Hip Pelvis.  2015 Mar;27(1):23-29. 10.5371/hp.2015.27.1.23.

Three-dimensional Effect of the Single Plane Proximal Femur Osteotomy

Affiliations
  • 1Department of Orthopedic Surgery, Dong-A University School of Medicine, Busan, Korea. sskim2@dau.ac.kr

Abstract

PURPOSE
Three-dimensional (3D) effects of the single plane osteotomies of the proximal femur are compared and analyzed by the trigonometric method.
MATERIALS AND METHODS
The shape of proximal femur was simplified as a bent line. The bent line is the continuation of the three points-the center of the femoral head, the center of femoral neck at the base, and the center of the femoral shaft. Then rotated the proximal femur at the junction of the neck and shaft with the each rotation axis of X, Y, Z, defined the frontal plane as a XY plane, sagittal plane as a YZ plane, and transverse plane as a XZ plane.
RESULTS
The varus osteotomy of the proximal femur in the frontal plane with the rotation axis 'Z' that meant the increase of the X coordinate and the decrease of Y coordinate with constant Z coordinate (Deltax>Deltay, Deltaz=0) resulted in decreased anteversion in the transverse plane and increased flexion in the sagittal plane. The derotation osteotomy (Deltax>Deltaz, Deltay=0) resulted in varus in the frontal plane and extension in the sagittal plane. The flexion osteotomy (Deltaz>Deltay, Deltax=0) resulted in increased anteversion in the transverse plane and varus in the frontal plane.
CONCLUSION
Single plane osteotomy for the proximal femur results in the angular correction in all three planes and may have the similar 3D effect of the certain double or triple osteotomy. So single plane osteotomy could be enough to correct some complex deformities.

Keyword

Proximal femur; Single plane osteotomy; Three-dimensional effects

MeSH Terms

Axis
Congenital Abnormalities
Femur Neck
Femur*
Head
Neck
Osteotomy*

Figure

  • Fig. 1 Schematic drawing of right proximal femur in bent lines. H: the center of the femoral head, N: the center of femoral neck at the base, S: the center of the femoral shaft, R: the length of the femoral neck (true head-neck distance), Y axis: the extension of the center of the femoral shaft, X axis: the vertical to Y axis in the frontal plane at the junction of femoral neck and the shaft, Z axis: the vertical to Y axis in the sagittal plane at the junction of femoral neck and the shaft. So XY plane is frontal, YZ is sagittal, and XZ is transverse plane. The angle of femoral neck at XY, YZ and XZ plane has the value of α,β and γ respectively. Angle α is angle v plus 90, and angle v is valgus angle of femoral neck. Angle β is flexion angle and angle γ is anteversion angle of the femoral neck. The center of femoral head (H) is located in three-dimensional space and it has three coordinates of x, y, and z. A, B and C is the each value of x, y and z coordinate of the center of femoral head. Angle 'ϕ' is neck-frontal plane angle, and angle δ is true neck-shaft angle.

  • Fig. 2 With the rotation axis Z, varus osteotomy results in the change of three-dimensional location of femoral head. X coordinate is increased (x0y1), and Z coordinate is not changed (z0=z1). Therefore, angle of valgus and anteversion is decreased (v0>v1,γ0>γ1) and flexion angle (β0<β1) is increased. H0 and H1: Center of femoral head before and after varus osteotomy. v0 and v1: the valgus angle before and after varus osteotomy. β0 and β1: the flexion angle before and after varus osteotomy. γ0 and γ1: the angle of anteversion before and after varus osteotomy.

  • Fig. 3 Three-dimensional neck-shaft angle of real bone models with neutral and 20° varus rotation position. A neutral position shows frontal neck-shaft angle of 128° (A), sagittal neck-shaft angle of 15° (B), and transverse neck-shaft angle of 14° (C). With 20° varus rotation in the frontal plane, shows the change of the frontal neck-shaft angle to 108° (D), sagittal neck-shaft angle to 17° (E), and transverse neck-shaft angle of 10° (F).

  • Fig. 4 Derotation (γ0>γ1) osteotomy with the rotation axis Y results in varus change (v0>v1) and decreased flexion (β0>β1) of femoral head. X coordinate is increased (x0z1), and Y coordinate is not changed (y0=y1). Therefore, angle of valgus and anteversion is decreased (v0>v1, γ0>γ1) and flexion angle (β0>β1) is decreased. H0 and H1: Center of femoral head before and after derotation osteotomy. v0 and v1: the valgus angle before and after derotation osteotomy. β0 and β1: the flexion angle before and after derotation osteotomy. γ0 and γ1: the angle of anteversion before and after derotation osteotomy.

  • Fig. 5 Flexion (β0<β1) osteotomy with the rotation axis X results in varus change (v0>v1) and increased anteversion (γ0<γ1) of femoral head. Z coordinate is increased (z0y1), and X coordinate is not changed (x0=x1). Therefore, angle of flexion and anteversion is increased (β0<β1, γ0<γ1) and valgus angle (v0>v1) is decreased. H0 and H1: Center of femoral head before and after flexion osteotomy. v0 and v1: the valgus angle before and after flexion osteotomy. β0 and β1: the flexion angle before and after flexion osteotomy. γ0 and γ1: the angle of anteversion before and after flexion osteotomy.

  • Fig. 6 The subtrochanteric varus osteotomy results in both increased change of ΔX and ΔY coordinates compared with varus osteotomy at the neck shaft junction. D: the distance between the base of neck and the level of subtrochanteric osteotomy, T: the level of subtrochanteric osteotomy, α: angle of varus correction, vr: varus angle of femoral neck before osteotomy. x0, y0, z0: x, y, z coordinates before osteotomy. xn, yn, zn: x, y, z coordinates after varus osteotomy at the neck shaft junction. xs, ys, zs: x, y, z coordinates after varus osteotomy at the subtrochanteric level.


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