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Replace ’ with more standard ' character
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Signed-off-by: Steve Peters <[email protected]>
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scpeters committed Apr 19, 2022
1 parent 0a57cd6 commit 77630dd
Showing 1 changed file with 13 additions and 13 deletions.
26 changes: 13 additions & 13 deletions sdf/1.9/inertial.sdf
Original file line number Diff line number Diff line change
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<!-- Inertial -->
<element name="inertial" required="0">
<description>
The links mass, position of its center of mass, and its central inertia
The link's mass, position of its center of mass, and its central inertia
properties.
</description>

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<element name="pose" type="pose" default="0 0 0 0 0 0" required="0">
<description>
This pose (translation, rotation) describes the position and orientation
of the links center-of-mass-frame C relative to the link-frame L.
of the link's center-of-mass-frame C relative to the link-frame L.
The first three components (x y z) specify the position vector from Lo
(the link-frame origin) to Co (the links center of mass) as
`x L̂x + y L̂y + z L̂ᴢ`, where L̂x, L̂y, L̂ᴢ are link-frame Ls orthogonal unit
vectors. The subsequent values characterize Cs orientation relative to
(the link-frame origin) to Co (the link's center of mass) as
`x L̂x + y L̂y + z L̂ᴢ`, where L̂x, L̂y, L̂ᴢ are link-frame L's orthogonal unit
vectors. The subsequent values characterize C's orientation relative to
link-frame L as a sequence of Euler rotations
(r p y) documented in http://sdformat.org/tutorials?tut=specify_pose,
or as a quaternion (x y z w), where w is the scalar component.
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<element name="inertia" required="0">
<description>
This links moments of inertia ixx, iyy, izz and products of inertia
ixy, ixz, iyz about Co (the links center of mass) for the unit vectors
This link's moments of inertia ixx, iyy, izz and products of inertia
ixy, ixz, iyz about Co (the link's center of mass) for the unit vectors
Ĉx, Ĉy, Ĉᴢ fixed in the center-of-mass-frame C.
Note: the orientation of Ĉx, Ĉy, Ĉᴢ relative to L̂x, L̂y, L̂ᴢ is specified
by the `pose` tag.
Expand All @@ -53,38 +53,38 @@
</description>
<element name="ixx" type="double" default="1.0" required="1">
<description>
The links moment of inertia about Co (the links center of mass) for Ĉx.
The link's moment of inertia about Co (the link's center of mass) for Ĉx.
</description>
</element>
<element name="ixy" type="double" default="0.0" required="1">
<description>
The links product of inertia about Co (the links center of mass) for
The link's product of inertia about Co (the link's center of mass) for
Ĉx and Ĉy, where the product of inertia convention -m x y (not +m x y)
is used. If Ĉx or Ĉy is a principal inertia direction, ixy = 0.
</description>
</element>
<element name="ixz" type="double" default="0.0" required="1">
<description>
The links product of inertia about Co (the links center of mass) for
The link's product of inertia about Co (the link's center of mass) for
Ĉx and Ĉz, where the product of inertia convention -m x z (not +m x z)
is used. If Ĉx or Ĉz is a principal inertia direction, ixz = 0.
</description>
</element>
<element name="iyy" type="double" default="1.0" required="1">
<description>
The links moment of inertia about Co (the links center of mass) for Ĉy.
The link's moment of inertia about Co (the link's center of mass) for Ĉy.
</description>
</element>
<element name="iyz" type="double" default="0.0" required="1">
<description>
The links product of inertia about Co (the links center of mass) for
The link's product of inertia about Co (the link's center of mass) for
Ĉy and Ĉz, where the product of inertia convention -m y z (not +m y z)
is used. If Ĉy or Ĉz is a principal inertia direction, iyz = 0.
</description>
</element>
<element name="izz" type="double" default="1.0" required="1">
<description>
The links moment of inertia about Co (the links center of mass) for Ĉz.
The link's moment of inertia about Co (the link's center of mass) for Ĉz.
</description>
</element>
</element> <!-- End Inertia -->
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