7 research outputs found

    High-Throughput Tissue Bioenergetics Analysis Reveals Identical Metabolic Allometric Scaling for Teleost Hearts and Whole Organisms

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    <div><p>Organismal metabolic rate, a fundamental metric in biology, demonstrates an allometric scaling relationship with body size. Fractal-like vascular distribution networks of biological systems are proposed to underlie metabolic rate allometric scaling laws from individual organisms to cells, mitochondria, and enzymes. Tissue-specific metabolic scaling is notably absent from this paradigm. In the current study, metabolic scaling relationships of hearts and brains with body size were examined by improving on a high-throughput whole-organ oxygen consumption rate (OCR) analysis method in five biomedically and environmentally relevant teleost model species. Tissue-specific metabolic scaling was compared with organismal routine metabolism (RMO<sub>2</sub>), which was measured using whole organismal respirometry. Basal heart OCR and organismal RMO<sub>2</sub> scaled identically with body mass in a species-specific fashion across all five species tested. However, organismal maximum metabolic rates (MMO<sub>2</sub>) and pharmacologically-induced maximum cardiac metabolic rates in zebrafish <i>Danio rerio</i> did not show a similar relationship with body mass. Brain metabolic rates did not scale with body size. The identical allometric scaling of heart and organismal metabolic rates with body size suggests that hearts, the power generator of an organism’s vascular distribution network, might be crucial in determining teleost metabolic rate scaling under routine conditions. Furthermore, these findings indicate the possibility of measuring heart OCR utilizing the high-throughput approach presented here as a proxy for organismal metabolic rate—a useful metric in characterizing organismal fitness. In addition to heart and brain OCR, the current approach was also used to measure whole liver OCR, partition cardiac mitochondrial bioenergetic parameters using pharmacological agents, and estimate heart and brain glycolytic rates. This high-throughput whole-organ bioenergetic analysis method has important applications in toxicology, evolutionary physiology, and biomedical sciences, particularly in the context of investigating pathogenesis of mitochondrial diseases.</p></div

    Metabolic profiles of <i>Danio rerio</i> heart and brain tissues.

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    <p>Oxygen consumption rate (OCR) calculated per gram of tissues is plotted against extracellular acidification rates (ECAR) <i>(n = 5)</i>. Measurements recorded in un-buffered solution are shown in square symbols and triangles represent values post-injection of buffering components of the Ringer’s solution. Values are expressed as means ± S.E.M.</p

    Brain metabolic scaling relationship with size.

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    <p>Log of basal oxygen consumption rate (OCR) for isolated brains is plotted against (a) log of isolated brain mass and (b) log of body size for all five species <i>(n = 130)</i>. Non-linear straight line and segmental regressions were conducted across each data set based on least-squares test. Filled symbols represent outliers determined by the linear regression model.</p

    Slopes (exponent <i>b</i>) and <i>R</i><sup><i>2</i></sup> values for log oxygen consumption rates of whole organisms, hearts and brains <i>vs</i> log body mass for all five species combined and for each individual species<sup>1</sup>.

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    <p><sup>1</sup>See <a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0137710#pone.0137710.s006" target="_blank">S3 Table</a> for Y intercept values, 95% confidence intervals and sample sizes.</p><p><sup>a</sup>Exponent <i>b</i> for hearts or brains are statistically similar (<i>P>0</i>.<i>05</i>) to that of whole organisms (<i>F (DFn</i>, <i>DFd</i>) and <i>P</i> values are in <a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0137710#pone.0137710.s007" target="_blank">S4 Table</a>).</p><p>Slopes (exponent <i>b</i>) and <i>R</i><sup><i>2</i></sup> values for log oxygen consumption rates of whole organisms, hearts and brains <i>vs</i> log body mass for all five species combined and for each individual species<a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0137710#t002fn001" target="_blank"><sup>1</sup></a>.</p

    Heart metabolic scaling relationship with heart size.

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    <p>Log of basal oxygen consumption rates (OCR) for isolated hearts is plotted against log of isolated heart mass for (a) all five species <i>(n = 130)</i>, (b) <i>Danio rerio (n = 48)</i> and (c) <i>Fundulus heteroclitus (n = 28)</i>. Non-linear regressions were conducted across each data set based on least-squares test. <i>b</i> is the scaling exponent. Standard error, 95% confidence interval and <i>R</i><sup><i>2</i></sup> values and the scaling exponent <i>b</i> for individual species are included in <a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0137710#pone.0137710.s008" target="_blank">S5 Table</a>.</p

    Metabolic partitioning of <i>Danio rerio</i> and <i>Fundulus heteroclitus</i> heart tissue oxygen consumption rate (OCR).

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    <p>(a) Conceptual diagram depicting use of FCCP and antimycin A + rotenone and the metabolic parameters calculated from changes in oxygen consumption. (b) OCR following exposure to FCCP and antimycin A + rotenone (Ant + Rot). (c) Total OCR due to mitochondrial respiration, total mitochondrial capacity and mitochondrial reserve capacity calculated based on FCCP and antimycin A + rotenone. ‘a’ denotes statistical significance compared to <i>D</i>. <i>rerio</i> basal heart OCR and ‘b’ denotes statistical significance compared to <i>F</i>. <i>heteroclitus</i> basal heart OCR. Statistical significance between <i>D</i>. <i>rerio</i> and <i>F</i>. <i>heteroclitus</i> for a given measurement is denoted by * (Two-Way ANOVA followed by Tukey’s post-hoc test to correct for multiple comparisons; <i>P<0</i>.<i>05</i>). Values are expressed as means ± S.E.M.</p

    Slopes and Y intercepts for log<sub>10</sub> oxygen consumption rates for hearts plotted against log<sub>10</sub> heart mass for all five species and for each <i>Danio rerio and Fundulus heteroclitus</i>.

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    <p><sup>a</sup>Total number of fish tested is obtained by combining number of samples in analyzed and outliers rows.</p><p>Slopes and Y intercepts for log<sub>10</sub> oxygen consumption rates for hearts plotted against log<sub>10</sub> heart mass for all five species and for each <i>Danio rerio and Fundulus heteroclitus</i>.</p
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