Imprints of multiple glacial refugia in the Pyrenees revealed by phylogeography and palaeodistribution modelling of an endemic spider

Mediterranean mountain ranges harbour highly endemic biota in islandlike habitats. Their topographic diversity offered the opportunity for mountain species to persist in refugial areas during episodes of major climatic change. We investigate the role of Quaternary climatic oscillations in shaping the demographic history and distribution ranges in the spider Harpactocrates ravastellus, endemic to the Pyrenees. Gene trees and multispecies coalescent analyses on mitochondrial and nuclear DNA sequences unveiled two distinct lineages with a hybrid zone around the northwestern area of the Catalan Pyrenees. The lineages were further supported by morphological differences. Climatic niche‐based species distribution models (SDMs) identified two lowland refugia at the western and eastern extremes of the mountain range, which would suggest secondary contact following postglacial expansion of populations from both refugia. Neutrality test and approximate Bayesian computation (ABC) analyses indicated that several local populations underwent severe bottlenecks followed by population expansions, which in combination with the deep population differentiation provided evidence for population survival during glacial periods in microrefugia across the mountain range, in addition to the main Atlantic and Mediterranean (western and eastern) refugia. This study sheds light on the complexities of Quaternary climatic oscillations in building up genetic diversity and local endemicity in the southern Europe mountain ranges.     

钙离子振荡对肝糖磷酸化酶激活的随机效应研究

在复杂生化系统的研究过程中,仿真与建模变得越来越重要.对于参与分子数量比较大的生化系统,通常可以采用常微分方程来解决这一问题.对于分子数量比较小的系统,离散粒子基础上的随机模拟方法更精确.然而目前还没有明确的理论方法来确定,对于实际问题用哪种方法能得到更合理的结果.因此需要在一个普遍研究的体系中,通过Ca~(2+)振荡传导信号来研究从随机行为到确定行为的过渡过程.本文以肝细胞中Ca~(2+)振荡对肝糖磷酸化酶激活随机效应为例,讨论了利用随机微分方程来解决分子数量比较小的生化系统的仿真与建模问题,利用细胞内Ca~(2+)有关的Li-Rinzel随机模型,研究了在磷酸化酶降解肝糖的磷酸化-去磷酸化作用循环过程中,三磷酸肌醇受体通道(IP_3R)释放Ca~(2+)的调控作用.结果表明,肝糖磷酸化酶的激活率随受体通道IP_3R的总数增大而减弱,而且三磷酸肌醇浓度比较小时出现相干共振.     

A Nonadiabatic Theory for Ultrafast Catalytic Electron Transfer: A Model for the Photosynthetic Reaction Center

A non-adiabatic theory of Electron Transfer (ET), which improves the standard theory near the inversion point and becomes equivalent to it far from the inversion point, is presented. The complex amplitudes of the electronic wavefunctions at different sites are used as Kramers variables for describing the quantum tunneling of the electron in the deformable potential generated by its environment (nonadiabaticity) which is modeled as a harmonic classical thermal bath. After exact elimination of the bath, the effective electron dynamics is described by a discrete nonlinear Schrödinger equation with norm preserving dissipative terms and a Langevin random force, with a frequency cut-off, due to the thermalized phonons. This theory reveals the existence of a specially interesting marginal case when the linear and nonlinear coefficients of a two electronic states system are appropriately tuned for forming a Coherent Electron-Phonon Oscillator (CEPO). An electron injected on one of the electronic states of a CEPO generates large amplitude charge oscillations (even at zero temperature) associated with coherent phonon oscillations and electronic level oscillations. This fluctuating electronic level may resonate with a third site which captures the electron so that Ultrafast Electron Transfer (UFET) becomes possible. Numerical results are shown where two weakly interacting sites, a donor and a catalyst, form a CEPO that triggers an UFET to an acceptor. Without a catalytic site, a very large energy barrier prevents any direct ET. This UFET is shown to have many qualitative features similar to those observed in the primary charge separation in photosynthetic reaction centers. We suggest that more generally, CEPO could be a paradigm for understanding many selective chemical reactions involving electron transfer in biosystems.     

Equality of average and steady-state levels in some nonlinear models of biological oscillations

Nonlinear oscillatory systems, playing a major role in biology, do not exhibit harmonic oscillations. Therefore, one might assume that the average value of any of their oscillating variables is unequal to the steady-state value. For a number of mathematical models of calcium oscillations (e.g. the Somogyi–Stucki model and several models developed by Goldbeter and co-workers), the average value of the cytosolic calcium concentration (not, however, of the concentration in the intracellular store) does equal its value at the corresponding unstable steady state at the same parameter values. The average value for parameter values in the unstable region is even equal to the level at the stable steady state for other parameter values, which allow stability. This holds for all parameters except those involved in the net flux across the cell membrane. We compare these properties with a similar property of the Higgins–Selkov model of glycolytic oscillations and two-dimensional Lotka–Volterra equations. Here, we show that this equality property is critically dependent on the following conditions: There must exist a net flux across the model boundaries that is linearly dependent on the concentration variable for which the equality property holds plus an additive constant, while being independent of all others. A number of models satisfy these conditions or can be transformed such that they do so. We discuss our results in view of the question which advantages oscillations may have in biology. For example, the implications of the findings for the decoding of calcium oscillations are outlined. Moreover, we elucidate interrelations with metabolic control analysis. This paper is dedicated to the memory of the late Reinhart Heinrich, who was the academic teacher of S.S. and, to a great extent, also of M.M.     

Morphological and functional characterization of the thoracic portion of blowfly salivary glands

The abdominal portion of the salivary glands in the blowfly has been studied intensively. Here, we examine the thoracic part of the salivary glands, emphasizing structural and functional aspects. The initial segment downstream of the abdominal portion is secretory and resembles the latter in most structural and functional aspects: the apical membrane is enfolded, forms a canalicular system and contains V-H⁺-ATPase that assembles upon stimulation with the hormone serotonin (5-HT); Na,K-ATPase is localized in the basolateral membrane; septate junctions are not prominent, as deduced from immunofluorescence staining for the marker proteins discs large and fasciclin III. 5-HT elicits, at low concentrations, cytoplasmic [Ca²⁺] oscillations, and, at saturating concentrations, a tonic [Ca²⁺] rise. The following, so-called “re-absorptive” segment loops through the coiled secretory portion of the salivary gland. The apical membrane of the re-absorptive cells is not enfolded, and septate junctions are prominent. V-H⁺-ATPase and Na,K-ATPase reside on the apical and basolateral membranes, respectively. Finally, re-absorptive cells are also sensitive to 5-HT; however, whereas V-ATPase assembly has a 5-HT concentration dependence similar to other segments, the Ca²⁺ response occurs only at higher 5-HT concentrations, and displays a different kinetic pattern.     

A three-species model explaining cyclic dominance of Pacific salmon

The four-year oscillations of the number of spawning sockeye salmon (Oncorhynchus nerka) that return to their native stream within the Fraser River basin in Canada are a striking example of population oscillations. The period of the oscillation corresponds to the dominant generation time of these fish. Various—not fully convincing—explanations for these oscillations have been proposed, including stochastic influences, depensatory fishing, or genetic effects. Here, we show that the oscillations can be explained as an attractor of the population dynamics, resulting from a strong resonance near a Neimark Sacker bifurcation. This explains not only the long-term persistence of these oscillations, but also reproduces correctly the empirical sequence of salmon abundance within one period of the oscillations. Furthermore, it explains the observation that these oscillations occur only in sockeye stocks originating from large oligotrophic lakes, and that they are usually not observed in salmon species that have a longer generation time.