463 research outputs found

    Biomarker evidence for recent turf cultivation in Northeast Brazil (Lagoa do Boqueirao, RN State)

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    The first meter of sediment in Lagoa do Boqueirao [Rio Grande do Norte State (RN), Brazil] is characterized by low sedimentation rates over the period 1000 BC-1500 AD and a high sedimentation rate in the top 20 cm, corresponding to the last 10 years Several pentacyclic triterpene methyl ethers (PTMEs) such as taraxer-14-en-3 alpha-ol ME (crusgallin) and arbor-9(11)-en-3 beta-ol ME (cylindrin) occur in all the samples selected The major change in sedimentation rate recorded at 20 cm is accompanied by a change in PTME concentration and distribution Sediments deposited during the period 1000 BC-1500 AD contain PTMEs in low concentration (1 3 mu g/g sed), which could constitute a geochemical background of the grass that naturally developed in the catchment High PTME concentrations occur during the period 1996-2000. These result mainly from high concentrations of a compound tentatively assigned as arbor-8-en-3 beta ol ME, a potential diagenetic derivative of cylindrin The increase corresponds to the beginning of intensive cultivation of Cynodon dactylon and Zoysia japonica (arundoin and cylindrin producers), for the production of turf to cover Brazilian football stadiums and golf practices The results constitute a novel application of PTMEs to reconstruct land-use changes from lake sediment archives (C) 2009 Elsevier Ltd All rights reserve

    Genomic and Phenotypic Characterization of a Red-Pigmented Strain of \u3ci\u3eMassilia frigida\u3c/i\u3e Isolated from an Antarctic Microbial Mat

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    The McMurdo Dry Valleys of Antarctica experience a range of selective pressures, including extreme seasonal variation in temperature, water and nutrient availability, and UV radiation. Microbial mats in this ecosystem harbor dense concentrations of biomass in an otherwise desolate environment. Microbial inhabitants must mitigate these selective pressures via specialized enzymes, changes to the cellular envelope, and the production of secondary metabolites, such as pigments and osmoprotectants. Here, we describe the isolation and characterization of a Gram-negative, rod-shaped, motile, red-pigmented bacterium, strain DJPM01, from a microbial mat within the Don Juan Pond Basin of Wright Valley. Analysis of strain DJMP01’s genome indicates it can be classified as a member of the Massilia frigida species. The genome contains several genes associated with cold and salt tolerance, including multiple RNA helicases, protein chaperones, and cation/proton antiporters. In addition, we identified 17 putative secondary metabolite gene clusters, including a number of nonribosomal peptides and ribosomally synthesized and post-translationally modified peptides (RiPPs), among others, and the biosynthesis pathway for the antimicrobial pigment prodigiosin. When cultivated on complex agar, multiple prodiginines, including the antibiotic prodigiosin, 2-methyl-3-propyl-prodiginine, 2-methyl-3-butyl-prodiginine, 2-methyl-3-heptyl-prodiginine, and cycloprodigiosin, were detected by LC–MS. Genome analyses of sequenced members of the Massilia genus indicates prodigiosin production is unique to Antarctic strains. UV-A radiation, an ecological stressor in the Antarctic, was found to significantly decrease the abundance of prodiginines produced by strain DJPM01. Genomic and phenotypic evidence indicates strain DJPM01 can respond to the ecological conditions of the DJP microbial mat, with prodiginines produced under a range of conditions, including extreme UV radiation

    On the validity of the linear speed selection mechanism for fronts of the nonlinear diffusion equation

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    We consider the problem of the speed selection mechanism for the one dimensional nonlinear diffusion equation ut=uxx+f(u)u_t = u_{xx} + f(u). It has been rigorously shown by Aronson and Weinberger that for a wide class of functions ff, sufficiently localized initial conditions evolve in time into a monotonic front which propagates with speed cc^* such that 2f(0)c<2sup(f(u)/u)2 \sqrt{f'(0)} \leq c^* < 2 \sqrt{\sup(f(u)/u)}. The lower value cL=2f(0)c_L = 2 \sqrt{f'(0)} is that predicted by the linear marginal stability speed selection mechanism. We derive a new lower bound on the the speed of the selected front, this bound depends on ff and thus enables us to assess the extent to which the linear marginal selection mechanism is valid.Comment: 9 pages, REVTE

    Prospectus, January 18, 2012

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    NEW SHOWS, EVENTS TO MAKE DEBUTS AT PARKLAND, Parkland Expands Science Course Offerings, National Defense Authorization Act Sparks Debate Among Studetns, Wikipedia, Google to Protest SOPA, 11th Annual Rev. Dr. Martin Luther King Jr. Celebration, Q&A With the Student Government President, Meet the Coffee Professor, Ask Buster: Questions From the Readers, Now\u27s the Time to Save for College, A United States of Europe?, What\u27s Your New Year Resolution?, Cobra Men Beginning to Hit Their Stride, Women\u27s Basketball Continue Strong Seasonhttps://spark.parkland.edu/prospectus_2012/1000/thumbnail.jp

    Fluctuating "Pulled" Fronts: the Origin and the Effects of a Finite Particle Cutoff

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    Recently it has been shown that when an equation that allows so-called pulled fronts in the mean-field limit is modelled with a stochastic model with a finite number NN of particles per correlation volume, the convergence to the speed vv^* for NN \to \infty is extremely slow -- going only as ln2N\ln^{-2}N. In this paper, we study the front propagation in a simple stochastic lattice model. A detailed analysis of the microscopic picture of the front dynamics shows that for the description of the far tip of the front, one has to abandon the idea of a uniformly translating front solution. The lattice and finite particle effects lead to a ``stop-and-go'' type dynamics at the far tip of the front, while the average front behind it ``crosses over'' to a uniformly translating solution. In this formulation, the effect of stochasticity on the asymptotic front speed is coded in the probability distribution of the times required for the advancement of the ``foremost bin''. We derive expressions of these probability distributions by matching the solution of the far tip with the uniformly translating solution behind. This matching includes various correlation effects in a mean-field type approximation. Our results for the probability distributions compare well to the results of stochastic numerical simulations. This approach also allows us to deal with much smaller values of NN than it is required to have the ln2N\ln^{-2}N asymptotics to be valid.Comment: 26 pages, 11 figures, to appear in Phys. rev.
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