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RM Methods for Multiple Fare Structure Environments; Master's degree

机译:多种票价结构环境的Rm方法;硕士

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The rapid growth of Low Cost Carriers (LCC) and their simplified fare structures has created 'semi-restricted' fare structures where lower classes are undifferentiated except for price, while higher fare classes are still differentiated by various advance purchase and booking restrictions. The problem this causes is two-fold: (1) traditional revenue management systems, which operate based on the assumption of demand independence, will see demand 'spiral down' into the lowest booking classes as passengers buy the lowest available fare in the absence of fare restrictions; (2) airlines must maximize network revenues across two different fare structures, a more-restricted structure used on markets without an LCC presence, and the semi-restricted structure for markets where LCC competition exists. This thesis describes methods of dealing with these two problems: Hybrid Forecasting (HF), which forecasts 'product-oriented' demand using traditional forecasting methods while simultaneously forecasting 'price-oriented' demand for those passengers who will buy the lowest available fare; and Fare Adjustment (FA), which is used at the booking limit optimizer level to account for the sell-up potential of passengers. FA allows the airline to deal with multiple fare structures separately. The goal of this thesis is to provide a comprehensive summary of results when an airline uses HF and FA simultaneously in two different multiple fare structure, competitive networks. An alternate FA formulation also will be introduced and tested in these competitive environments. Results from the Passenger Origin-Destination Simulator (PODS) demonstrate that in a more restrictive network, HF and FA used in conjunction with one another achieve revenue increases of approximately 2-4% above traditional forecasting methods. In an environment with a fully unrestricted fare structure for LCC markets, HF and FA together generate revenue gains of over 20% above traditional methods.

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