Linea semilunaris
Line near the edge of the rectus muscles
From Wikipedia, the free encyclopedia
The linea semilunaris (also semilunar line or Spigelian line) is a curved line found on either side of the rectus abdominis muscle.
| Linea semilunaris | |
|---|---|
The obliquus externus abdominis. (Linea semilunaris labeled vertically at center, at border between brown and gray.) | |
Linea semilunares are at lateral borders of rectus abdominis. | |
| Identifiers | |
| TA98 | A04.5.01.025 |
| TA2 | 2380 |
| FMA | 19929 |
| Anatomical terminology | |
History
The linea semilunaris was first described by Adriaan van den Spiegel.[1][2][3]
Structure
There are two commonly used definitions identifying the linea semilunaris.[4][1][5] The first is defined as corresponding with the lateral border of the rectus sheath.[1][6][7][8][9] In this definition, it is formed by the aponeurosis of the internal oblique at its line of division to enclose the rectus.[9][10] This is reinforced anteriorly by the external oblique, and posteriorly by the transversus abdominis above the arcuate line.[11][10][9] The second definition identifies it as the line forming and marking the transition from muscle to aponeurosis in the transversus abdominis muscle, known as the spigelian aponeurosis.[1][12][13][14] In both definitions, it extends from the cartilage of the ninth rib to the pubic tubercle.[4][6][7] The terms spigelian fascia and spigelian aponeurosis have also been used to define the linea semulunaris.[5] In this definition it refers to the aponeuroses of the lateral abdominal muscles lateral to the rectus muscle.[5] In other definitions the spigelian aponeurosis/spigelian fascia is the aponeurosis of the transverse abdominal muscle medial to the linea semilunaris and lateral to the rectus muscle.[15][14]
Clinical significance
A hernia through the linea semilunaris is called a Spigelian hernia.[16][17] This usually occurs at the meeting point of the linea semilunaris with the arcuate line and the lateral border of the rectus abdominis muscle.[16]