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中颅窝的 Mullan 三角或前内侧三角:一项具有手术重要性的尸体研究。

Mullan's triangle or anteromedial triangle of the middle cranial fossa: a cadaveric study with its surgical importance.

机构信息

Department of Anatomy, All India Institute of Medical Sciences (AIIMS) Bibinagar, Hyderabad, Telangana, India.

Department of Anatomy, All India Institute of Medical Sciences (AIIMS), Bathinda, Punjab, India.

出版信息

Surg Radiol Anat. 2024 Nov;46(11):1761-1767. doi: 10.1007/s00276-024-03475-x. Epub 2024 Sep 3.

Abstract

BACKGROUND

Surgical approaches to the cavernous sinus (CS) and middle cranial fossa (MCF) can be challenging, particularly for young neurosurgeons. The anteromedial (Mullan's) triangle is a triangle by the side of the CS and constitutes part of the floor of the MCF. The contents include the sphenoid sinus, superior ophthalmic vein, and sixth cranial nerve. The literature contains very little research that has precisely defined and measured the anteromedial triangle while considering anatomical variances minimally.

METHODOLOGY

The present study was conducted on the skulls of 25 adult human cadavers which were dissected to expose the anteromedial (Mullan's) triangle on both sides. After precisely defining the triangle on each side, measurements of the three borders were taken, and using Heron's formula, the area of each triangle was calculated.

RESULTS

On average, the length of the medial border was 12.5 (+ 3.1 mm); the length of the lateral border was 9.9 (+ 3.1 mm); the length of the base was 10.75 (+ 2.4 mm) and the area of the anteromedial triangle was 43.9 (+ 15.06 mm).

CONCLUSION

Precise anatomical knowledge of the Mullan's triangle enables the treatment of disorders in often deformed anatomy or difficult-to-access structures. That is the reason it is important to gain a thorough understanding of the surgical anatomy and to adopt a safe procedure.

摘要

背景

海绵窦(CS)和中颅窝(MCF)的手术入路颇具挑战性,尤其对年轻的神经外科医生而言。前内侧(Mullan's)三角位于 CS 旁,构成 MCF 底部的一部分。其内容包括蝶窦、眼上静脉和第六颅神经。文献中很少有研究在最小限度考虑解剖变异的情况下精确定义和测量前内侧三角。

方法

本研究在 25 具成人尸头标本上进行,对双侧前内侧(Mullan's)三角进行解剖暴露。在精确定义每侧三角后,测量三边的长度,并使用 Heron 公式计算每个三角的面积。

结果

平均而言,内侧边的长度为 12.5(+3.1mm);外侧边的长度为 9.9(+3.1mm);底边的长度为 10.75(+2.4mm),前内侧三角的面积为 43.9(+15.06mm)。

结论

对 Mullan's 三角的精确解剖学知识使我们能够治疗经常变形的解剖结构或难以到达的结构中的疾病。因此,深入了解手术解剖结构并采用安全的手术方法非常重要。

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