Asunto(s)
Lupus Vulgar/patología , Nariz , Osteoartritis de la Cadera/patología , Piel/patología , Tuberculosis Osteoarticular/patología , Antituberculosos/uso terapéutico , Biopsia , Femenino , Humanos , Lupus Vulgar/diagnóstico , Lupus Vulgar/tratamiento farmacológico , Lupus Vulgar/microbiología , Mycobacterium tuberculosis/aislamiento & purificación , Osteoartritis de la Cadera/diagnóstico , Osteoartritis de la Cadera/tratamiento farmacológico , Osteoartritis de la Cadera/microbiología , Líquido Sinovial/microbiología , Resultado del Tratamiento , Tuberculosis Osteoarticular/diagnóstico , Tuberculosis Osteoarticular/tratamiento farmacológico , Tuberculosis Osteoarticular/microbiologíaRESUMEN
An approach to modeling the impact of disturbances in an agricultural production network is presented. A stochastic model and its approximate deterministic model for averages over sample paths of the stochastic system are developed. Simulations, sensitivity and generalized sensitivity analyses are given. Finally, it is shown how diseases may be introduced into the network and corresponding simulations are discussed.
Asunto(s)
Crianza de Animales Domésticos/métodos , Crianza de Animales Domésticos/organización & administración , Modelos Biológicos , Modelos Organizacionales , Porcinos/crecimiento & desarrollo , Animales , Animales Domésticos , Simulación por Computador , Modelos Estadísticos , Procesos EstocásticosRESUMEN
We develop a theory for sensitivity with respect to parameters in a convex subset of a topological vector space of dynamical systems in a Banach space. Specific motivating examples for probability measure dependent differential, partial differential and delay differential equations are given. Schemes that approximate the measures in the Prohorov sense are illustrated with numerical simulations for distributed delay differential equations.
Asunto(s)
Algoritmos , Simulación por Computador , Modelos Biológicos , Sensibilidad y EspecificidadRESUMEN
This paper summarizes evidence of a nonlinear frequency dependence of attenuation for compressional waves in shallow-water waveguides with sandy sediment bottoms. Sediment attenuation is found consistent with alpha(f) = alpha(f(o)) x (f/f(o))n, n approximately 1.8 +/- 0.2 at frequencies less than 1 kHz in agreement with the theoretical expectation, (n = 2), of Biot [J. Acoust. Soc. Am. 28(2), 168-178, 1956]. For frequencies less than 10 kHz, the sediment layers, within meters of the water-sediment interface, appear to play a role in the attenuation that strongly depends on the power law. The accurate calculation of sound transmission in a shallow-water waveguide requires the depth-dependent sound speed, density, and frequency-dependent attenuation.