Endoscopic transorbital approach for skull base lesions: a report of 16 clinical cases

被引:0
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作者
Xiaodi Han
Hongyu Yang
Zixun Wang
Longjie Li
Chenyu Li
Sheng Han
Anhua Wu
机构
[1] The First Hospital of China Medical University,Department of Neurosurgery
[2] Central Hospital of Chaoyang City,Department of Neurosurgery
[3] Shengjing Hospital of China Medical University,Department of Neurosurgery
来源
Neurosurgical Review | / 46卷
关键词
Endoscopic; Meckel’s cave; Skull base; Transorbital;
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暂无
中图分类号
学科分类号
摘要
Due to the deep location, complex anatomy, and adjacent vital neurovascular structures, skull base surgery is challenging and requires specific approaches. The emerging endoscopic transorbital approach (eTOA) technique provides a new approach to the orbital content, spheno-orbital region, lateral cavernous sinus, and Meckel’s cave. In this study, the clinical utility and effectiveness of the eTOA are reported. Sixteen cases who underwent the eTOA were included in the current study. The patients were divided into 3 groups according to tumor location: Group A (intraorbital, 6 cases), group B (spheno-orbital, 7 cases), and group C (cavernous sinus, and Meckel’s cave, 3 cases). The clinical data and surgical results were analyzed. Eight meningiomas, 2 hemangiomas, 1 low-grade glioma, 1 instance of inflammatory hyperplasia tissue, 1 Langerhans cell histiocytosis, 1 epidermoid cyst, 1 trigeminal schwannoma, and 1 bone fibrosis hyperplasia were observed. The mean tumor diameter was 2.4 cm. A single case in Group A and Group C underwent biopsy (12.5%), and 1 case of fibrous dysplasia in Group B underwent sufficient orbit decompression (6.25%). The remaining 13 cases underwent gross total tumor resection (81.25%). No cerebral-spinal fluid leak or infection occurred. And no cosmetic problems or significant complications were observed during the follow-up. As a minimally invasive technique, the eTOA has unique advantages for carefully selected skull base lesions because of its direct route, short working distance, and distinct attack angle.
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