Ch. 2 - Loads and Motion Flashcards

1
Q

To analyse motion of the MSK system, we can view the whole system as a mechanism consisting of which 3 elements?

A
  1. Rigid links
  2. Actuators
  3. Constraint elements
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2
Q

What do we need to determine the deformation and stresses in the elements of this system?

A
  1. Description of the elements in mechanical terms
  2. Description of external constraints
  3. Application of laws of motion
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3
Q

How would you model a bone or limb segment?

A

Rigid link

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4
Q

How would you model a joint?

A

Standard joint including kinematic constraints (rigid contact surfaces) and force constraints (deformable contact surfaces)

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5
Q

How would you model a muscle+tendon?

A

Actuator

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6
Q

How would you model nerves?

A

Actuator + elastic + viscous elements

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7
Q

How would you model a ligament or joint capsule?

A

Controllers, elastic or viscoelastic springs

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8
Q

What are the external boundary conditions in an orthopaedic biomechanics scenario?

A
  1. External forces

2. Kinematic constraints

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9
Q

State Newton’s Laws of Motion.

A
  1. A body will remain at rest or moving at a constant velocity unless it is acted on by an unbalanced force.
  2. The force experienced by an object is proportional to its mass times the acceleration it experiences.
  3. If two bodies exert a force on one another, the forces are equal in magnitude but opposite in direction.
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10
Q

What is moment of inertia?

A

A body’s resistance to change in rotational velocity.

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11
Q

Describe the main features of a quasi-static scenario.

A
  1. Geometry is not fixed
  2. Accelerations are very small, so inertial terms may be ignored
  3. Dynamics (external loads) are not necessarily ignored
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12
Q

What is the aim of a static analysis of the MSK system? What assumptions are made?

A

Aim: determine internal forces in the MSK system when supporting external loads
Assume: acceleration = 0, inertial effects are insignificant

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13
Q

Consider performing a static analysis of a skeletal subsystem of n elements. How many equilibrium equation can we write for an analysis in:

a) 2D?
b) 3D?

A

a) 3n

b) 6n

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14
Q

When would a loading scenario be considered a dynamic rather than static or quasi-static situation?

A

When intertial effects due to acceleration cannot be ignored.

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15
Q

What is the difference between direct vs. inverse dynamic problems? Which is more common when analysis MSK systems?

A

Direct - motion histories are unknown but the forces are known. # unknowns = # equations.
Indirect - motion history and external forces are known. Internal forces are unknown. (Most common for MSK systems)

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16
Q

How could you deal with the muscle redundancy problem?

A

We can lump the unknowns together and represent the net effect of all internal forces across each joint as a resultant intersegmental force vector and a resultant intersegmental moment vector.

17
Q

Name and explain 2 approaches to deal with indeterminate MSK system problems.

A
  1. Auxiliary Conditions: addition of constraint conditions, in order to get an equal number of equations and unknowns
  2. Optimization: addition of performance criterion based on the idea that the physiological system performs an “optimized” behaviour. This allows the use of mathematical optimization techniques.
18
Q

Give 3 examples of auxiliary conditions.

A
  1. Force reduction
  2. Muscle scaling Fi/Ai = F1/A1 (assumption of equal activation not always true, difficult to calculate cross-sectional areas)
  3. Soft tissue force-deformation relations
19
Q

Our rigid body analyses require physical properties of anatomic segments. Name these.

A
  1. Mass
  2. Location of mass center
  3. Segmental moments of inertia
  4. Lines of actions of muscles/ligaments
  5. Locations of muscle/ligaments origins and insertions
20
Q

What kinematic data is required for inverse dynamics problems?

A
  1. Position
  2. Orientation
  3. Velocity
  4. Acceleration
    For each body segment as a function of time.
21
Q

What are the 3 steps for kinematic motion analysis?

A
  1. Set up a reference frame with known external markers.
  2. Define the internal reference frame with known anatomical landmarks.
  3. Locate and track the anatomical landmarks in the external reference fram