用对数函数分析腹腔镜全腹膜外疝修补术的学习曲线:同一位外科医生连续291例

Duyeong Hwang, Y. Baik
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摘要

目的:由于腹股沟解剖结构复杂,手术范围狭窄,完全腹膜外疝修补术对新手外科医生来说不是一项容易的技术。本研究的目的是利用对数函数模型和指数函数模型估计腹腔镜TEP疝修补术的学习曲线。揭示病例数需要克服早期学习曲线并将复发率降至最低。方法:回顾性分析由同一位外科医生连续行腹腔镜下TEP疝修补术的291例患者。从运行时间数据导出了对数函数和指数函数。这些人被连续分成三组。每组指定起点、曲线的斜率和曲线的平台。我们计算了需要多少次操作才能将预期操作时间减少到平均操作时间。结果:291例患者行腹腔镜疝修补术。单侧疝平均手术时间为70.3分钟。根据两种学习曲线模型,在最初的88例手术后,手术时间的减少幅度小于平均手术时间。随着手术时间的缩短,复发率降低。结论:根据两种学习曲线模型,88例患者需要克服学习曲线,减少翻修手术,达到合格手术。需要进一步研究学习曲线和培训方法,以便科学地开展外科教育,提高外科医生的外科教育和患者的医疗服务质量。
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The Learning Curve for Laparoscopic Totally Extraperitoneal Herniorrhaphy by Logarithmic Function: Consecutive 291 cases Performed by a Single Surgeon
Purpose: The Totally extraperitoneal (TEP) herniorrhaphy is not an easy technique for beginner surgeons because of the complexity of inguinal anatomy and narrow space of the operation field. The aim of this study is to estimate learning curve of laparoscopic TEP herniorrhaphy using logarithmic function model and the exponential function model. Revealing the number of cases needs to overcoming the early learning curve and minimizing the recurrence rate. Methods: A retrospective analysis of the first 291 patient who underwent laparoscopic TEP herniorrhaphy by a single surgeon consecutively. A logarithmic function and an exponential function were derived from operating time data. The population was divided into three consecutive groups. Each groups assigned the starting point, the slope of the curve, and the plateau of the curve. We calculated how many operation numbers are needed to achieve reduction expected operating time to mean operating time. Results: 291 patients underwent laparoscopic hernia repair. The mean operation time was 70.3 minutes for unilateral hernias. According to two learning curve models, the operation time was decreased less than mean operation time after the initial 88 cases was performed. As the operation time decreased, the recurrence rate decreased. Conclusion: According to the two learning curve models, 88 cases are required to overcome the learning curve, minimize revision surgery, and achieve a qualified surgery. Further studies on learning curves and training methods are needed to enable a scientific approach to surgical education and quality improvement in surgical education for surgeons and medical services for patients.
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