Axes Transformations
In the section Axes Transformations libraries Aerospace You can perform transformations between different coordinate systems. These blocks allow you to calculate transformation matrices for the transition from a connected coordinate system to a velocity one.
- Besselian Epoch to Julian Epoch
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Recalculation of coordinates from epoch B1950.0 to epoch J2000.0.
- Body to Normal
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Formation of a transformation matrix from a connected coordinate system to a normal one according to GOST 20058-80.
- Body to Stability
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Formation of a transformation matrix from a connected coordinate system to a semi-connected one according to GOST 20058-80.
- Body to Wind
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Formation of a transformation matrix from a connected coordinate system to a high-speed one according to GOST 20058-80.
- Direction Cosine Matrix Body to Wind
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Formation of a transformation matrix from a connected coordinate system to a velocity one.
- Direction Cosine Matrix Body to Wind to Alpha and Beta
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Calculation of angles of attack and glide using the transformation matrix from the coupled coordinate system to the velocity coordinate system.
- Direction Cosine Matrix ECEF to NED
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Formation of the conversion matrix from ECEF to NED.
- Direction Cosine Matrix ECEF to NED to Latitude and Longitude
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Computation of latitude and longitude using the conversion matrix from ECEF to NED.
- Direction Cosine Matrix to Rodrigues
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Creating a finite rotation vector from a rotation matrix.
- Direction Cosine Matrix to Rotation Angles
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Conversion of rotation matrix to rotation angles.
- Direction Cosine Matrix to Wind
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Calculation of the angles between the axes of the velocity and normal coordinate systems using the transformation matrix.
- Flat Earth to LLA
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Transformation of the coordinates of the local tangent plane into geodetic coordinates.
- Geocentric to Geodetic Latitude
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The transition from geocentric latitude to geodetic.
- Geodetic to Geocentric Latitude
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The transition from geodetic latitude to geocentric.
- ISO RUS Converter
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Translation of physical quantities from ISO 1151-1:1988 to GOST 20058-80.
- Julian Date Conversion
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Conversion to the Julian date.
- Julian Date to Datetime Conversion
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Calculation of the Gregorian date according to the Julian calendar.
- LLA to ECEF Position
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The transition from the geodetic coordinate system to the Greenwich coordinate system.
- LLA to Flat Earth
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Conversion of geodesic coordinates to local tangent plane coordinates.
- Normal to Body
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Formation of a transformation matrix from a normal coordinate system to a connected one according to GOST 20058-80.
- Normal to Stability
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Formation of a transformation matrix from a normal coordinate system to a semi-connected one according to GOST 20058-80.
- Normal to Wind
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Formation of a transformation matrix from a normal coordinate system to a high-speed one according to GOST 20058-80.
- Quaternions to Direction Cosine Matrix
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Conversion of a quaternion into a matrix of directional cosines.
- Quaternions to Rodrigues
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Creating a finite rotation vector from a quaternion.
- Quaternions to Rotation Angles
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Calculation of the rotation vector from the quaternion vector.
- Rodrigues to Direction Cosine Matrix
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Creating a rotation matrix from a finite rotation vector.
- Rodrigues to Quaternions
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Creating a quaternion from a finite rotation vector.
- Rodrigues to Rotation Angles
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Transformation of the Euler—Rodrigues vector into rotation angles.
- Rotation Angles to Direction Cosine Matrix
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Creating a rotation matrix with respect to coordinate axes.
- Rotation Angles to Quaternions
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Creating a quaternion from rotation angles.
- Rotation Angles to Rodrigues
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Creating a finite rotation vector from rotation angles.
- RUS ISO Converter
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Translation of physical quantities from GOST 20058-80 to ISO 1151-1:1988.
- Stability to Body
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Formation of a transformation matrix from a semi-connected coordinate system to a connected one according to GOST 20058-80.
- Stability to Normal
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Formation of a transformation matrix from a semi-connected coordinate system to a normal one according to GOST 20058-80.
- Stability to Wind
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Formation of a transformation matrix from a semi-connected coordinate system to a high-speed one according to GOST 20058-80.
- Wind Angles to Direction Cosine Matrix
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Formation of a transformation matrix from a normal coordinate system to a velocity one.
- Wind to Body
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Formation of a transformation matrix from a velocity coordinate system to a connected one according to GOST 20058-80.
- Wind to Normal
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Formation of the transformation matrix from the velocity coordinate system to the normal one according to GOST 20058-80.
- Wind to Stability
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Formation of a transformation matrix from a high-speed coordinate system to a semi-connected one according to GOST 20058-80.