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Published byEsther Robinson Modified over 9 years ago
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Tactical revenue management Calculates and periodically updates the booking limits Resources – Units of capacity (flight departure, hotel room night, rental car day) Products – Customers are seeking to purchase those (a seat on Flight 130 from St. Louis to Cleveland on Monday, June 30 – single resource; A two-night stay at the Sheraton Cleveland, arriving on March 19 and departing on March 21 – two resources) Fare classes – A combination of a price and a set of restrictions on who can purchase and when (e.g. group and regional pricing)
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The fact that RM operates fare classes, does not change much from customers view – he still sees only the lowest available fare Since airlines still respond to the offers made by the competition, RM supplements rather than replaces pricing
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Tactical revenue management Capacity allocation Network management Overbooking
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Capacity allocation How many seats (hotel rooms, rental cars) to allow low-fare customers to book – given the possible future high-fare demand Two-class problem – Discount customers – Full-fare customers BASIC MODEL – all discount bookings happen before full-fare bookings We maximize expected revenue – incremental costs and ancillary contribution are zero In reality companies should maximize expected total contribution
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Determine the discount booking limit Tradeoff between setting it too high or too low (spoilage vs. dilution)
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B=60->61 PlaneC=100 – *Dd=50 – *Df=45 – *86% – **Dd=65 – **Df=30 – **14%..*6.5% – ***Dd=65 – ***Df=45 – ***14%..*93.5% =86%*0+14%*6.5%*190+14%*93.5%*(190-200) =14%*(6.5%*190+93.5%*(190-200))=>6.5%*190+93.5%*(190-200) =190—93.5%*200=> Pd—93.5%*Pf>0=>Pd/Pf>93.5%;190/200=95% 86%*0+14%*5=0.7 50%*10000+50%*20000=?
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