2003
DOI: 10.3168/jds.s0022-0302(03)73787-4
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Modeling the Interaction of Milking Frequency and Nutrition on Mammary Gland Growth and Lactation

Abstract: A mathematical model of biological mechanisms regulating lactation is constructed. In particular, the model allows prediction of the effect of milking frequency on milk yield and mammary regression, and the interaction of nutrition and milking frequency in determining yield. Possible interactions of nutrition with milking frequency on alveolar dynamics are highlighted. The model is based upon the association of prolonged engorgement (as a consequence of milk accumulation) of active secretory alveoli with chang… Show more

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Cited by 40 publications
(53 citation statements)
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“…In this analysis, the value of N 5 2.8 3 10 10 was used to calculate all the secretion rate variables for all lactations, after Vetharaniam et al (2003). Clearly this is a simplification since N is expected to vary between lactations but the use of this estimate does make the secretion rate traits have more 'realistic' values.…”
Section: Descriptors Of Lactationmentioning
confidence: 99%
See 2 more Smart Citations
“…In this analysis, the value of N 5 2.8 3 10 10 was used to calculate all the secretion rate variables for all lactations, after Vetharaniam et al (2003). Clearly this is a simplification since N is expected to vary between lactations but the use of this estimate does make the secretion rate traits have more 'realistic' values.…”
Section: Descriptors Of Lactationmentioning
confidence: 99%
“…All correlations were calculated using ASREML and their standard errors estimated as described by Gilmour et al (2002). A further model was used to analyse the secretion rates of the milk component traits derived from (FP 3 S M )/ (2.8 3 10 10 ), the secretion rate per cell, using the standard value for N derived from Vetharaniam et al (2003). This model was:…”
Section: Datasetmentioning
confidence: 99%
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“…The first attempt was performed by Neal and Thornley (1983) by way of a theoretical hormone controlling the division rate of basic udder cells to provide active secretory cells in the mammary gland. Further developments were carried out by Dijkstra et al (1997), Vetharaniam et al (2003a and2003b) and Pollott (2004). This principle of modelling was also used to direct adipose tissue anabolism and catabolism (Sauvant and Phocas, 1992;Baldwin, 1995;Martin and Sauvant, 2007) or to provide kinetics of plasma growth hormone and insulin driving exchanges between the tissues and udder (Danfaer, 1990).…”
Section: Teleonomic Argumentsmentioning
confidence: 99%
“…A t ¼ de 2k 2 t þ l 6 e w 6 t þ l 7 e w 7 t ð14Þ Figure 1 Schematic diagram of the mammary gland model (adapted with permission based on Vetharaniam et al (2003a)). Abbreviations: A t ¼ active secretory alveoli at time t, Q ¼ quiescent alveoli, S ¼ secretion rate per active alveoli, r pa ¼ rate of differentiation from progenitor to active secretory alveoli, r aq ¼ rate at which active secretory alveoli proceed to quiescence, r qa ¼ rate at which quiescent alveoli are reactivated to become active secretory alveoli, and r qs ¼ rate at which quiescent alveoli proceed to senescence.…”
Section: Mammary Gland Modelmentioning
confidence: 99%