Modelling the movement and survival of the root-feeding clover weevil, Sitona lepidus, in the root-zone of white clover

White clover (Trifolium repens) is an important pasture legume but is often difficult to sustain in a mixed sward because, among other things, of the damage to roots caused by the soil-dwelling larval stages of S. lepidus. Locating the root nodules on the white clover roots is crucial for the survival of the newly hatched larvae. This paper presents a numerical model to simulate the movement of newly hatched S. lepidus larvae towards the root nodules, guided by a chemical signal released by the nodules. The model is based on the diffusion-chemotaxis equation. Experimental observations showed that the average speed of the larvae remained approximately constant, so the diffusion-chernotaxis model was modified so that the larvae respond only to the gradient direction of the chemical signal but not its magnitude. An individual-based lattice Boltzmann method was used to simulate the movement of individual larvae, and the parameters required for the model were estimated from the measurement of larval movement towards nodules in soil scanned using X-ray microtomography. The model was used to investigate the effects of nodule density, the rate of release of chemical signal, the sensitivity of the larvae to the signal, and the random foraging of the larvae on the movement and subsequent survival of the larvae. The simulations showed that the most significant factors for larval survival were nodule density and the sensitivity of the larvae to the signal. The dependence of larval survival rate on nodule density was well fitted by the Michealis-Menten kinetics. (c) 2005 Elsevier B.V All rights reserved.

Redefinition of the kilogram, ampere, kelvin and mole: a proposed approach to implementing CIPM recommendation 1 (CI-2005)

The International System of Units (SI) is founded on seven base units, the metre, kilogram, second, ampere, kelvin, mole and candela corresponding to the seven base quantities of length, mass, time, electric current, thermodynamic temperature, amount of substance and luminous intensity. At its 94th meeting in October 2005, the International Committee for Weights and Measures (CIPM) adopted a recommendation on preparative steps towards redefining the kilogram, ampere, kelvin and mole so that these units are linked to exactly known values of fundamental constants. We propose here that these four base units should be given new definitions linking them to exactly defined values of the Planck constant h, elementary charge e, Boltzmann constant k and Avogadro constant NA, respectively. This would mean that six of the seven base units of the SI would be defined in terms of true invariants of nature. In addition, not only would these four fundamental constants have exactly defined values but also the uncertainties of many of the other fundamental constants of physics would be either eliminated or appreciably reduced. In this paper we present the background and discuss the merits of these proposed changes, and we also present possible wordings for the four new definitions. We also suggest a novel way to define the entire SI explicitly using such definitions without making any distinction between base units and derived units. We list a number of key points that should be addressed when the new definitions are adopted by the General Conference on Weights and Measures (CGPM), possibly by the 24th CGPM in 2011, and we discuss the implications of these changes for other aspects of metrology.

Mixed initial-boundary value problem in particle modeling of microelectronic devices

The Boltzmann equation in presence of boundary and initial conditions, which describes the general case of carrier transport in microelectronic devices is analysed in terms of Monte Carlo theory. The classical Ensemble Monte Carlo algorithm which has been devised by merely phenomenological considerations of the initial and boundary carrier contributions is now derived in a formal way. The approach allows to suggest a set of event-biasing algorithms for statistical enhancement as an alternative of the population control technique, which is virtually the only algorithm currently used in particle simulators. The scheme of the self-consistent coupling of Boltzmann and Poisson equation is considered for the case of weighted particles. It is shown that particles survive the successive iteration steps.

Adapting the International System of Units to the twenty-first century

We review the proposal of the International Committee for Weights and Measures (Comité International des Poids et Mesures, CIPM), currently being considered by the General Conference on Weights and Measures (Conférences Générales des Poids et Mesures, CGPM), to revise the International System of Units (Le Système International d’Unitès, SI). The proposal includes new definitions for four of the seven base units of the SI, and a new form of words to present the definitions of all the units. The objective of the proposed changes is to adopt definitions referenced to constants of nature, taken in the widest sense, so that the definitions may be based on what are believed to be true invariants. In particular, whereas in the current SI the kilogram, ampere, kelvin and mole are linked to exact numerical values of the mass of the international prototype of the kilogram, the magnetic constant (permeability of vacuum), the triple-point temperature of water and the molar mass of carbon-12, respectively, in the new SI these units are linked to exact numerical values of the Planck constant, the elementary charge, the Boltzmann constant and the Avogadro constant, respectively. The new wording used expresses the definitions in a simple and unambiguous manner without the need for the distinction between base and derived units. The importance of relations among the fundamental constants to the definitions, and the importance of establishing a mise en pratique for the realization of each definition, are also discussed.

Characterization and antimicrobial efficacy against E. coli of a helium/air plasma at atmospheric pressure created in a plastic package

A plasma source, sustained by the application of a floating high voltage (±15 kV) to parallel-plate electrodes at 50 Hz, has been achieved in a helium/air mixture at atmospheric pressure (P = 105 Pa) contained in a zip-locked plastic package placed in the electrode gap. Some of the physical and antimicrobial properties of this apparatus were established with a view to ascertain its performance as a prototype for the disinfection of fresh produce. The current–voltage (I–V) and charge–voltage (Q–V) characteristics of the system were measured as a function of gap distance d, in the range (3 × 103 ≤ Pd ≤ 1.0 × 104 Pa m). The electrical measurements showed this plasma source to exhibit the characteristic behaviour of a dielectric barrier discharge in the filamentary mode and its properties could be accurately interpreted by the two-capacitance in series model. The power consumed by the discharge and the reduced field strength were found to decrease quadratically from 12.0 W to 4.5 W and linearly from 140 Td to 50 Td, respectively, in the range studied. Emission spectra of the discharge were recorded on a relative intensity scale and the dominant spectral features could be assigned to strong vibrational bands in the 2+ and 1− systems of N2 and ${\rm N}_2^+$ , respectively, with other weak signatures from the NO and OH radicals and the N+, He and O atomic species. Absolute spectral intensities were also recorded and interpreted by comparison with the non-equilibrium synthetic spectra generated by the computer code SPECAIR. At an inter-electrode gap of 0.04 m, this comparison yielded typical values for the electron, vibrational and translational (gas) temperatures of (4980 ± 100) K, (2700 ± 200) K and (300 ± 100) K, respectively and an electron density of 1.0 × 1017 m−3. A Boltzmann plot also provided a value of (3200 ± 200 K) for the vibrational temperature. The antimicrobial efficacy was assessed by studying the resistance of both Escherichia coli K12 its isogenic mutants in soxR, soxS, oxyR, rpoS and dnaK selected to identify possible cellular responses and targets related with 5 min exposure to the active gas in proximity of, but not directly in, the path of the discharge filaments. Both the parent strain and mutants populations were significantly reduced by more than 1.5 log cycles in these conditions, showing the potential of the system. Post-treatment storage studies showed that some transcription regulators and specific genes related to oxidative stress play an important role in the E. coli repair mechanism and that plasma exposure affects specific cell regulator systems.

Influence of fixed electric charges on potential profile across the squid axon membrane

The potential profile for a model of squid axon membrane has been determined for two physiological states: resting and action states. The non-linear Poisson-Boltzmann equation has been solved by considering the volumetric charge densities due to charges dissolved in an electrolytic solution and fixed on both glycocalyx and cytoplasmatic proteins. Results showing the features of the potential profile along the outer electrolytic region are similar for both resting and action states. However, the potential fall along glycocalyx at action state is lower than at resting. A small variation in the Na+ concentration drastically affects the surface membrane potentials and vice versa. We conclude that effects on the potential profile due to surface lipidic bilayer charge and contiguous electric double layers are more relevant than those provoked by fixed charges distributed along the cell cytoplasm. (c) 2007 Elsevier B.V. All rights reserved.

Derivação e solução de equações modelo da dinâmica de gases rarefeitos

Neste trabalho, duas equações modedlo na área da dinâmica de gases rarefeitos, são derivadas a partir de algumas soluções exatas da equação linearizada de Boltzmann homogênea e não homogênea. Em adição, uma versão analítca do método de ordenadas discretas é usado para resolver problemas clássicos nesta área, descritos pelo "Modelo S". Resultados numéricos são apresentados para os problemas de fluxo de Couette, fluxo de Poiseuille, "Creep" Térmico, Deslizamento Térmico e problema de Kramers.

Soluções unificadas para modelos com freqüência de colisão variável da dinâmica de gases rarefeitos

Neste trabalho, uma versão analítica do método de ordenadas discretas é usada para desenvolver soluções para alguns problemas da dinÂmica de gases rarefeitos, baseado em um modelo com freqüência de colisão variável (modelo CLF) da equação de Boltzmann linearizada. Em particular, resultados numéricos obtidos para os problemas de salto de temperatura, fluxo de Poiseuille, fluxo de Couette, Kramers, creep-térmico e deslizamento térmico são apresentados e discutidos.

Efeitos de superfície na dinâmica de gases rarefeitos : uma análise baseada no núcleo de espalhamento de Cercignani-Lampis

Neste trabalho, uma versão analítica do método de ordenadas discretas (ADO) é usada para resolver problemas da dinâmica de gases rarefeitos, enfocando a interação do gás com a superfície, que é modulada pela lei de Cercignani-Lampis, a qual inclui a consideração de dois coeficientes de acomodação. Os problemas para uma espécie (Fluxo de Poiseuille, problema Creep Térmico, Fluxo de Couette, problema de Deslizamento Térmico, problema de Deslizamento Viscoso e problema de Salto de Temperatura) são formulados a partir dos modelos BGK e S da equação linearizada de Boltzmann. Para o caso de problemas de mistura binária de gases (problema de Salto de Temperatura, problema de Deslizamento Térmico e problema de Deslizamento Viscoso) é usado o modelo de McCormack. A solução em ordenadas discretas analítica se mostra eficiente e precisa e uma série de resultados é apresentada no sentido de estabelecer uma análise detalhada da influência dos efeitos de superfície para todos os problemas.

Estudos teóricos da reação de alquilação desracemizante em enaminas quirais

Utilizando métodos ab initio no nível RHF/6-311G**, combinado com conceitos do Princípio de Curtin-Hammett e da lei de distribuição de Maxwell-Boltzmann, este trabalho teve como objetivo elucidar os mecanismos implicados na reação de Michael assimétrica via o equilíbrio tautomérico imina/enamina quirais, também conhecida como alquilação desracemizante. Estão descritos novas abordagens e metodologias para uma extensiva Análise Conformacional e Análise dos Estados de Transição para moléculas com razoável número de átomos, envolvendo um alto número de graus de liberdade. Essas novas abordagens e metodologias envolvendo o Estado de Transição, proporcionaram gerar resultados com desvio de apenas 10,1% para o valor do excesso diastereoisomérico dos produtos Re/Si envolvendo a enamina (R,R) 5; consideramos ainda neste caso, contribuições de entropia e entalpia (ZPE) para a energia livre absoluta de ativação. Tais resultados obtidos evidenciaram a importância da consideração de um maior número de confôrmeros na obtenção de geometrias no estado de transição, para a correta descrição dos processos cinéticos envolvidos nas reações químicas.

Simulação computacional de processos de formação de pares de bases biológicas livres considerando critérios probabilísticos, geométricos e energéticos

Neste trabalho, analisam-se os processos de formação de ligações de hidrogênio entre as bases Adenina. Timina, Guanina e Citosina usando o método Monte Carlo probabilístico. A possibilidade de formação de pares é inicialmente verificada considerando critério geométrico (distância e orientação das molécutlas) seguida pela análise da probabilidade energética, que é proporcional ao fator de Boltzmann. Os resultados mostram que a probabilidade de concorrência, para alguns modelos, não segue a estrutura mais provável segundo o fator de Boltzmann. Isto sugere que existe uma forte influência geométrica na formação dos pares (ligações simples e múltiplas). Tal análise fornece para a construção de modelos mais complexos bem como para o entendimento de alguns mecanismos que ocorrem em processos relacionados à mutações, visando compreender este tipo de fenômeno biológico

Movimento de partículas carregadas em fluidos ionizados : fundamentos matemáticos da teoria de eletroforese capilar

Neste trabalho, discutimos o movimento de uma macromolécula carregada em um fluido ionizado. A interação do campo elétrico é descrita pela equação de Poisson-Boltzmann acoplada às equações governantes para a dinâmica do fluido e às equações dinâmicas da partícula. Uma formulação fraca é introduzida no caso em que o domínio ocupado pelo fluido é finito e um teorema de existência de soluções fracas, local em tempo, é estabelecido. Dois modelos são considerados: fluxos não-estacionários e estacionários. No primeiro caso, a hidrodinâmica do sistema é governada pelas equações de Navier-Stokes, considerando-se um termo forçante relacionado ao potencial elétrico; no segundo caso, uma velocidade de deslizamento, a qual depende não linearmente sobre os potenciais, é introduzida como uma condição de contorno para um problema estacionário de Stokes. O caso de um fluido ocupando uma região infinita é também discutido supondo-se uma hipótese de aproximação sobre o campo elétrico.

Redução aluminotérmica do óxido de tântalo usando uma tocha de plasma como ignitor

In this work was used a plasma torch of non transferred arc with argon as work gas, using a power supply with maximum DC current of 250 A and voltage of 30 V to activate the plasma and keep it switched on. The flame temperature was characterized by optical emission spectroscopy, through Boltzmann-plot-method. The torch has been used like igniter in the aluminothermic reduction of the mixture tantalum oxide and aluminum, seeking to obtain metallic tantalum. In heating of the reagents only one particle will be considered to study interactions between plasma-particle, seeking to determinate its fusion and residence time. The early powders were characterized by laser granulometry, scanning electron microscopy (SEM) and X-ray diffraction analysis. The final product of this reaction was characterized by SEM and X-ray diffraction. Crystallite size was calculated by the Scherrer equation and microdeformation was determined using Willamsom-Hall graph. With Rietveld method was possible to quantify the percentile in weight of the products obtained in the aluminothermic reaction. Semi-quantitative chemical analysis (EDS) confirmed the presence of metallic tantalum and Al2O3 as products of the reduction. As was waited the particle size of the metallic tantalum produced, presents values in nanometric scale due the short cooling time of those particles during the process

Período de interferência de plantas daninhas em mandioca (Manihot esculenta) no noroeste do Paraná

A mandioca é uma exploração agrícola importante no Estado do Paraná. No entanto, há limitadas informações relacionadas à interferência das plantas daninhas nessa cultura. Objetivou-se com este trabalho estimar o período crítico de prevenção à interferência (PCPI) na cultura da mandioca (variedade Fécula Branca), nas condições edafoclimáticas do noroeste do Paraná. O experimento foi dividido em dois grupos de tratamentos: com períodos crescentes na presença de plantas daninhas (PAI); e com períodos crescentes na ausência de plantas daninhas (PTPI). Foram identificadas as espécies de plantas daninhas e densidades de infestação na área e calculada a importância relativa (IR), avaliando-se também o estande da cultura e a produtividade de raízes comerciais. As principais plantas daninhas presentes na área e que apresentaram os maiores valores de IR foram Cenchrus echinatus e Brachiaria decumbens. Aceitando-se uma tolerância de redução de produtividade de 5%, o PAI ajustado foi de 18 dias após o plantio da cultura, e o PTPI, de 100 dias. Concluiu-se que o PCPI da cultura para as condições edafoclimáticas do noroeste do Paraná situa-se entre 18 e 100 dias após o plantio.

Estatística não-extensiva aplicada ao cálculo do calor específico eletrônico em estruturas quasiperiódicas

Systems whose spectra are fractals or multifractals have received a lot of attention in recent years. The complete understanding of the behavior of many physical properties of these systems is still far from being complete because of the complexity of such systems. Thus, new applications and new methods of study of their spectra have been proposed and consequently a light has been thrown on their properties, enabling a better understanding of these systems. We present in this work initially the basic and necessary theoretical framework regarding the calculation of energy spectrum of elementary excitations in some systems, especially in quasiperiodic ones. Later we show, by using the Schr¨odinger equation in tight-binding approximation, the results for the specific heat of electrons within the statistical mechanics of Boltzmann-Gibbs for one-dimensional quasiperiodic systems, growth by following the Fibonacci and Double Period rules. Structures of this type have already been exploited enough, however the use of non-extensive statistical mechanics proposed by Constantino Tsallis is well suited to systems that have a fractal profile, and therefore our main objective was to apply it to the calculation of thermodynamical quantities, by extending a little more the understanding of the properties of these systems. Accordingly, we calculate, analytical and numerically, the generalized specific heat of electrons in one-dimensional quasiperiodic systems (quasicrystals) generated by the Fibonacci and Double Period sequences. The electronic spectra were obtained by solving the Schr¨odinger equation in the tight-binding approach. Numerical results are presented for the two types of systems with different values of the parameter of nonextensivity q