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STA8100 firmware loader and upgrade with the Teseo-Suite | ||
======================================================== | ||
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- The Teseo-Suite should be installed first. | ||
- Get Teseo-Suite Pro v6.2.3 tool from the website: https://www.st.com | ||
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Run Teseo-Suit and get a license to active the tool. | ||
Select menu Help>Activate Teseo-Suit Pro>Rquest full version and send email to ST. | ||
You can get a license from ST and Activate the Teseo-Suite. | ||
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Push the “Boot Mode Switch” side, and connect USB Cable to PC. | ||
Select menu Tools > T5 X-Loader and run. | ||
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T5-X-loader Teseo allows to load boot & firmware. Configuration as below. | ||
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* **Port Settings:** | ||
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* **Port**: define UART port number. The fourth serial port of your OpenRTK330_EVB. | ||
* **Loader baud rate**: define programming baud rate 115200. | ||
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* **Option:** | ||
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* **Erase NVM**: erase settings of Teseo. | ||
* **Restore default product**: erase settings of Teseo. | ||
* **Variant**: Cut2. | ||
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* **Memory:** Choose SQI. | ||
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* **Binary**: Press Binary button to browse your binary file. | ||
**START** initiates programming. **STOP** cancels programming sequence. | ||
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* **Erase only**: erase firmware area. | ||
* **Program only**: load firmware without perform erase (only available if flash is previously erased). | ||
* **Destination**: Start address of firmware. Modify memory type to get default one. | ||
* **Entry point offset**: Start address to run program. | ||
* **GPIO Reset**: Generate a glitch with a period of “Timing” on DTR or RTS. Helpful, in case of recovery procedure. | ||
* **Dump memory** | ||
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* **Address**: location of first byte to read. | ||
* **Size**: **size** of memory to read from 'address'. | ||
* **Set memory** | ||
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* **Address**: location of interger to write. | ||
* **Data**: value of integer to write. | ||
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When you configurate all the item above, you can click the “Start” to burn the bootloader and firmware. | ||
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The follow figures show the bootloader and firmware burning process. |
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Coordinates System | ||
================== | ||
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The receiver or satellite positions in RTKLIB are internally represented as the X, Y, Z | ||
components in an ECEF (earth center earth fixed) coordinates system. What ECEF frame used | ||
is not explicitly defined but depends on the satellite ephemeris and the predefined | ||
base station position. For example, with GPS signals and navigation data, the single point positioning | ||
results are obtained in WGS84. The baseline analysis with the base station with the position | ||
in an ECEF frame basically brings the rover position in the same ECEF frame. Practically, | ||
all of usually used ECEF frames in GNSS navigation processing like WGS 84, PZ90.02 and ITRF, | ||
are identical within the accuracy of broadcast ephemeris or single point positioning. However, | ||
more strict and careful handling of the coordinates system is needed for the baseline analysis or PPP. | ||
The unified coordinates system is desirable to minimize the processing error in these cases. | ||
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Transformation from geodetic position to ECEF XYZ position | ||
---------------------------------------------------------- | ||
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The geodetic position are defined based on a reference ellipsoid. The geodetic latitude :math:`\phi_r`, | ||
longitude :math:`\lambda_r` and the ellipsoidal height :math:`h` can be transformed to ECEF XYZ position | ||
:math:`{\pmb r}_r = {(x,y,z)^T}` as follows: | ||
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.. math:: | ||
e^2 = f(2-f) | ||
v = \frac{a}{\sqrt{(1-{e}^{2}sin{\phi_r}^2)}} | ||
r_r=\begin{pmatrix} | ||
{(v + h)cos\phi_{r}cos\lambda_r}\\ | ||
{(v+h)cos\phi_{r}sin\lambda_r}\\ | ||
{v(1 - e^2)sin\phi_r} | ||
\end{pmatrix} | ||
where: | ||
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:math:`a`: major radius of the earth reference ellipsoid (m) | ||
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:math:`f`: flattening of the earth reference ellipsoid | ||
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OpenRTK uses the following values for a and f of the reference ellipsoid provided by the WGS84 datum. | ||
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:math:`a` = 6378137.0 (m) | ||
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:math:`f` = 1.0/298.257223563 | ||
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.. image:: media/ReferenceEllipsoid.png | ||
:scale: 50% | ||
:align: center | ||
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Transformation from ECEF XYZ position to geodetic position | ||
---------------------------------------------------------- | ||
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To transform the XYZ position :math:`{\pmb r}_r = {(x,y,z)^T}` in ECEF to the geodetic position, | ||
the following procedure is applied. The geodetic latitude is derived by an iterative method in the procedure. | ||
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.. math:: | ||
r = \sqrt {x^2 + y^2} | ||
\phi_{r,0} = 0 | ||
\phi_{r,i+1} = arctan(\frac{z}{r} - \frac{ae^2tan\phi_{r,i}}{r\sqrt{1 + (1 - e^2){tan}^2\phi_{r,i}}}) | ||
\phi_r = \lim_{i \to \infty}\phi_{r,i} | ||
\lambda = ATANA(y,x) | ||
h = \frac{r}{cos\phi_r} - \frac{a}{\sqrt{(1-e^2){sin}^2\phi_r}} | ||
Azimuth and elevation angles of satellite direction | ||
--------------------------------------------------- | ||
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The unit LOS (line‐of‐sight) vector from the receiver to the satellite | ||
can be expressed in the ECEF coordinates as: | ||
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.. math:: | ||
{\pmb e}^s_r = \frac{{\pmb r}^s(t^s)-{\pmb r}_r(t_r)}{\left \| {\pmb r}^s(t^s)-{\pmb r}_r(t_r) \right \|} | ||
In the equation, the earth rotation effect is neglected. The azimuth and elevation | ||
angles :math:`Az_r^s` and :math:`El_r^s` of the satellite direction from the receiver | ||
site can be derived from: | ||
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.. math:: | ||
{\pmb e}_{r,enu}^s = {\pmb E}_r{\pmb e}_r^s = {(e_e,e_n,e_u)}^T | ||
Az_r^s = ATAN2(e_e,e_n) | ||
El_r^s = arcsin(e_u) | ||
where :math:`\pmb E_r` is the coordinates rotation matrix from ECEF to the local coordinates at the receiver position. | ||
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.. image:: media/Azimuth.png | ||
:scale: 50% | ||
:align: center |
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Time System | ||
=========== | ||
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OpenRTK internally uses GPST (GPS Time) for GNSS data handling and positioning algorithms. | ||
The time of input data expressed in other time systems like UTC (Universal Time Coordinated) | ||
is converted to GPST before internal processing or the GPST of the internal data is converted | ||
to the appropriate other time system before output. One of the reasons why using GPST is to avoid | ||
leap seconds handling. UTC, which is the most generally used time system, is not a continuous | ||
time system with a second jump by the leap second insertion or deletion. | ||
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The GPST is often expressed as a GPS week number and TOW (time of week) in seconds | ||
since the start epoch of 00:00:00 UTC on January 6, 1980. RTKLIB, however, does not | ||
use such a convention. In GNSS data processing, we often need to convert a time to | ||
a range or a range to a time. The TOW even expressed as a double precision has only the | ||
resolution of :math:`1.3 \times 10^{-10}` s in time, which is equivalent to the resolution of 0.04 m in range. | ||
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GPS Time and Universal Time Coordinated | ||
--------------------------------------- | ||
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The rough conversion of GPST to UTC (Universal Time Coordinated) or UTC to GPST can be | ||
expressed simply as: | ||
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.. math:: | ||
t_{UTC} = t_{GPS} - \Delta t_{LS} | ||
t_{GPS} = t_{UTC} + \Delta t_{LS} | ||
where :math:`t_{UTC}` and :math:`t_{GPS}` are the time expressed in UTC (s) and the time in GPST (s). | ||
:math:`\Delta t_{LS}` is the delta time (s) between UTC and GPST due to the cumulative leap seconds since January 6, 1980. | ||
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The accuracy of the approximation in formula above is within several 10 ns. By using the UTC parameters in GPS navigation messages, | ||
we can convert GPST to UTC or UTC to GPST more accurately as: | ||
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.. math:: | ||
t_{UTC} = t_{GPS} - {\Delta t_{LS} + A_0 + A_1(t_E - t_{ot} + 604800(WN - WN_t))} | ||
where :math:`A_0, A_1, t_E, t_{ot}, WN are WN_t` are the UTC parameters provided in GPS navigation messages. | ||
More strictly, UTC in formula above is UTC(USNO), which is the US local implementation of UTC. | ||
The difference between UTC and UTC(USNO) can be obtained in Circular T provided by BIPM [72]. | ||
The difference is usually several ns level. | ||
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GLONASS Time | ||
------------ | ||
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GLONASST (GLONASS Time) is based on UTC(SU) and includes leap second insertion or deletion. | ||
GLONASST is also aligned to the local time. So, roughly, the time :math:`t_{GLONASS}` (s) in GLONASST | ||
can be converted to the time :math:`t_{UTC}` (s) in UTC. | ||
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.. math:: | ||
t_{UTC} = t_{GLONASS} - 10800 | ||
More accurately, the UTC parameters for GLONASST in GLONASS navigation message should be | ||
used similar to the GPST and UTC conversion. Ignoring the leap seconds and the 3 hour offset, | ||
the difference between GPST and GLONASST is usually 100 or several 100 ns level. | ||
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Galileo Time | ||
------------ | ||
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GST (Galileo System Time) is composed of week number from the origin of the Galileo time | ||
and the TOW (time of week) in seconds. The GST start epoch is 00:00:00 UTC on August 22, | ||
1999. At the start epoch, GST shall be ahead of UTC by 13 seconds. The GST is continuous | ||
time without leap second insertion or deletion. So, the GST is aligned to GPST except for | ||
the 1024 weeks difference of the time system origin and a small time offset (GGTO). Note that | ||
the Galileo week number is provided as equal to the GPS week number in the RINEX convention. | ||
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BDS Time | ||
-------- | ||
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BDT (BeiDou Navigation Satellite System Time) is a continuous time system without | ||
leap second insertion or deletion. The start epoch of BDT is 00:00:00 UTC on | ||
January 1, 2006. The offset of BDT with respect to UTC is controlled within 100 ns | ||
(modulo 1 second). So, the time :math:`t_{GPS}` (s) in GPST can roughly be converted to the | ||
time :math:`t_{BDT}` (s) in BDT within the accuracy of 200 ns as: | ||
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.. math:: | ||
t_{BDT} = t_{GPST} - 14 | ||
More accurately, the UTC parameters for BDT in BeiDou navigation messages | ||
should be used similar to the GPST and UTC conversion. | ||
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