Table of Contents
- *Hallux Definition\\|1. Create RHal Segment:
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<HTML><li></HTML>In the **Segments tab, select RHal in the Segment Name box.
Select Kinematic Only
Click on the Create Segment button.
In the RHal tab, enter these values:
|Define Proximal Joint and Radius
Lateral: None Joint: RFMH Medial: None
Radius: 0.1
Define Distal Joint and Radius
Lateral: None Joint: RPM Medial: None
Radius: 0.1
Extra Target to Define Orientation
Location: Lateral RHal_Vert
Select Tracking Targets:
RHal_Vert, RFMH, RPM
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Click on Build Model.
Click on Close Tab before proceeding.
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|2. Modify the Segment Coordinate System:
Define the Segment Orientation as:
|A/P Axis: -Z
Distal to Proximal: -X
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The image to the right (and all other images in this tutorial) show a mediolateral view of the segment coordinate system after it has been modified.|
Metatarsus (Met)
| Segment Definition: The FM2 landmark is projected onto the plane defined by the FM1, FM5, and SMB landmarks. The line from the SMB to FM2 projection are used to define the X axis (A/P) axis of the Met segment. The sagittal axis (Z axis) is along the plane defined by the FM1, FM5, and SMB targets. The FMB target is not used to define the segment, but it will be used to track the segment (in addition to the other targets). Joint Angles: * Mid-Met Angle * Cal-Met Angle * F2Pt[1]/ Y component of the Met-Hal Angle[2] * F2Ps[1]/ Z component of the Met-Hal Angle[2] Planar Angles: * S2F is projected onto the plane of the Met segment * S2V is projected onto the plane of the Met segment | |
| Metatarsus Definition | ||||||||||||
| 1. Create RMet Segment:
In the Segments tab, select RMet in the Segment Name box.
Select Kinematic Only
Click on the Create Segment button.
In the RMet tab, enter these values: |
Define Proximal Joint and Radius
Define Distal Joint and Radius
Extra Target to Define Orientation
Select Tracking Targets: |
Click on Build Model.
Click on Close Tab before proceeding. | | 2. Modify the Segment Coordinate System:
Define the Segment Orientation as: |
A/P Axis: +Y | | The image to the right (and all other images in this tutorial) show a mediolateral view of the segment coordinate system after it has been modified. |
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Mid-foot (Mid)
| Mid-foot Definition | ||||||||||||
| 1. Create RMid Segment:
In the Segments tab, select RMid in the Segment Name box.
Select Kinematic Only.
Click on the Create Segment button.
In the RMid tab, enter these values: |
Define Proximal Joint and Radius
Define Distal Joint and Radius
Extra Target to Define Orientation
Select Tracking Targets: |
Click on Build Model.
Click on Close Tab before proceeding. | | 2. Modify the Segment Coordinate System:
Define the Segment Orientation as: |
A/P Axis: +Y | |
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Calcaneus (Cal)
| Segment Definition: The origin is at the FCP target. The A/P (X) axis is along the line from the FCP to midpoint of the ST and PT targets (IC landmark). The sagittal (Z) axis is along the plane defined by the FCP, ST and TN targets. Joint Angles: * Sha-Cal Angle * Cal-Mid Angle Z rotation & Y Rotation* * Cal-Met Angle * The 2014 paper[2] modified the definition of inversion/eversion for the calcaneus segment relative to the shank segment. This is now calculated as the Sha_Cal_Fro angle which is a four point planar angle. Planar Angles: * No planar angles | |
| Calcaneus Definition | ||||||||||||
| 1. Create RCal Segment:
In the Segments tab, select RCal in the Segment Name box.
Select Kinematic Only
Click on the Create Segment button.
In the RCal tab, enter these values: |
Define Proximal Joint and Radius
Define Distal Joint and Radius
Extra Target to Define Orientation
Select Tracking Targets: |
Click on Build Model.
Click on Close Tab before proceeding. | | 2. Modify the Segment Coordinate System:
Define the Segment Orientation as: |
A/P Axis: +Y | |
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Virtual Foot (Foo)
| Foot Definition | ||||||||||||
| 1. Create Right Virtual Foot Segment:
In the Segments tab, select Right Virtual Foot in the Segment Name box.
Select Kinematic Only
Click on the Create Segment button.
In the Right Virtual Foot tab, enter these values: |
Define Proximal Joint and Radius
Define Distal Joint and Radius
Extra Target to Define Orientation
Select Tracking Targets: |
Click on Build Model.
Click on Close Tab before proceeding. | | 2. Modify the Segment Coordinate System:
Define the Segment Orientation as: |
A/P Axis: +Y | |
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Shank (Sha)
| Shank Definition | ||||||||||||
| 1. Create Right Shank Segment:
In the Segments tab, select Right Shank in the Segment Name box.
Click on the Create Segment button.
In the Right Shank tab, enter these values: |
Define Proximal Joint and Radius
Define Distal Joint and Radius
Extra Target to Define Orientation
Select Tracking Targets: |
Click on Build Model.
Click on Close Tab before proceeding. | | 2. Modify the Segment Coordinate System:
Define the Segment Orientation as: |
A/P Axis: +X | |
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Sagittal Planar Angles
The F2G, S2G, and V2G angles are planar angles relative to the ground.
The MLA angle is the angle between the Medial Longitudinal Arch/Navicular drop.
F2G S2G and V2G Landmarks
F2G Angle
S2G Angle
V2G Angle
MLA Angle
| MLA Definition | ||||||||||
| 1. Create RMLA planar angle:
Define Resulting Signal Name: RMLA
Calculate a 3 point angle between the following targets: |
1 - LANDMARK::ORIGINAL::RFCP_track
Note: The reference segment will need to be changed to RMF within the text option.
https:%%//%%www.c-motion.com/v3dwiki/index.php?title=Segment_Default_Names | | 2. Create LMLA planar angle:
When defining the left signal, use same definitions as for the right angle |
Note: The reference segment will need to be changed to Left Virtual Foot within the text option. | ||||||
Transverse Planar Angles
S2F Angle
| S2F Angle – Angle between the first and second metatarsus projected on to the transverse plane of the Met segment | |
S2V Angle
| S2V Angle – Angle between the fifth and second metatarsus projected on to the transverse plane of the Met segment | |
Calcaneus Inv/Eve
Joint Angles
Joint Angle definitions for the:
- Sha_Foo_Angle
- Sha_Cal_Angle
- Cal_Mid_Angle
- Mid_Met_Angle
- Cal_Met_Angle
- Met_Hal_Angle
The Met_Hal_Angle calculations are used to replace the F2Ps & F2Pt planar angles from the 2007 paper[1].
| Joint Angle Definitions | ||||||||||||||||||||||||||||||||||||
| Sha_Foo_Angle | 1. Define the RSha_Foo_Angle:
Open the Compute Model Based dialog
Select JOINT_ANGLE from drop down list |
Data Name: RSha_Foo_Angle
Segment: Right Virtual Foot |
Use Negative: | | Sha_Cal_Angle | 1. Define the RSha_Cal_Angle:
Open the Compute Model Based dialog
Select JOINT_ANGLE from drop down list |
Data Name: RSha_Cal_Angle
Segment: RCal |
Use Negative: | | Cal_Mid_Angle | 1. Define the RCal_Mid_Angle:
Open the Compute Model Based dialog
Select JOINT_ANGLE from drop down list |
Data Name: RCal_Mid_Angle
Segment: RMid |
Use Negative: | | Mid_Met_Angle | 1. Define the RMid_Met_Angle:
Open the Compute Model Based dialog
Select JOINT_ANGLE from drop down list |
Data Name: RMid_Met_Angle
Segment: RMet |
Use Negative: | | Cal_Met_Angle | 1. Define the RCal_Met_Angle:
Open the Compute Model Based dialog
Select JOINT_ANGLE from drop down list |
Data Name: RCal_Met_Angle
Segment: RMet |
Use Negative: | | Met_Hal_Angle The Met_Hal angle is the angle of the hallux relative to the metarsus segment. This sagittal and transverse angles of the Met_Hal_Angle angles create the F2Ps & F2Pt planar angles from the 2007 paper[1]. Since the targets used to track this segment are nearly colinear, useful information cannot be calculated from rotations in the coronal plane. F2Ps - the angle between the lines FMH-PM and FMB-FMH projected onto the sagittal plane of the metatarsus Represents - dorsiflexion of the first metatarso-phalangeal joint F2Pt - the angle between the lines FMH-PM and FMB-FMH projected onto the transverse plane of the metatarsus Represents - valgus of the first metatarsophalangeal joint | 1. Define the RMet_Hal_Angle:
Open the Compute Model Based dialog
Select JOINT_ANGLE from drop down list |
Data Name: RMet_Hal_Angle
Segment: RHal |
Use Negative: | |
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References
- ↑ 1.00 1.01 1.02 1.03 1.04 1.05 1.06 1.07 1.08 1.09 1.10 1.11 1.12 1.13 1.14 1.15 1.16 1.17 1.18 1.19 1.20 1.21 1.22 1.23 1.24 1.25 1.26 1.27 1.28 Leardini, A., M.G. Benedetti, L. Berti, D. Bettinelli, R. Nativo, and S. Giannini. “Rear-foot, Mid-foot and Fore-foot Motion during the Stance Phase of Gait.” Gait & Posture 25 (2007): 453-55
- ↑ 2.00 2.01 2.02 2.03 2.04 2.05 2.06 2.07 2.08 2.09 2.10 2.11 2.12 2.13 Portinaro, N., A. Leardini, A. Panou, V. Monzani, and P. Caravaggi. “Modifying the Rizzoli foot model to improve the diagnosis of pes-planus: application to kinematics of feet in teenagers.” Journal of Foot and Ankle Research (2014)
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- This page was last edited on 9 November 2018, at 15:09.
