Semi-Markov information model for revenue management and dynamic pricing

被引:16
作者
Walczak, Darius
Brumelle, Shelby
机构
[1] PROS Revenue Management, Houston, TX 77002 USA
[2] Univ British Columbia, Fac Commerce & Business Adm, Vancouver, BC V6T 1Z2, Canada
关键词
dynamic programming; optimal control; semi-Markov processes; revenue management; dynamic pricing;
D O I
10.1007/s00291-005-0026-z
中图分类号
C93 [管理学]; O22 [运筹学];
学科分类号
070105 ; 12 ; 1201 ; 1202 ; 120202 ;
摘要
In traditional airline yield management, when a customer requests a discount fare, the airline must decide whether to sell a seat at the requested discount or to hold the seat in hopes that a customer will arrive later who will pay more. In contrast to that, in dynamic pricing models of revenue management, when faced with a request for a seat the airline quotes a price that may or may not be accepted by that customer. In each approach different type of information is available to the seller and, consequently, there is usually a difference between optimal policies and their expected revenues. On the other hand many structural properties of optimal policies are shared. We provide a framework that includes these two types of models by introducing an information variable into the state description of the decision problem.
引用
收藏
页码:61 / 83
页数:23
相关论文
共 38 条
[11]   Perishable asset revenue management with Markovian time dependent demand intensities [J].
Feng, YY ;
Gallego, C .
MANAGEMENT SCIENCE, 2000, 46 (07) :941-956
[12]   A continuous-time yield management model with multiple prices and reversible price changes [J].
Feng, YY ;
Xiao, BC .
MANAGEMENT SCIENCE, 2000, 46 (05) :644-657
[13]   OPTIMAL DYNAMIC PRICING OF INVENTORIES WITH STOCHASTIC DEMAND OVER FINITE HORIZONS [J].
GALLEGO, G ;
VANRYZIN, G .
MANAGEMENT SCIENCE, 1994, 40 (08) :999-1020
[14]  
GERCHAK Y, 1985, CANADIAN J ADM SCI, V2, P161
[15]   OPTIMAL-CONTROL OF ARRIVALS TO MULTISERVER QUEUES IN A RANDOM ENVIRONMENT [J].
HELM, WE ;
WALDMANN, KH .
JOURNAL OF APPLIED PROBABILITY, 1984, 21 (03) :602-615
[16]   Approximate solution of Markov renewal programs with finite time horizon [J].
Hinderer, K ;
Waldmann, KH .
SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 1999, 37 (02) :502-520
[17]  
HINDERER KF, 1984, P 7 C PROB THEOR BRA, P173
[18]  
JACOD J, 1974, ANN I H POINCARE B, V10, P201
[19]   FINITE NON-HOMOGENEOUS SEMI-MARKOV PROCESSES - THEORETICAL AND COMPUTATIONAL ASPECTS [J].
JANSSEN, J ;
DEDOMINICIS, R .
INSURANCE MATHEMATICS & ECONOMICS, 1984, 3 (03) :157-165
[20]  
Kincaid W. M., 1963, J MATH ANAL APPL, V7, P183, DOI DOI 10.1016/0022-247X(63)90047-7