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Common sense mechanics
INDIAN DENTAL ACADEMY
Leader in continuing dental education
www.indiandentalacademy.com
• Rational
• Reasonable
• Consistent
• and Coherent.
Biomechanics
• Mechanics-is the discipline that describes the effect of forces
on bodies.
• Biomechanics-study of mechanics as it affects the biologic
systems.
• Application of mechanics to the biology of tooth movement.
• Centre of Mass- All objects (finite) behave as if
the entire mass is concentrated onto a single point.

• Applicable in force - free state
• Behaviour- Predictable if forces acting in relation to
this point is known.
• Centre of Gravity- objects subject to gravitational
force
• Cmass / Cg -“ Balance point”
• Centre of Resistance- analogous to the Cmass for
restrained bodies.
– Function of a body in a system of constraints-supporting
tissues.
• Precise location-not known, conceptual awareness
needed.

• Relationship of force systems to Cres of tooth-type of
tooth movement
• Centre of Rotation- a point around which an
object rotates.
-The geometric point about which no movement
occurs

-Point around which an object seems to have
rotated as determined from its initial and final
positions
Principles of biomechanics
• Direction and magnitude of force -

Magnitude
Origin/
point of application

Line of action

Sense/Direction
Principles of biomechanics
• Multiple vectors can be combined through vector
addition
• Sum of 2 or more vectors- Resultant
F

1
ce
or

Resultant
Forc
e

2
Principles of biomechanics
• Different points of applicationForces can be combined using
the law of transmissibility
of force.
“When considering the external effects
of a force on a rigid body the force
may be considered to have a point of
application anywhere along its line of
action”
Principles of biomechanics
• Resolving a force into vectors-
Principles of biomechanics
• Moment –Rotational tendency of a force that is not
passing through the centre of resistance.
• The magnitude of the moment=
lar
Force x
distance of line of action (force) to
the Cres
Principles of biomechanics
• M=F x D
Principles of biomechanics
Couple –consists of two forces of equal magnitude,
with parallel but non-collinear lines of action and
opposite senses.
- Two equal and opposite parallel forces separated
by a perpendicular distance.
-Applied moments
• Pure rotation about the centre of resistance
Principles of biomechanics
• Magnitude of a couple=Mag.of 1 force x
perpendicular dist b/w them
• Unit-Gram.mm

Translational effects cancel out each other
Principles of biomechanics
• Moment arm of a couple-
Principles of biomechanics
• Couples result in pure rotational movement
regardless of where the couple is applied on the
object.
• 50 x 10=-500gm-mm
• 50x30=1500gm-mm

• 500gm-mm is negative Thus 1000gm-mm just
as in the previous case
Principles of biomechanics
• Clinically

Centre of rotation coincides with the centre of resistance.
Principles of biomechanics
• Forces indicated by• Moments indicated byMoment of force-rotational tendency of a single force
that does not pass though the Cres-(linear movement
occurs)
Moment of couple-two forces that produce pure rotation
(no linear movement)
Principles of biomechanics
• Important to distinguish between force and moment.
• “Cue ball concept”
Principles of biomechanics
• Static equilibrium-
Principles of biomechanics
• In orthodontics-equilibrium establishes itself
• We do not have to achieve static equilibrium but
recognize the forces and moments that have come
into existence to establish the static state.
Principles of biomechanics
• Newton’s laws of motion-underlie the fundamental
concept of mechanics.
1.Law of inertia
2.The law of acceleration
3.The law of action and reaction
Principles of biomechanics
• Application of these laws-orthodontics
• Wire engaged into poorly aligned teeth-1st & 3rd laws
• A more important application of Law of action and
reaction is static equilibrium.
Principles of biomechanics
• Static equilibrium implies -At any point within a
body, the sum of forces and moments acting on a
body is zero.
• The analysis of equilibrium as applied to
orthodontics can be stated as
Principles of biomechanics
• Sum of all vertical forces =0
• Anterior intrusion-have to deal with-the balancing
force-molar extrusion.
Principles of biomechanics

• Sum of all horizontal forces=0

• Correction of unilateral crossbite-not possible with
a single horizontal force
Principles of biomechanics
Principles of biomechanics
• Moment acting around any
point must = 0.
• Forces produced to
maintain static equilibrium
• Magnitude of forces exactly
–necessary to produce a
counter rotation.
Equilibrium situations
• Many appliances and bends placed in clinical
situations
• Many situations –unequal forces and moments
develop.
• “Additional forces”-develop to obtain equilibrium
• Determination of complete system in equilibriumside effects.
Equilibrium situations
• The forces and moments that determine a appliances
equilibrium –must exist.

• If not-Newton’s 2nd law-teeth will accelerate out of
the mouth!
Equilibrium situations
• Off-centered “V” bends (asymmetric bend
relationship)
• Creates unequal and opposite couples.
• The net equilibrium forces-intrude one unit, extrude
the other.
• Total magnitude of system-not certain, relative
magnitude can be determined.
• The larger moment-indicates the direction of
equilibrium forces.
Equilibrium situations
Equilibrium situations
• 1/3rd the way along the inter bracket span-no
moment on the distant tooth.

• Closure than 1/3rd moment generated in the same
direction.
Equilibrium situations
Centered “V” bend
Creates equal and opposite couples at the brackets.
The associated equilibrium forces at each bracket-equal
and opposite – cancel each other out.
Equilibrium situations

•The location of Cres has no effects on the reactions produced
Equilibrium situations
• Step bendsCreates 2 couples in the same direction-regardless of
location between brackets.

Location of step bend-no effect on either magnitude of
moments or equilibrium forces.
Equilibrium situations
Forces generated are
stronger than the offcentered “V” bend situation
If the Cres changes-similar
effect of that seen in Offcentre “V” bend .
Equilibrium situations
Equilibrium situations
Equilibrium situations
Equilibrium situations
• Visual inspection– Frequently used to determine the forces an arch wire will
produce
– May seem obvious-Faulty conclusions.

– Determine the forces and moments
Equilibrium situations
Equilibrium situations
A Simple Rule.
• Bend off center: short and long segment.
• Short segment engaged –long segment point in
direction of the force produced .
• Short segment points in the opposite direction of
the force.
Equilibrium situations

Bend at center: no short or long segments- forces as
cancel each other upon engagement leaving only
pure moments.
Determinate Vs Indeterminate force
systems
• Force systems can be• Statically determinate (One couple system)
The forces and moments can readily be discerned,
measured and evaluated.

• Statically indeterminate (Two couple
system) System is too complex for precisely
measuring all forces and moments involved in
equilibrium.
Biomechanical classification of
orthodontic appliances
• Equal and opposite force system
(No couple appliance system)
• One couple appliance system
• Two couple appliance system
Statically determinate
Statically Indeterminate
• Two couple system- When the free end of the
arch wire-inserted into a second bracket.
• For the purpose of establishing the direction of
associated equilibrium forces-sum of 2 successive 1
bracket systems
• Couples-each of 2 brackets
Clinical situations
• Forces and Moments acting on teeth-
Differential torque
Lingual Root TOrque
Commonsense!
Biomechanics of aligning
• Canine extrusion spring- Palatally placed

•Third order couple created at
molar-passive TPA
Biomechanics of aligning
Palatal to facial canine movement
•1st order couple at molar
tube
•Equilibrium forces-Facial
canine movement
•TPA- molar
Biomechanics of aligning
• Midline springs
•Wire lateral to incisors
in direction in which
movement required
•Force system-similar to
previous situation
Biomechanics of aligning
• Diastema closure
Biomechanics of aligning
• Molar rotations-Transverse corrections
– Can be done on a 2 x 2/4
– 2x6 –anterior segment –visualized as one large tooth.
– Predominantly molar movement
Biomechanics of aligning
• Symmetrical ‘V’ bends

Molar mesial- out rotations
Molar mesial- in rotations
Biomechanics of aligning
• Moments-Bilateral
toe-in
– Canine -distal out
– Molar –mesial out

• Anterior segment-large
tooth-cancel each
other

Increases arch perimeter
Correction of class II
malocclusion
Biomechanics of aligning
• Bilateral toe-outs
– Mesial-in molar
rotations

Correction of molar
rotation
Decrease the arch
perimeter
Biomechanics of aligning
• Asymmertrical ‘V’ bends
• Larger angle of entrydetermines direction and
not magnitude of
equilibrium forces
• Premolar should not be
engaged
Biomechanics of aligning
Biomechanics of aligning
• Molar mesial-out
rotationsMolar M-out rotations and
intermolar expansion
Biomechanics of aligning
• Molar mesial –in
rotations
• Reversal of situations
Bilateral molar M-in rotations
and constriction of inter molar
width
Biomechanics of aligning
• Molar constriction
• Bend-closure to canine
• Little or no molar
rotation

Constriction of intermolar width
with minimum molar rotations
are desired
Biomechanics of aligning
• Molar expansion

• Molar expansionminimal rotations
Biomechanics of aligning
• Step bends
• Magnitude of the 2 M of
couple need not be
equal-but associated
equilibrium forces are
always equal
Biomechanics of aligning
• Molar expansionToe-out
• M-out rotations &
enhanced expansive
equilibrium forces.
Biomechanics of aligning
• Molar constrictionToe-in
• M-out rotations and
greater constrictive forces
Bypass Arches
• The essence of activating a 2 x 4 –create and control
moments and their equilibrium forces.
• 2 x 4 –one couple
Bypass Arches
Bypass Arches
• 2 x 4 –two couple
Bypass Arches
Bypass Arches
• Mulligan’s 2 x 4 –can be used in the Begg set up• Upper molars do not require tipping-helix bent into
arch wire- 2-3mm mesial
• Anchor bend ,continuation of the helix
• No cuspid circles required
Knowledge is the antidote to fear.
- Ralph Waldo Emerson

www.indiandentalacademy.com
Leader in continuing dental education

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Common sense mechanics in orthodontics /certified fixed orthodontic courses by Indian dental academy

  • 1. Common sense mechanics INDIAN DENTAL ACADEMY Leader in continuing dental education www.indiandentalacademy.com
  • 2. • Rational • Reasonable • Consistent • and Coherent.
  • 3. Biomechanics • Mechanics-is the discipline that describes the effect of forces on bodies. • Biomechanics-study of mechanics as it affects the biologic systems. • Application of mechanics to the biology of tooth movement.
  • 4. • Centre of Mass- All objects (finite) behave as if the entire mass is concentrated onto a single point. • Applicable in force - free state • Behaviour- Predictable if forces acting in relation to this point is known.
  • 5. • Centre of Gravity- objects subject to gravitational force • Cmass / Cg -“ Balance point”
  • 6. • Centre of Resistance- analogous to the Cmass for restrained bodies. – Function of a body in a system of constraints-supporting tissues.
  • 7. • Precise location-not known, conceptual awareness needed. • Relationship of force systems to Cres of tooth-type of tooth movement
  • 8. • Centre of Rotation- a point around which an object rotates. -The geometric point about which no movement occurs -Point around which an object seems to have rotated as determined from its initial and final positions
  • 9. Principles of biomechanics • Direction and magnitude of force - Magnitude Origin/ point of application Line of action Sense/Direction
  • 10. Principles of biomechanics • Multiple vectors can be combined through vector addition • Sum of 2 or more vectors- Resultant F 1 ce or Resultant Forc e 2
  • 11. Principles of biomechanics • Different points of applicationForces can be combined using the law of transmissibility of force. “When considering the external effects of a force on a rigid body the force may be considered to have a point of application anywhere along its line of action”
  • 12. Principles of biomechanics • Resolving a force into vectors-
  • 13. Principles of biomechanics • Moment –Rotational tendency of a force that is not passing through the centre of resistance. • The magnitude of the moment= lar Force x distance of line of action (force) to the Cres
  • 15. Principles of biomechanics Couple –consists of two forces of equal magnitude, with parallel but non-collinear lines of action and opposite senses. - Two equal and opposite parallel forces separated by a perpendicular distance. -Applied moments • Pure rotation about the centre of resistance
  • 16. Principles of biomechanics • Magnitude of a couple=Mag.of 1 force x perpendicular dist b/w them • Unit-Gram.mm Translational effects cancel out each other
  • 17. Principles of biomechanics • Moment arm of a couple-
  • 18. Principles of biomechanics • Couples result in pure rotational movement regardless of where the couple is applied on the object. • 50 x 10=-500gm-mm • 50x30=1500gm-mm • 500gm-mm is negative Thus 1000gm-mm just as in the previous case
  • 19. Principles of biomechanics • Clinically Centre of rotation coincides with the centre of resistance.
  • 20. Principles of biomechanics • Forces indicated by• Moments indicated byMoment of force-rotational tendency of a single force that does not pass though the Cres-(linear movement occurs) Moment of couple-two forces that produce pure rotation (no linear movement)
  • 21. Principles of biomechanics • Important to distinguish between force and moment. • “Cue ball concept”
  • 22. Principles of biomechanics • Static equilibrium-
  • 23. Principles of biomechanics • In orthodontics-equilibrium establishes itself • We do not have to achieve static equilibrium but recognize the forces and moments that have come into existence to establish the static state.
  • 24. Principles of biomechanics • Newton’s laws of motion-underlie the fundamental concept of mechanics. 1.Law of inertia 2.The law of acceleration 3.The law of action and reaction
  • 25. Principles of biomechanics • Application of these laws-orthodontics • Wire engaged into poorly aligned teeth-1st & 3rd laws • A more important application of Law of action and reaction is static equilibrium.
  • 26. Principles of biomechanics • Static equilibrium implies -At any point within a body, the sum of forces and moments acting on a body is zero. • The analysis of equilibrium as applied to orthodontics can be stated as
  • 27. Principles of biomechanics • Sum of all vertical forces =0 • Anterior intrusion-have to deal with-the balancing force-molar extrusion.
  • 28. Principles of biomechanics • Sum of all horizontal forces=0 • Correction of unilateral crossbite-not possible with a single horizontal force
  • 30. Principles of biomechanics • Moment acting around any point must = 0. • Forces produced to maintain static equilibrium • Magnitude of forces exactly –necessary to produce a counter rotation.
  • 31. Equilibrium situations • Many appliances and bends placed in clinical situations • Many situations –unequal forces and moments develop. • “Additional forces”-develop to obtain equilibrium • Determination of complete system in equilibriumside effects.
  • 32. Equilibrium situations • The forces and moments that determine a appliances equilibrium –must exist. • If not-Newton’s 2nd law-teeth will accelerate out of the mouth!
  • 33. Equilibrium situations • Off-centered “V” bends (asymmetric bend relationship) • Creates unequal and opposite couples. • The net equilibrium forces-intrude one unit, extrude the other. • Total magnitude of system-not certain, relative magnitude can be determined. • The larger moment-indicates the direction of equilibrium forces.
  • 35. Equilibrium situations • 1/3rd the way along the inter bracket span-no moment on the distant tooth. • Closure than 1/3rd moment generated in the same direction.
  • 36. Equilibrium situations Centered “V” bend Creates equal and opposite couples at the brackets. The associated equilibrium forces at each bracket-equal and opposite – cancel each other out.
  • 37. Equilibrium situations •The location of Cres has no effects on the reactions produced
  • 38. Equilibrium situations • Step bendsCreates 2 couples in the same direction-regardless of location between brackets. Location of step bend-no effect on either magnitude of moments or equilibrium forces.
  • 39. Equilibrium situations Forces generated are stronger than the offcentered “V” bend situation If the Cres changes-similar effect of that seen in Offcentre “V” bend .
  • 43. Equilibrium situations • Visual inspection– Frequently used to determine the forces an arch wire will produce – May seem obvious-Faulty conclusions. – Determine the forces and moments
  • 46. A Simple Rule. • Bend off center: short and long segment. • Short segment engaged –long segment point in direction of the force produced . • Short segment points in the opposite direction of the force.
  • 47. Equilibrium situations Bend at center: no short or long segments- forces as cancel each other upon engagement leaving only pure moments.
  • 48. Determinate Vs Indeterminate force systems • Force systems can be• Statically determinate (One couple system) The forces and moments can readily be discerned, measured and evaluated. • Statically indeterminate (Two couple system) System is too complex for precisely measuring all forces and moments involved in equilibrium.
  • 49. Biomechanical classification of orthodontic appliances • Equal and opposite force system (No couple appliance system) • One couple appliance system • Two couple appliance system
  • 51. Statically Indeterminate • Two couple system- When the free end of the arch wire-inserted into a second bracket. • For the purpose of establishing the direction of associated equilibrium forces-sum of 2 successive 1 bracket systems • Couples-each of 2 brackets
  • 52. Clinical situations • Forces and Moments acting on teeth-
  • 53.
  • 55.
  • 58. Biomechanics of aligning • Canine extrusion spring- Palatally placed •Third order couple created at molar-passive TPA
  • 59. Biomechanics of aligning Palatal to facial canine movement •1st order couple at molar tube •Equilibrium forces-Facial canine movement •TPA- molar
  • 60. Biomechanics of aligning • Midline springs •Wire lateral to incisors in direction in which movement required •Force system-similar to previous situation
  • 61. Biomechanics of aligning • Diastema closure
  • 62. Biomechanics of aligning • Molar rotations-Transverse corrections – Can be done on a 2 x 2/4 – 2x6 –anterior segment –visualized as one large tooth. – Predominantly molar movement
  • 63. Biomechanics of aligning • Symmetrical ‘V’ bends Molar mesial- out rotations Molar mesial- in rotations
  • 64. Biomechanics of aligning • Moments-Bilateral toe-in – Canine -distal out – Molar –mesial out • Anterior segment-large tooth-cancel each other Increases arch perimeter Correction of class II malocclusion
  • 65. Biomechanics of aligning • Bilateral toe-outs – Mesial-in molar rotations Correction of molar rotation Decrease the arch perimeter
  • 66. Biomechanics of aligning • Asymmertrical ‘V’ bends • Larger angle of entrydetermines direction and not magnitude of equilibrium forces • Premolar should not be engaged
  • 68. Biomechanics of aligning • Molar mesial-out rotationsMolar M-out rotations and intermolar expansion
  • 69. Biomechanics of aligning • Molar mesial –in rotations • Reversal of situations Bilateral molar M-in rotations and constriction of inter molar width
  • 70. Biomechanics of aligning • Molar constriction • Bend-closure to canine • Little or no molar rotation Constriction of intermolar width with minimum molar rotations are desired
  • 71. Biomechanics of aligning • Molar expansion • Molar expansionminimal rotations
  • 72. Biomechanics of aligning • Step bends • Magnitude of the 2 M of couple need not be equal-but associated equilibrium forces are always equal
  • 73. Biomechanics of aligning • Molar expansionToe-out • M-out rotations & enhanced expansive equilibrium forces.
  • 74. Biomechanics of aligning • Molar constrictionToe-in • M-out rotations and greater constrictive forces
  • 75. Bypass Arches • The essence of activating a 2 x 4 –create and control moments and their equilibrium forces. • 2 x 4 –one couple
  • 77. Bypass Arches • 2 x 4 –two couple
  • 79. Bypass Arches • Mulligan’s 2 x 4 –can be used in the Begg set up• Upper molars do not require tipping-helix bent into arch wire- 2-3mm mesial • Anchor bend ,continuation of the helix • No cuspid circles required
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