Commit f05cb2d930ab682924801a93b6647f6e70f68ebb
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NumericalData/AMDA/Rosetta/Ephemeris/ros-orb-cruise.xml
| ... | ... | @@ -5,43 +5,18 @@ |
| 5 | 5 | <ResourceID>spase://CDPP/NumericalData/AMDA/Rosetta/Ephemeris/ros-orb-cruise</ResourceID> |
| 6 | 6 | <ResourceHeader> |
| 7 | 7 | <ResourceName>cruise</ResourceName> |
| 8 | - <ReleaseDate>2015-10-16T15:25:29Z</ReleaseDate> | |
| 9 | - <Description>HCI: Heliocentric Inertial Frame - | |
| 10 | - All vectors are geometric: no aberration corrections are used. | |
| 11 | - The solar rotation axis is the primary vector: the Z axis points | |
| 12 | - in the solar north direction. | |
| 13 | - The solar ascending node on the ecliptic of J2000 forms the X axis. | |
| 14 | - The Y axis is Z cross X, completing the right-handed reference frame. | |
| 8 | + <ReleaseDate>2017-10-16T15:25:29Z</ReleaseDate> | |
| 9 | + <Description>HCI: Heliocentric Inertial Frame - All vectors are geometric: no aberration corrections are used. The solar rotation axis is the primary vector: the Z axis points in the solar north direction.The solar ascending node on the ecliptic of J2000 forms the X axis.The Y axis is Z cross X, completing the right-handed reference frame. | |
| 15 | 10 | |
| 16 | - HEE : Heliocentric Earth Ecliptic Frame - | |
| 17 | - | |
| 18 | - All vectors are geometric: no aberration corrections are used. | |
| 19 | - | |
| 20 | - The position of the Earth relative to the Sun is the primary vector: | |
| 21 | - the X axis points from the Sun to the Earth. | |
| 22 | - | |
| 23 | - The northern surface normal to the mean ecliptic of date is the | |
| 24 | - secondary vector: the Z axis is the component of this vector | |
| 25 | - orthogonal to the X axis. | |
| 26 | - | |
| 27 | - The Y axis is Z cross X, completing the right-handed reference frame. | |
| 11 | + | |
| 12 | + HEE : Heliocentric Earth Ecliptic Frame - All vectors are geometric: no aberration corrections are used. The position of the Earth relative to the Sun is the primary vector: the X axis points from the Sun to the Earth. The northern surface normal to the mean ecliptic of date is the secondary vector: the Z axis is the component of this vector orthogonal to the X axis. The Y axis is Z cross X, completing the right-handed reference frame. | |
| 28 | 13 | |
| 29 | - HEEQ : Heliocentric Earth Equatorial Frame - | |
| 30 | - | |
| 31 | - All vectors are geometric: no aberration corrections are used. | |
| 32 | - | |
| 33 | - The solar rotation axis is the primary vector: the Z axis points | |
| 34 | - in the solar north direction. | |
| 35 | - | |
| 36 | - The position of the Sun relative to the Earth is the secondary | |
| 37 | - vector: the X axis is the component of this position vector | |
| 38 | - orthogonal to the Z axis. | |
| 39 | - | |
| 40 | - The Y axis is Z cross X, completing the right-handed reference frame. | |
| 14 | + | |
| 15 | + HEEQ : Heliocentric Earth Equatorial Frame - All vectors are geometric: no aberration corrections are used. The solar rotation axis is the primary vector: the Z axis points in the solar north direction. The position of the Sun relative to the Earth is the secondary vector: the X axis is the component of this position vector orthogonal to the Z axis. The Y axis is Z cross X, completing the right-handed reference frame. | |
| 41 | 16 | </Description> |
| 42 | 17 | <Contact> |
| 43 | - <PersonID>spase://SMWG/Person/Elena.Budnik</PersonID> | |
| 44 | - <Role>MetadataContact</Role> | |
| 18 | + <PersonID>spase://CDPP/Person/Elena.Budnik</PersonID> | |
| 19 | + <Role>TechnicalContact</Role> | |
| 45 | 20 | </Contact> |
| 46 | 21 | </ResourceHeader> |
| 47 | 22 | <AccessInformation> |
| ... | ... | @@ -71,17 +46,17 @@ |
| 71 | 46 | <Size>3</Size> |
| 72 | 47 | <Element> |
| 73 | 48 | <Name>x</Name> |
| 74 | - <Index>0</Index> | |
| 49 | + <Index>1</Index> | |
| 75 | 50 | <ParameterKey>ros_xyz_hee(0)</ParameterKey> |
| 76 | 51 | </Element> |
| 77 | 52 | <Element> |
| 78 | 53 | <Name>y</Name> |
| 79 | - <Index>1</Index> | |
| 54 | + <Index>2</Index> | |
| 80 | 55 | <ParameterKey>ros_xyz_hee(1)</ParameterKey> |
| 81 | 56 | </Element> |
| 82 | 57 | <Element> |
| 83 | 58 | <Name>z</Name> |
| 84 | - <Index>2</Index> | |
| 59 | + <Index>3</Index> | |
| 85 | 60 | <ParameterKey>ros_xyz_hee(2)</ParameterKey> |
| 86 | 61 | </Element> |
| 87 | 62 | </Structure> |
| ... | ... | @@ -93,7 +68,7 @@ |
| 93 | 68 | <Name>xyz_heeq</Name> |
| 94 | 69 | <ParameterKey>ros_xyz_heeq</ParameterKey> |
| 95 | 70 | <Ucd>pos.bodyrc;instr.obsty</Ucd> |
| 96 | - <Units>km</Units> | |
| 71 | + <Units>AU</Units> | |
| 97 | 72 | <CoordinateSystem> |
| 98 | 73 | <CoordinateRepresentation>Cartesian</CoordinateRepresentation> |
| 99 | 74 | <CoordinateSystemName>HEEQ</CoordinateSystemName> |
| ... | ... | @@ -105,17 +80,17 @@ |
| 105 | 80 | <Size>3</Size> |
| 106 | 81 | <Element> |
| 107 | 82 | <Name>x</Name> |
| 108 | - <Index>0</Index> | |
| 83 | + <Index>1</Index> | |
| 109 | 84 | <ParameterKey>ros_xyz_heeq(0)</ParameterKey> |
| 110 | 85 | </Element> |
| 111 | 86 | <Element> |
| 112 | 87 | <Name>y</Name> |
| 113 | - <Index>1</Index> | |
| 88 | + <Index>2</Index> | |
| 114 | 89 | <ParameterKey>ros_xyz_heeq(1)</ParameterKey> |
| 115 | 90 | </Element> |
| 116 | 91 | <Element> |
| 117 | 92 | <Name>z</Name> |
| 118 | - <Index>2</Index> | |
| 93 | + <Index>3</Index> | |
| 119 | 94 | <ParameterKey>ros_xyz_heeq(2)</ParameterKey> |
| 120 | 95 | </Element> |
| 121 | 96 | </Structure> |
| ... | ... | @@ -127,7 +102,7 @@ |
| 127 | 102 | <Name>xyz_hci</Name> |
| 128 | 103 | <ParameterKey>ros_xyz_hci</ParameterKey> |
| 129 | 104 | <Ucd>pos.bodyrc;instr.obsty</Ucd> |
| 130 | - <Units>km</Units> | |
| 105 | + <Units>AU</Units> | |
| 131 | 106 | <CoordinateSystem> |
| 132 | 107 | <CoordinateRepresentation>Cartesian</CoordinateRepresentation> |
| 133 | 108 | <CoordinateSystemName>HCI</CoordinateSystemName> |
| ... | ... | @@ -139,17 +114,17 @@ |
| 139 | 114 | <Size>3</Size> |
| 140 | 115 | <Element> |
| 141 | 116 | <Name>x</Name> |
| 142 | - <Index>0</Index> | |
| 117 | + <Index>1</Index> | |
| 143 | 118 | <ParameterKey>ros_xyz_hci(0)</ParameterKey> |
| 144 | 119 | </Element> |
| 145 | 120 | <Element> |
| 146 | 121 | <Name>y</Name> |
| 147 | - <Index>1</Index> | |
| 122 | + <Index>2</Index> | |
| 148 | 123 | <ParameterKey>ros_xyz_hci(1)</ParameterKey> |
| 149 | 124 | </Element> |
| 150 | 125 | <Element> |
| 151 | 126 | <Name>z</Name> |
| 152 | - <Index>2</Index> | |
| 127 | + <Index>3</Index> | |
| 153 | 128 | <ParameterKey>ros_xyz_hci(2)</ParameterKey> |
| 154 | 129 | </Element> |
| 155 | 130 | </Structure> |
| ... | ... | @@ -164,7 +139,10 @@ |
| 164 | 139 | <Units>AU</Units> |
| 165 | 140 | <RenderingHints> |
| 166 | 141 | <DisplayType>TimeSeries</DisplayType> |
| 167 | - </RenderingHints> | |
| 142 | + </RenderingHints> | |
| 143 | + <Support> | |
| 144 | + <SupportQuantity>Positional</SupportQuantity> | |
| 145 | + </Support> | |
| 168 | 146 | </Parameter> |
| 169 | 147 | </NumericalData> |
| 170 | 148 | </Spase> | ... | ... |
NumericalData/AMDA/Rosetta/MAG/ros-magib-1s.xml
NumericalData/AMDA/Rosetta/MAG/ros-magib-32s.xml
| ... | ... | @@ -39,7 +39,7 @@ |
| 39 | 39 | <TemporalDescription> |
| 40 | 40 | <TimeSpan> |
| 41 | 41 | <StartDate>2014-11-22T00:00:38Z</StartDate> |
| 42 | - <StopDate>2016-06-29T00:00:07Z</StopDate> | |
| 42 | + <StopDate>2016-09-29T12:11:28Z</StopDate> | |
| 43 | 43 | </TimeSpan> |
| 44 | 44 | <Cadence>PT32S</Cadence> |
| 45 | 45 | </TemporalDescription> | ... | ... |
NumericalData/AMDA/Rosetta/MAG/ros-magib-rsmp.xml
| ... | ... | @@ -43,7 +43,7 @@ |
| 43 | 43 | <TemporalDescription> |
| 44 | 44 | <TimeSpan> |
| 45 | 45 | <StartDate>2014-11-22T00:00:38Z</StartDate> |
| 46 | - <StopDate>2016-06-29T00:00:07Z</StopDate> | |
| 46 | + <StopDate>2016-09-30T10:39:24Z</StopDate> | |
| 47 | 47 | </TimeSpan> |
| 48 | 48 | <Cadence>PT32S</Cadence> |
| 49 | 49 | </TemporalDescription> | ... | ... |
NumericalData/AMDA/Rosetta/MAG/ros-magob-1s.xml
NumericalData/AMDA/Rosetta/MAG/ros-magob-20hz.xml
NumericalData/AMDA/Rosetta/MAG/ros-magob-rsmp.xml