Sinotubular junction (source code)

= Sinotubular junction

The \b[sinotubular junction] is the distal boundary of the <aortic root>, where the bulging <aortic sinuses> transition to the tubular <ascending aorta>. It lies above the <virtual basal ring>; high points of the crown-shaped leaflet attachment reach this region at the <aortic valve commissures>.<Surgical anatomy of the aortic valve and root—implications for valve repair by Ruggero De Paulis and Andrea Salica>[General considerations; Figures 1–2]{ref}

Its diameter is consequently a level-specific geometric measurement, distinct from a maximum sinus diameter or a basal <aortic annulus> diameter. A constructed axial outline could have respective diameters of 24, 32 and 28 mm at the basal, sinus and <sinotubular junction> levels. Those numbers are stipulated geometry, not normal values or a diagnostic threshold. Even perfect measurement cannot make the three levels interchangeable.

A simple <blood flow> calculation illustrates the consequence of specifying a level. Consider two circular sections in an ideal unbranched conduit carrying the same incompressible <volumetric flow rate> $Q$. Their mean axial speeds satisfy
$$
\overline u=\frac{Q}{A},\qquad
\frac{\overline u_2}{\overline u_1}=\frac{A_1}{A_2}=\left(\frac{D_1}{D_2}\right)^2.
$$
For stipulated diameters of 20 and 30 mm, $\overline u_2/\overline u_1=4/9$. Increasing a circular diameter by $50\%$ increases its area by $125\%$, so speed does not scale inversely with diameter alone. The calculation is a continuity example; actual <aortic root> transport has moving boundaries, branching <coronary arteries> and nonuniform <velocity>.

The <sinotubular junction> also describes part of the supporting geometry of the <aortic valve>. Distance between commissural attachment sites and the shapes of the <valve leaflets> are different descriptors from one diameter. Understanding the junction therefore helps relate an anatomical outline to leaflet <coaptation>, while a single diameter cannot establish the complete closing geometry.