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  • About
  • The Global ETD Search service is a free service for researchers to find electronic theses and dissertations. This service is provided by the Networked Digital Library of Theses and Dissertations.
    Our metadata is collected from universities around the world. If you manage a university/consortium/country archive and want to be added, details can be found on the NDLTD website.
11

The Fleet-Sizing-and-Allocation Problem: Models and Solution Approaches

El-Ashry, Moustafa 23 November 2007 (has links)
Transportation is one of the most vital services in modern society. It makes most of the other functions of society possible. Real transportation systems are so large and complex that in order to build the science of transportation systems it will be necessary to work in many areas, such as: Modeling, Optimization and Simulation. We are interested in solutions for the so-called fleet-sizing-and-allocation problem (FSAP). Fleet sizing and allocation problems are one of the most interesting and hard to solve logistic problems. A fleet sizing and allocation problem consists of two interdependent parts. The fleet sizing problem is to determine a number of transportation units that optimally balances service requirements against the cost of purchasing and maintaining the transportation units. The allocation problem is dealing with the repositioning of transportation units to serve future transportation demand. To make the fleet sizing and allocation problem a little bit more tractable we concentrate on logistic systems with a special hub-and-spoke structure. We start with a very simple fleet sizing of one-to-one case. This case will cause us to focus attention on several key issues in fleet sizing. Afterwards, the generalization of the one-to-one system is the one-to-many system. As a simple example can serve the continuous time situation where a single origin delivers items to many destinations. For the case that items are produced in a deterministic production cycle and transportation times are stochastic. We also studied a hub-and-spoke problem with continuous time and stochastic demand. To solve this problem, based on Marginal Analysis, we applied queueing theory methods. The investigation of the fleet-sizing-and-allocation problem for hub-and-spoke systems is started for a single-period, deterministic-demand model. In that the model hub has to decide how to use a given number of TU’s to satisfy a known (deterministic) demand in the spokes. We consider two cases: 1. Renting of additional TU’s from outside the system is not possible, 2. Renting of additional TU’s from outside the system is possible. For each case, based on Marginal Analysis, we developed a simple algorithm, which gives us the cost-minimal allocation. Since the multi-period, deterministic demand problem is NP-hard we suggest to use Genetic Algorithms. Some building elements for these are described. For the most general situation we also suggest to use simulation optimization. To realize the simulation optimization approach we could use the software tool “Calculation Assessment Optimization System” (CAOS). The idea of CAOS is to provide a software system, which separates the optimization process from the optimization problem. To solve an optimization problem the user of CAOS has to build up a model of the system to which the problem is related. Furthermore he has to define the decision parameters and their domain. Finally, we used CAOS for two classes of hub-and-spoke system: 1. A single hub with four spokes, 2. A single hub with fifty spokes. We applied four optimizers – a Genetic Algorithm, Tabu Search, Hybrid Parallel and Hybrid Serial with two distributions (Normal Distribution and Exponential Distribution) for a customer interarrival times and their demand.
12

[en] MATHEMATICAL PROGRAMMING MODELS FOR THE PROBLEM OF INTERVENTION IN ONSHORE OIL WELLS / [pt] MODELOS DE PROGRAMAÇÃO MATEMÁTICA PARA O PROBLEMA DE INTERVENÇÃO EM POÇOS TERRESTRES DE PETRÓLEO

MIGUEL ANGEL FERNANDEZ PEREZ 08 August 2017 (has links)
[pt] Na indústria do petróleo e gás, uma das atividades de maior importância é a intervenção em poços para serviços de manutenção, a qual é necessária para garantir a produção de petróleo. Estas intervenções são realizadas por sondas workover que são disponibilizadas para atender uma grande quantidade de poços segundo um itinerário. Nesta tese são propostos três modelos de programação linear inteira para abordar eficientemente o problema de intervenção em poços terrestres de petróleo. O primeiro modelo determina o itinerário de um conjunto de sondas homogêneas, visando minimizar a perda total de produção. Este modelo é um aprimoramento do modelo proposto por Costa e Ferreira Filho (2004). O segundo modelo é uma extensão do anterior e considera também o dimensionamento de uma frota de sondas heterogênea, procurando minimizar o custo de perda de produção e o custo de aluguel de sondas. O terceiro modelo é uma abordagem estocástica que estende o segundo modelo e consiste em dimensionar uma frota de sondas considerando o tempo de intervenção incerto. A incerteza do tempo de intervenção é representada mediante a geração de cenários, usando para este fim os métodos de Monte Carlo, Redução de Cenários e Quasi-Monte Carlo. Os testes de estabilidade propostos por Kaut e Wallace (2003) são aplicados para avaliar os métodos de geração de cenários e estabelecer o número de cenários adequados para resolver o problema. Para avaliar o desempenho dos modelos propostos, diversos experimentos computacionais foram realizados em instâncias de pequeno, médio e grande porte. Todas as instâncias são baseadas em casos reais no Brasil. Os resultados mostram que os modelos propostos foram capazes de resolver todas as instâncias utilizadas, inclusive aquelas de grande porte, demonstrando serem eficientes quando comparadas com várias metaheurísticas, pois produzem soluções exatas em um curto tempo computacional. Uma análise do impacto nas soluções quando ocorre uma mudança no preço de petróleo e no horizonte de planejamento também é realizada. A metodologia de resolução empregada no terceiro modelo mostrou que o método Quasi-Monte Carlo proporcionou os melhores cenários para representar a incerteza e também o potencial do modelo para resolver problemas de grande porte. / [en] In the oil and gas industry, one of the most important activities is the intervention in wells for maintenance services, which is necessary to ensure the production of oil. These interventions are performed by workover rigs that are available to serve a large number of wells according to a schedule. In this thesis, we proposed three integer linear programming models to efficiently address the problem of intervention in onshore oil wells. The first model determines the schedule of a set of homogeneous rigs, with the objective of minimizing the total production loss. This model is an improvement of the model proposed by Costa and Ferreira Filho (2004). The second model is an extension of the previous one and also considers the sizing of a heterogeneous rig fleet, with the objective of minimizing the production loss cost and the rig rental cost. The third model is a stochastic approach that extends the second model and consists of sizing a rig fleet considering the uncertainty in the intervention time. The uncertainty in the intervention time is represented by the generation of scenarios, using for this purpose the Monte Carlo, Scenario Reduction, and Quasi-Monte Carlo methods. The stability tests proposed by Kaut and Wallace (2003) are applied to evaluate the scenario generation methods and to establish the number of appropriate scenarios to solve the problem. To evaluate the performance of the proposed models, several computational experiments were performed in small, medium and large instances. All instances are based on real cases in Brazil. The results show that the proposed models were able to solve all of the instances considered, including the large instances, proving to be efficient when compared to various metaheuristics, as they produce exact solutions in small computational time. An analysis of the impact on the solutions when there is a change in the oil price and the planning horizon is also carried out. The resolution methodology employed in the third model showed that the Quasi-Monte Carlo method provided the best scenarios to represent the uncertainty and also the potential of the model to solve large-scale problems.
13

Scheduling do transporte de petróleo das plataformas marítimas e de atendimento a centros consumidores. / Scheduling the petroleun and oil offshore and consumers centers.

Muract, Adrian Esteban 17 October 2008 (has links)
Now a day, petroleum companies are looking for a way to calculate the best economic and time consuming alternative to move a group of ships between platforms, refineries and consuming centers. In the following research is introduced a solution to this problem through a system which optimize the main variables involved. Variables such as scheduling and road have been taken into account. The variable scheduling defines the road that each ship must follow. Meanwhile, the optimization of the route is based on traveling time between each points, uploaded and downloaded time, storing capacity at each point, etc. The following system has been tested in two real cases showing a good performance. / Coordenação de Aperfeiçoamento de Pessoal de Nível Superior / Hoje em dia, as empresas petroleiras enfrentam o desafio de conhecer qual é a melhor forma de movimentar uma frota de navios cargueiros sem que isso signifique um aumento de custo, entre outras. Neste trabalho será apresentada uma solução para este, mediante o desenvolvimento de um sistema que permita calcular as rotas para transporte de petróleo bruto de plataformas marítimas a refinarias, bem como transporte dos derivados do petróleo de refinarias a centros consumidores. Para a solução do sistema, foi realizado um scheduling no qual determina-se a rota que cada navio deve realizar para que o petróleo sea entregue, buscando a rota que conduza ao melhor caminho, sendo considerado o tempo de deslocamento, carga e descarga do produto, além do limite de armazenamento de produto em cada plataforma, entre outros parâmetros.

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