Given that the chemistry of lactate production disproves the existence of a lactic acidosis, there is a need to further reveal and explain the importance of the organic and computational chemistry of pH dependent competitive cation fractional (~) proton (H+) exchange (~H+e). An additional importance of this knowledge is that it could potentially contradict the assumption of the Stewart approach to the physico-chemical theory of acid-base balance. For example, Stewart proposed that chemical reaction and pH dependent H+ dissociation and association do not directly influence the pH of cellular and systemic body fluids. Yet at the time of Stewart's work, there were no data that quantified the H+ exchange during chemical reactions, or from pH dependent metabolite H+ association or dissociation. Consequently, the purpose of this review and commentary was three-fold; 1) to provide explanation of pH dependent competitive cation ~H+e exchange; 2) develop a model of and calculate new data of substrate flux in skeletal muscle during intense exercise; and 3) then combine substrate flux data with the now known ~H+e from chemical reactions of non-mitochondrial energy catabolism to quantify chemical reaction and metabolic pathway ~H+e. The results of purpose 3 were that ~H+ release for the totality of cytosolic energy catabolism = −187.2 mmol·L−1, where total glycolytic ~H+te = −85.0 mmol·L−1. ATP hydrolysis had a ~H+te = −43.1 mmol·L−1. Lactate production provided the largest metabolic ~H+ buffering with a ~H+te = 44.5 mmol·L−1. The total ~H+ release to La ratio = 4.25. The review content and research results of this manuscript should direct science towards new approaches to understanding the cause and source of H+e during metabolic acidosis and alkalosis.
Thermal tolerance limits of ectotherms may result from respiratory limitations. In response to declining oxygen availability, organisms have shown to exhibit oxyregulation by enhancing ventilation and heartbeat rates. In this study we examined how this regulatory response in mussels (Mytilus) changes with increasing temperature. Experimental mussels showed extensive oxyregulation at temperatures near to their habitat temperature, but increasingly lost this capacity towards higher temperatures. At breakpoint temperature no regulation took place and respiration rates changed proportional to oxygen availability. These results revealed how thermal limitations relate to respiratory capacity of mussels.
Respiration of bulky plant organs such as roots, tubers, stems, seeds, and fruit depends very much on oxygen (O2) availability and often follows a Michaelis-Menten-like response. A multiscale model is presented to calculate gas exchange in plants using the microscale geometry of the tissue, or vice versa, local concentrations in the cells from macroscopic gas concentration profiles. This approach provides a computationally feasible and accurate analysis of cell metabolism in any plant organ during hypoxia and anoxia. The predicted O2 and carbon dioxide (CO2) partial pressure profiles compared very well with experimental data, thereby validating the multiscale model. The important microscale geometrical features are the shape, size, and three-dimensional connectivity of cells and air spaces. It was demonstrated that the gas-exchange properties of the cell wall and cell membrane have little effect on the cellular gas exchange of apple (Malus×domestica) parenchyma tissue. The analysis clearly confirmed that cells are an additional route for CO2 transport, while for O2 the intercellular spaces are the main diffusion route. The simulation results also showed that the local gas concentration gradients were steeper in the cells than in the surrounding air spaces. Therefore, to analyze the cellular metabolism under hypoxic and anoxic conditions, the microscale model is required to calculate the correct intracellular concentrations. Understanding the O2 response of plants and plant organs thus not only requires knowledge of external conditions, dimensions, gas-exchange properties of the tissues, and cellular respiration kinetics but also of microstructure.
