| Literature DB >> 32287525 |
Yinghua Huang1, Hani I Mesak2, Maxwell K Hsu3, Hailin Qu4.
Abstract
The paper introduces for the first time a totally dynamic two-stage approach to analyzing the hotel industry's technical efficiency at the sub-national level. The first stage uses data envelopment window analysis (DEWA) to assess regional hotel sectors' technical efficiency over time. Unlike previous studies, the second stage uses a dynamic Tobit model to investigate the impact of macro contextual factors on the hotel sector efficiency. The study chooses the Chinese hotel industry during the period 2001-2006 as its application setting. The findings of the investigation indicate that the Chinese hotel industry is approaching an efficient operation in general, recovering from a major dip in 2003 resulting from the Severe Acute Respiratory Syndrome (SARS) outbreak. In addition, the study introduces a novel two-dimensional efficiency-based matrix to assess the competitive advantage of different regions of the Chinese hotel sector. The paper presents strategic market implications for hoteliers, government decision-makers, and destination management organizations. The proposed methods are applicable for situations in which an exogenous event of a destabilizing impact (e.g., SARS) does occur.Entities:
Keywords: China; Data envelopment window analysis; Efficiency; Hotel industry; Market segmentation; Tobit regression
Year: 2011 PMID: 32287525 PMCID: PMC7112616 DOI: 10.1016/j.jbusres.2011.07.015
Source DB: PubMed Journal: J Bus Res ISSN: 0148-2963
Literature survey of DEA studies in the hotel industry.
| Authors | Method | Units | Inputs | Outputs |
|---|---|---|---|---|
| DEA-CCR and DEA-BCC | 48 hotels/motels in the United States, 1994 | (1) average employee annual wage, (2) average price of a room, (3) average price of food and beverage operations, (4) average price of casino operations, (5) average price of hotel operations, (6) average price of other expenses. | Total revenues which consist of revenue from rooms, gaming, food and beverage, and other type. | |
| DEA-BCC model and CCR model | 25 four or five star hotels in Taipei 2000 | (1) Number of hotel rooms, (2) food and beverage capacity, (3) number of employees, (4) total cost of the hotel. | (1) Yielding index, (2) F&B revenue, (3) miscellaneous | |
| DEA-CCR model | 101 hotels in Norway, 2005 | (1) Number of hotel rooms, (2) number of employees. | (1) Sales revenue, (2) occupancy rate. | |
| DEA-Malmquist productivity index | 42 hotels of a Portuguese hotel chain, 1999–2001 | (1) Full-time workers, (2) cost of labor, (3) book value of property, (4) external costs. | (1) Sales, (2) number of guests, (3) nights spent in the hotel. | |
| DEA-Window analysis | 46 international tourist hotels in Taiwan, 1997–2002 | (1) Total operating expenses, (2) number of employees, (3) number of guest rooms, (4) total area of catering division. | (1) Total operating revenues, (2) average room rate, (3) average production value per employee in the catering division, (4) average production value of the catering division (per 36 square feet). | |
| DEA-Window analysis | Hotels across 20 regions in Italy, 2002–2005 | (1) Labor cost. | (1) Sales revenue; (2) value added. | |
Note. See Appendix A for an overview of DEA‐CCR and BCC models.
Variables utilized in the DEWA model.
| Variables | Units | Range (2001–2006) | Mean | S. D. |
|---|---|---|---|---|
| Number of employees (X1) | Number | 1,441–184,788 | 43,883 | 35,682.55 |
| Guest rooms (X2) | Number | 1,808–150,967 | 36,215 | 28,686.15 |
| Fixed assets (X3) | 10,000 RMB | 31,661.62–6,109,022 | 1,010,105.75 | 1,096,903.12 |
| Total revenue (Y1) | 10,000 RMB | 8147–2,731,874.44 | 360,705.86 | 462,277.05 |
| Average occupancy rate (Y2) | Percentage | 31.92–75.03 | 57.20 | 7.46 |
Note. RMB denotes China's official currency.
Results of DEWA-BCC model (window length = 3).
| 2001 | 2002 | 2003 | 2004 | 2005 | 2006 | Mean | S. D. | ||
|---|---|---|---|---|---|---|---|---|---|
| R1 | Beijing | .92 | .91 | .77 | .96 | .94 | .98 | .90 | 8.12% |
| R2 | Tianjin | .77 | .75 | .71 | .87 | .92 | .86 | .81 | 8.62% |
| R3 | Hebei | .79 | .90 | .81 | .76 | .79 | .75 | .80 | 5.26% |
| R4 | Shanxi | .83 | .83 | .81 | .89 | .95 | .99 | .88 | 6.53% |
| R5 | Inner Mongolia | .93 | .87 | .83 | .83 | .82 | .84 | .85 | 3.57% |
| R6 | Liaoning | .86 | .81 | .72 | .81 | .85 | .87 | .80 | 5.46% |
| R7 | Jilin | .91 | .83 | .77 | .87 | .77 | .82 | .82 | 5.19% |
| R8 | Heilongjiang | .61 | .82 | .77 | .83 | .82 | .85 | .80 | 6.56% |
| R9 | Shanghai | .95 | 1.00 | .90 | 1.00 | 1.00 | .97 | .97 | 4.53% |
| R10 | Jiangsu | .85 | .89 | .87 | .93 | .90 | .92 | .90 | 2.91% |
| R11 | Zhejiang | .96 | .99 | .95 | .96 | .92 | .95 | .96 | 2.28% |
| R12 | Anhui | .89 | .89 | .83 | .91 | .95 | .92 | .89 | 4.50% |
| R13 | Fujian | .75 | .83 | .83 | .79 | .80 | .77 | .80 | 3.13% |
| R14 | Jiangxi | .72 | .94 | .91 | .93 | .90 | .92 | .91 | 6.48% |
| R15 | Shangdong | .83 | .80 | .75 | .86 | .89 | .95 | .83 | 6.56% |
| R16 | Henan | .93 | .89 | .88 | 1.00 | .94 | .92 | .93 | 5.22% |
| R17 | Hubei | .92 | .77 | .73 | .75 | .79 | .79 | .77 | 5.43% |
| R18 | Hunan | .92 | .94 | .97 | .99 | 1.00 | 1.00 | .97 | 3.06% |
| R19 | Guangdong | .96 | .93 | 1.00 | 1.00 | .94 | .92 | .97 | 3.53% |
| R20 | Guangxi | .87 | .85 | .76 | .82 | .79 | .80 | .81 | 4.29% |
| R21 | Hainan | .96 | .89 | .83 | .78 | .79 | .77 | .83 | 6.44% |
| R22 | Chongqing | .94 | .94 | .89 | .89 | .87 | .87 | .90 | 3.31% |
| R23 | Sichuan | .82 | .82 | .76 | .80 | .82 | .83 | .80 | 3.15% |
| R24 | Guizhou | 1.00 | .96 | .89 | .96 | 1.00 | .96 | .95 | 4.89% |
| R25 | Yunnan | .85 | .84 | .76 | .62 | .73 | .74 | .74 | 8.62% |
| R26 | Tibet | 1.00 | .87 | .54 | .69 | .61 | .57 | .68 | 16.34% |
| R27 | Shaanxi | .88 | .89 | .88 | .67 | .68 | .65 | .78 | 11.30% |
| R28 | Gansu | .80 | .85 | .85 | .69 | .77 | .85 | .79 | 7.52% |
| R29 | Qinghai | 1.00 | .94 | .78 | .91 | 1.00 | 1.00 | .91 | 12.88% |
| R30 | Ningxia | .92 | .80 | .99 | 1.00 | 1.00 | 1.00 | .96 | 7.83% |
| R31 | Xinjiang | .82 | .77 | .73 | .81 | .80 | .83 | .78 | 4.01% |
Note. The value of technical efficiency ranges between zero (0) and one (1). The entry related to each year represents the average technical efficiency of a region over all windows for which the region is a member. For Beijing as an example, each of the entries .77 and .96 represents an average of three computed efficiency values. Each of the entries .91 and .94 represents an average of two values. Each of the entries .92 and .98 represents a single value. Therefore, the overall mean efficiency for Beijing (.90) and the standard deviation (8.12%) are computed based on 12 efficiency values (1 + 2 + 3 + 3 + 2 + 1).
Technical efficiency/stability matrix.
| Low efficiency | High efficiency | |
|---|---|---|
| High stability | ||
| Liaoning, Hubei, Hebei, Guangxi, Sichuan, Fujian, nner Mongolia, Jilin, Xinjiang | Shanghai, Guangdong, Zhejiang, Jiangsu, Henan, Guizhou, Chongqing, Hunan, Anhui | |
| Low stability | ||
| Tibet, Shannxi, Yunnan, Gansu, Hainan, Shongdong, Tianjin, Heilongjiang | Beijing, Shanxi, Jiangxi, Qinghai, Ningxia |
Estimation of the dynamic and static Tobit regression models.
| Dynamic Tobit | Static Tobit | |||||
|---|---|---|---|---|---|---|
| Coefficient | Z-statistic | P-value | Coefficient | Z-statistic | p-value | |
| Constant | −.26 | − 1.02 | .31 | .04 | .13 | .90 |
| HTE | .72 | 11.35 | <.001 | |||
| RTR | .09 | .24 | .81 | −.43 | −.82 | .41 |
| ITA | .30 | 1.81 | .07 | .57 | 2.48 | .01 |
| EDU | .25 | 2.58 | .01 | .32 | 2.38 | .02 |
| Ln(EARN) | .05 | 1.94 | .05 | .09 | 2.31 | .03 |
| Ln(NH) | −.01 | .61 | .54 | −.01 | −.49 | .62 |
| TO | −.07 | − 1.88 | .06 | −.08 | − 1.63 | .10 |
| DUMMY | −.05 | − 3.36 | .001 | −.03 | − 1.48 | .14 |
| Adjusted R2 | .53 | .13 | ||||
| Log likelihood | 166.36 | 118.82 | ||||
| Number of observations | 155 | 155 | ||||
historical average technical efficiency score (2001–2005), obtained from DEWA analysis;
the percentage of national A grade tourist attractions within a particular region (2002–2006), based on http://www.cnta.gov.cn/szfc/Ajjq.asp accessed on April 3, 2009;
the ratio of inbound arrivals received by a particular region to the total inbound arrivals to China (2002–2006), from various issues of The Yearbook of China Tourism Statistics;
educational attainment composition of urban employment (2002–2006), obtained from various issues of China Labor Statistical Yearbook;
average annual earnings of employees in the China hotel industry (2002–2006), obtained from various issues of China Labor Statistical Yearbook;
the number of hotels (2002–2006), obtained from various issues of The Yearbook of China Tourism Statistics;
trade openness (2002–2006), calculating by regional GDP, regional imports and exports obtained from various issues of ;
a time dummy variable which takes the value of 1 in year 2003 and the value of zero otherwise.
Fig. 1Average aggregate efficiency of the Chinese hotel industry.