Projetos Otimização e Pesquisa Operacional
Projetos Mecânica dos Fluidos Computacional
Pós Doutorado
Em andamento
Em andamento
Title: Mathematical Modeling of Combustion in Rotary Kilns
Summary:
The presentation will describe the Rotary Kiln and the modeling of the processes inside this equipment. The rotary kiln is a heavy equipment which is used at the mineral processing industry, especially cement fabrication, to the calcination of materials at very high temperatures. The heat input to the process is based on the combustion of several types of fuels. Therefore, inside the rotary kiln we can identify many physical and chemical processes which can be mathematically modeled and enable the simulation of the equipment operation under different conditions. The use of high-end CFD (Computational Fluid Dynamics) represents the ultimate application of that mathematical modeling.
Dynamis intends to present a practical case: the modeling of the world’s largest Nickel Ore Calcining Kiln.
Presentation by:
Guilherme Martins Ferreira – Partner at Dynamis Mecânica Aplicada – Graduated as Mechanical Engineer at Escola Politécnica (São Paulo State University) in 1983, post-graduated in Thermal Engineering and Fluid Mechanics. Highly experienced at Chemical Industry, Petrochemicals, Agro-industry, Power Generation, Cement & Lime, Mineral Processing, Metallurgy, Iron-making & Steelmaking, Pulp & Paper, Ceramics, Glass , Oil & Gas and Nuclear Industries.
Conferência 9: Objective Bayesian Analysis for Generalized Normal Distribution with Application on the Height of Brazilian Eucalyptus Clones
Vera Tomazella, DEs-UFSCar
Abstract
This work presents the Objective Bayesian approach for the estimation of the parameters of the generalized normal model. Simulation studies were performed to analyze the frequentist properties of credible intervals from the reference posterior distribution. The proposed methodology is illustrated in a real data set.
Conferência 8: Lifetime model for multivariate survival data with a surviving fraction
Vicente G. Cancho, ICMC-USP
Abstract
In this paper we propose a new lifetime model for multivariate survival data with a surviving fraction. We develop this model assuming that there are m types of unobservable competing risks, where each risk is related to a time of the occurrence of an event of interest. We explore the use of Markov chain Monte Carlo (MCMC) methods to develop a Bayesian analysis for the proposed model. We also perform a simulation study in order to analyze the frequentist coverage probabilities of credible interval derived from posteriors. Our modeling is illustrated through a real data set.
Conferência 7: A Bayesian Approach to Zero-Modified Poisson Model for the Prediction of Match Outcomes: An Application to the 2012-2013 La Liga Season
Adriano K. Suzuki, ICMC-USP
Abstract
In any sports competition, strong interest is devoted to the knowledge on the team that will be champion. The result of a match, the chance of a team being either qualified for a specific tournament, or relegated, the best attack and defense are also subjects of interest. This paper presents a Bayesian methodology for modeling the number of goals scored by a team based on Zero-Modified Poisson distribution. Inference procedures and computational simulation studies are also discussed. The proposed methodology was applied to the 2012-13 La Liga and the results were compared with those of Poisson model through the De Finetti measure and percentage of correct predictions.
Conferência 6: Zero-Modified Regression Models
Katiane S. Conceição, ICMC-USP
Abstract
In this work, we present a family of distributions for count data, the so called Zero- Modified Power Series, which is an extension of the Power Series distributions family whose support starts at zero. This extension consists in modifying the probability of observing zero of each Power Series distribution, allowing the new zero-modified distribution appro- priately accommodate datasets which have any amount of zero observations (for instance, zero-inflated or zero-deflated datasets). Power Series distributions included in the Zero- Modified Power Series family are: Poisson, Generalized Poisson, Geometric, Binomial, Negative Binomial and Generalized Negative Binomial. We introduce the Zero-Modified Power Series regression models and propose a Bayesian approach considering information matrix priori. Two real datasets, corresponding to leptospirosis notifications in cities of Bahia State at Brazil, are analyzed. We emphasize that the proposed Zero-Modified Power Series family distributions and their regression versions can accommodate sets of count data without any previous knowledge about the characteristic of zero-inflation (-deflation) present in the dataset.