Article

Oxygen consumption in relation to body size in the barnacle, Balanus tintinnabulum tintinnabulum (L.)

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Abstract

1.1. The oxygen consumption and the metabolic rate of different sizes of Balanus tintinnabulum tintinnabulum was determined at a constant temperature of 25°C.2.2. The metabolic rate showed an exponential relationship to body size.3.3. Oxygen uptake increased with 0·658 power of the body weight and the weight-specific oxygen consumption or the metabolic rate with −0·342.4.4. A comparison of the b value of B. tintinnabulum tintinnabulum with that of B. amphitrite amphitrite showed that they are significantly different and that the b value of B. tintinnabulum tintinnabulum is nearer to two-thirds power or the surface law and that of B. amphitrite amphitrite is intermediate between two-thirds and one.5.5. The present study has shown that a diversity of metabolic types in relation to body size may exist even within the same genus such as Balanus.

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... However neither model has overwhelming support, as a recent review by Glazier (2005) found that values for invertebrates ranged from −1.20 to +2.05. Previous studies of barnacles have found exponents ranging from 0.658 to 0.827 (Barnes and Barnes, 1959;Prasada Rao and Ganapati, 1969;Wu and Levings, 1978). ...
... They are also very similar to the value of 0.666 ± 0.016 which we calculated for B. glandula from a regression equation reported by Wu and Levings (1978). And they are also within the range of other reported scaling exponents for other balanoid barnacles (0.658 to 0.827: Barnes and Barnes, 1959;Prasada Rao and Ganapati, 1969). But they are lower than the other commonly accepted rate of 0.75 (Brown et al., 2004;Glazier, 2005). ...
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Barnacle feeding and respiration depend on the activity of feeding appendages known as cirri. We measured the oxygen consumption of individuals of the acorn barnacle Balanus glandula Darwin, 1854 to determine how changes in beating behavior, body size, and cirrus length affected energy demand. Respiration rates increased exponentially with body mass to the 0.66 power. Respiration rates did not differ significantly among pumping, normal, and fast beats, even though these beats involve different levels of cirral and opercular activity. Finally, barnacles from a location of high water motion exhibited significantly shorter cirri and lower oxygen consumption for a given body size than those from calmer waters.
... Once again a wide range of scaling exponents is observed (x1.20 to 2.05), many of which are significantly different from one another ( Table 5 in Appendix). Specific studies that have noted significant differences in scaling exponents among ecologically and/or taxonomically related species include Teal (1959), Prasada Rao & Ganapati (1969), Mason (1971), Sameoto (1976), Biggs (1977), Dye & McGwynne (1980, Jäger & Walz (2003), and Peck & Barnes (2004). Data for some invertebrates also reveal differences in scaling exponents between different life stages, as observed in some vertebrates ( Table 5 in Appendix). ...
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In this review I show that the ‘3/4-power scaling law’ of metabolic rate is not universal, either within or among animal species. Significant variation in the scaling of metabolic rate with body mass is described mainly for animals, but also for unicells and plants. Much of this variation, which can be related to taxonomic, physiological, and/or environmental differences, is not adequately explained by existing theoretical models, which are also reviewed. As a result, synthetic explanatory schemes based on multiple boundary constraints and on the scaling of multiple energy-using processes are advocated. It is also stressed that a complete understanding of metabolic scaling will require the identification of both proximate (functional)and ultimate (evolutionary)causes. Four major types of intraspecific metabolic scaling with body mass are recognized [based on the power function R=aMb, where R is respiration (metabolic) rate, a is a constant, M is body mass, and b is the scaling exponent]: Type I: linear, negatively allometric (b
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INTRODUCTION A considerable amount of data now exists on the relationship between metabolism and body size in a wide range of organisms from bacteria and protozoans through to large mammals. Much of this information has been reviewed by Kleiber (1932, 1947), Brody and Procter (1932), Brody (1945), Zeuthen (1947, 1953), Hemmingsen (1950, i960) and Bertalanffy (1957). In general the metabolism has been shown to be proportional to a fractional power of the body weight thus eggs, the larger metazoan poikilotherms and even homoiotherms is proportional to a constant power of the body weight. This factor has been shown to be 0.751 ± 0.015 by Hemmingsen (i960). Superimposed upon this general relationship are variations according to the weight range of the organisms concerned. Thus both Zeuthen (1953) and Hemmingsen (i960) have shown that the value of the constant b for unicellular organisms is approximately 0.7 (Zeuthen, 1953) or 0.751 (Hemmingsen, 1960), whilst that for small metazoans is 0.95 (Zeuthen, 1953) or 1.0 (Hemmingsen, 1960). Finally, the slope of the line relating the metabolism to body size in larger metazoans is 075 (Zeuthen, 1953) or 0.751 (Hemmingsen, 1960). That is, the value for b — 1 in equation (2) is likely to be between -0.3 and -0.249 in unicellular organisms; 0 and -0.05 in small metazoans and approximately -0.249 in larger metazoans. Despite this apparently fundamental relationship between metabolism and body size, there are many instances where for a particular species the relationship may not apply. Indeed in some species the metabolism may vary in its relationship to body weight according to conditions such as salinity, shore level, experimental temperature and acclimation temperature.
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Studies on the respiration of barnacles: Oxygen uptake and metabolic rate in relation to body size in Balanus amphitrite communis (Darwin)
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