN1L, Praha, 1983.
- [5] PARFITT A.M., The physiologic and clinical significance of bone histomorphometric data, [in:] R.R. Recker, Bone Histomorphometry, CRC Press Inc. Boca Raton, 1983, pp. 143-224.
- [6] PETRTYL M., DANESOVA J., Weakly stationary states during the bone remodelling, Proceedings of 1th Conference of the European Society of Biomechanics, Trinity College, Dublin, 28-30 August, 2000, p. 342.
- [7] PETRTYL M., Remodelling of femoral cortical bone due to the dominant principal stresses, Proc. Biomechanical Modelling and Numerical Simulation, Institute of Thermomechanics, Prague, AV (;R, 1997, pp. 74-84
- [8] PETRTYL M., DANESOVA J., Biomechanical and biochemical mechanisms of stress/strain adaptive bone remodelling, Proc. from 5th Conference of the European Society for Engineering and Medicine, ESSEM99, Barcelona 1999, pp. 67-68.
- [9] PETRTYL M. Stav dynamickiho remodelacniho ekvilibria v kortikaln£ kosti (in Czech), Pohybove ustrojf, 1995, 2, 3, pp. 112-123.
- [10] PETRTYL M., DANESOVA J., Bone remodelling and bone adaptation, Acta of Bioengineering and Biomechanics, 1999, Vol. 1, No. 1, pp. 107-116.
- [11] PETRTYL M., Kfivocare anisotropni vlastnosti kompakJy femuru (in Czech) (Curvilinear anisotropic properties of femoral cortical bone), Biomechanics of man '88, AV (;R, pp. 123-126.
- [12] REKTORYS K., Pfehled uiite matematiky (in Czech) (Applied Mathematics), SN1L, Prague, 1988.
Typ dokumentu
Bibliografia
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bwmeta1.element.baztech-article-BPB1-0013-0028