1000 resultados para Equação de Transporte de Nêutrons


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El cálculo de la capacidad de una corriente para el transporte de sedimentos de fondo requiere información sobre las características hidráulicas, geomorfológicas y granulométricas del cauce. Sin embargo, en ríos de fuerte pendiente y para caudales que superen ampliamente el umbral del movimiento de las partículas se dan una serie de circunstancias que permiten calcular el caudal sólido de acarreo a partir de ecuaciones muy simples, que involucran únicamente caudal líquido y pendiente longitudinal del lecho, con el consiguiente ahorro. En contrapartida la precisión de dichas ecuaciones es inferior, por lo que se recomienda restringir su empleo a la obtención de un primer orden de magnitud de la carga de fondo. En el presente artículo se incluye una compilación de este tipo de ecuaciones, así como un ejemplo ilustrativo de su utilización.

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En los últimos años, la ampliación de la red del tren de alta velocidad en España ha generado un creciente interés tanto en el ámbito de las políticas de desarrollo urbano y territorial, como en el ámbito académico. El presente artículo se suma a estos estudios haciendo un esfuerzo por identificar elementos de reflexión que informen a las políticas públicas para maximizar las oportunidades que la infraestructura introduce. Para ello se identifican las oportunidades de dinamización, los efectos de la implantación y servicio, y finalmente, las políticas y acciones que a escala local suelen desplegarse para su máximo aprovechamiento.

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En este artículo se presenta un método para determinar la forma del área de mercado de una planta industrial agraria asilada cuando el espacio isótropo para el transporte que rodea a la misma se halla atravesado por rutas en las cuales los costes unitarios de transporte son menores. Se plantea también qué hipótesis implícitas sobre los costes de transportes se encuentran en los esquemas publicados sobre la forma del área de mercado.

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El transporte de oxígeno a los tejidos es una de las funciones primordiales del organismo humano, y constituye el primer objetivo de una atención médica en situación crítica. Su control empieza por el conocimiento de las características del aire ambiental o de la mezcla de gases medicinales que se administran al paciente mediante cualquiera de los mecanismos convencionales. Uno de los pasos críticos es el intercambio alvéolo-capilar. La difusión, mediada por el gradiente de presiones, depende de la superficie de intercambio y del grosor de las membranas a atravesar. Oxigenada ya la sangre, el transporte de oxígeno a los tejidos es dependiente de la cantidad de hemoglobina, de la saturación por el oxígeno que ésta alcanza y del gasto cardíaco que imprime movilidad a las unidades transportadoras, los hematíes. Gracias al cálculo del contenido de oxígeno en sangre venosa, es posible conocer el consumo de oxígeno tisular, que expresado en forma de cociente de extracción parece ser un buen índice de monitorización y factor pronóstico.

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An empirical equation: DMHmº = t i/b (where t i is the Kelvin temperature of the beginning of the thermal decomposition obtained from the thermogravimetry of the adducts; b is an empirical parameter wich depends on the metal halide and on the number of ligands) was obtained and tested for 53 adducts MX2.nL (where MX2 is a metal halide from the zinc group). The difference between experimental and calculated values was less than 6% for 22 adducts. To another 22 adducts, that difference was less than 10%. Only for 4 compounds the difference between experimental and calculated values exceeds 15%.

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In this work are presented two modified forms of Kapustinskii equation that could be used to estimate the values of the lattice enthalphies for adducts: DM Hm o=(-n.z+ .z- .10(2)/D).(1-d*/D) .K and DM Hm o=(-n.z+ .z-.10(2)/d).(1-d*/d).K.d. Two new parameters related with steric effects and donor power of the ligands, J anddare introduced. The proposed equations were tested for 49 adducts (mainly from the zinc group halides). The difference between experimental (calorimetric) and calculated values (using the proposed equations) values are less than 5% for 41 of the tested adducts.

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In this work we discuss the aspects related to the phenomenon of mass transport in thin electroactive polymer films. Such phenomenon must be considered because the properties and consequent applications of these materials largely depend on the movement of charge carriers, i.e. ions, electrons or holes. The most recent majority of the techniques, methods and theoretical models used in this type of study are gathered and discussed, providing an easy and critical way for choosing the methodology for an investigation.

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The concepts of dissipation and feedback are contained in the behavior of many natural dynamical systems. They have been used to predict the evolution of populations leading to the formulation of the quadratic logistic equation (QLE). More recently, the QLE has been used to provide a better understanding of physicochemical systems with promising results. Many physical, chemical and biological dynamic phenomena can be understood on the basis of the QLE and this work describes the main aspects of this equation and some recent applications, with emphasis on electrochemical systems. Also, it is illustrated the concept of potential energy as a convenient way of describing the stability of the fixed points of the QLE.

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Quantum chemistry describes the hydrogen atom as one of the few systems that permits an exact solution of the Schrödinger equation. Students tend to consider that little can be learned from the hydrogen atom and forget that it can be used as a standard to test numerical procedures used to calculate properties of multielectronic systems. In this paper, four different numerical procedures are described in order to solve the Schrödinger equation for the hydrogen atom. The basic motivation is to identify new insights and methods that can be obtained from the application of powerful numerical techniques in a well-known system.

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A Fortran77 program, SSPBE, designed to solve the spherically symmetric Poisson-Boltzmann equation using cell model for ionic macromolecular aggregates or macroions is presented. The program includes an adsorption model for ions at the aggregate surface. The working algorithm solves the Poisson-Boltzmann equation in the integral representation using the Picard iteration method. Input parameters are introduced via an ASCII file, sspbe.txt. Output files yield the radial distances versus mean field potentials and average molar ion concentrations, the molar concentration of ions at the cell boundary, the self-consistent degree of ion adsorption from the surface and other related data. Ion binding to ionic, zwitterionic and reverse micelles are presented as representative examples of the applications of the SSPBE program.

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In this work, composites formed from a mixture of V2O5 and polyaniline (PANI) were investigated, for applications as cathode materials for secondary lithium batteries. Electrochemical quartz crystal microbalance (EQCM) data show that charge compensation in the [PANI]0.3V2O5 nanocomposite is achieved predominantly by Li+ migration. However, the charge compensation in the [PANI]V2O5 microcomposite occurs by Li+ and ClO4- transport. Electrochemical Impedance Spectroscopy (EIS) measurements reveal several benefits of nanohybrid formation, including the achievement of shorter ionic diffusion pathways, the higher diffusion rate of the lithium ion and also the higher electronic conductivity, which are responsible for a synergetic effect of the energy storage properties.

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The ability of biomolecules to catalyze chemical reactions is due chiefly to their sensitivity to variations of the pH in the surrounding environment. The reason for this is that they are made up of chemical groups whose ionization states are modulated by pH changes that are of the order of 0.4 units. The determination of the protonation states of such chemical groups as a function of conformation of the biomolecule and the pH of the environment can be useful in the elucidation of important biological processes from enzymatic catalysis to protein folding and molecular recognition. In the past 15 years, the theory of Poisson-Boltzmann has been successfully used to estimate the pKa of ionizable sites in proteins yielding results, which may differ by 0.1 unit from the experimental values. In this study, we review the theory of Poisson-Boltzmann under the perspective of its application to the calculation of pKa in proteins.

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Analytical solutions of a cubic equation with real coefficients are established using the Cardano method. The method is first applied to simple third order equation. Calculation of volume in the van der Waals equation of state is afterwards established. These results are exemplified to calculate the volumes below and above critical temperatures. Analytical and numerical values for the compressibility factor are presented as a function of the pressure. As a final example, coexistence volumes in the liquid-vapor equilibrium are calculated. The Cardano approach is very simple to apply, requiring only elementary operations, indicating an attractive method to be used in teaching elementary thermodynamics.

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Glyphosate was determined in runoff and leaching waters in agricultural soil that received an application of active ingredient and was exposed to simulated intensive rain conditions. The concentrations decreased during the simulation period and the concentrations of the runoff were higher than those achieved in the samples of leaching waters. The concentrations were lower than the pattern in the Brazilian Regulation MS N. 518/2004 for drinking water. The transported load of the applied active ingredient by the leaching was of 15.4% (w/w) and for the runoff was of 1.7% (w/w).

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In the last years, a great interest in nonequilibrium systems has been witnessed. Although the Master Equations are one of the most common methods used to describe these systems, the literature about these equations is not straightforward due to the mathematical framework used in their derivations. The goals of this work are to present the physical concepts behind the Master Equations development and to discuss their basic proprieties via a matrix approach. It is also shown how the Master Equations can be used to model typical nonequilibrium processes like multi-wells chemical reactions and radiation absorption processes.