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Errors & Error Correction in GPS Satellite 
The Most Common Causes of GPS Error Are: 
- Incorrect placement of satellites / satellite geometry. 
- Atmospheric conditions in the ionosphere and the 
troposphere that may affect how the rays travel 
between satellite and receiver. 
- Atomic clock error - this is the clock built within 
the actual satellite. It is adjusted for some margin 
of error, but if the clock is too far off, even by a 
nano-second, this can translate into GPS errors 
in distance on the ground of up to several feet. 
- Large buildings or topographic interference resulting 
in refraction errors (the signal is blocked or bounces back). 
This results in a "multi-path" errors causing two signals. 
- Angle at which the satellites are placed to each other: 
Ideally, satellites should be placed equidistant and at 
a 90 degree angle for the best communication. Minor 
deviations can result in large problems. 
- Gravitational shift - satellites affected by the earth's gravity, 
according to the theory of general relativity: these errors 
are adjusted using the Lorentz theory. 
- Solar flares - these are eruptions on the surface of the sun, 
areas that are highly magnetized that wreak havoc on GPS. 
We know how GPS works and how well it can work, but what can go 
wrong and why? There are myriad factors when considering how well 
a GPS signal is transmitted and received. It helps to keep in mind that 
the GPS signal is really not so different from any other wave that 
travels through the air (say, the speed of light for example). Knowing 
this and understanding this, we know that radio waves can meet with 
interference, and likewise, light-waves. Therefore, we know that the 
same rules apply to GPS but are a little more complex because we 
want to fix a large piece of machinery (man-made) which we are
bending to our will (or trying to), which is not that simple. 
If a light-ray is blocked or bent, it's a little more simple, we can most 
often remove the source blocking the ray or create an additional light 
source. It may help to think of a GPS signal traveling through the 
ionosphere and troposphere much the way a ray of light travels (and 
we know too that GPS signals travel at the speed of light). Well, it can 
meet with much of the same interference; sources that block the wave 
and prevent it from meeting the intended receiver. More, GPS rays are 
subject to gravitational pull, solar flares - these can wreak havoc on 
the system. But before we even get to those sources of interference, 
the most important aspect of GPS efficacy is the exact placement of 
the satellites in the firmament. This is essential for proper and 
accurate functioning. 
How does a GPS signal work? Simplified, one GPS satellite sends a 
signal from a ground location which is called the unknown point of 
origin. This signal is then relayed to one or more GPS satellite(s) in 
orbit. The information is then computed based on various factors: 
a. The time of the signal (when it was sent, when it was received - 
these are exact measurements). 
b. Once the receiver satellite knows the exact time the signal was 
sent, that time is then multiplied by the Speed of Light (satellite signals 
travel at the speed of light, 186,000 per second). The answer to the 
equation is the distance. 
For GPS to work accurately, certain variables must be known: when 
the signal left the first receiver and b., when it was picked up by the 
second receiver. Any interference in between this process can cause 
GPS error or failure. 
So what can really go wrong? Well for one, the first premise, we know 
is that the speed of light (note: the signal for GPS which is 
approximately the same value) are only constant in a vacuum and we 
are not operating in a vacuum. Instead, we are dealing with constant 
variables. The equation for correct GPS is as follows; The time the
first signal leaves the GPS transmitter, the satellite position at the time 
of transmission (reception), multiplied by the speed of light (186,000 
miles per second). However, it's not quite that simple: GPS first sorts 
out a "pseudo-range" which is an approximation of the distance from 
satellite to receiver. This in turn defines a certain sphere (up for three 
or four satellites can be used to determine one position). With this 
information, knowing the speed of light and accounting for margin of 
error, the GPS transmits back a signal. 
But there are many things that can interfere with a GPS satellite 
signal. Just as light itself can be refracted, scattered, altered and 
sometimes even obscured, so it is with a GPS signal. With GPS, we 
have to make adjustments for atmospheric conditions as the signal 
travels through the ionosphere and troposphere. 
Sometimes, during the signal's journey, the signal is refracted (again, 
the way light can be refracted by a tall building or a boulder - many 
things can cause this refraction) - even weather system could cause 
some inaccuracy in GPS or humidity. More troublesome however are 
sunspots (again, Galileo first noted these), which are highly 
magnetized can create sun-flares that cause interference making it 
difficult to get an accurate GPS read. 
Other errors relate more to the actual GPS satellite and its inner-workings/ 
mechanics. For example, even a minor variation in the 
atomic clock (each satellite must have a clock to function properly to 
relay time in the necessary equation), can result in quite a large error. 
How? A seemingly minor clock error of, say, a single nanosecond 
translates into a distance between one and three metres on the 
ground; that's a significant margin of error. 
Because GPS is essentially a wavelength (just as light and radio are), 
the signal can be blocked by large buildings (often a problem in high-density 
urban areas where there are large structures that may 
interfere with the signal. More, the signal may encounter another 
reflective surface before it reaches the partner satellite's antenna and 
bounce off of that surface. When this happens, we see what is known 
as a multi-path error. Roughly translated this means that there are two
signal responses when there ought only be one (a direct line between 
receiver and satellite). When a third object is introduced, it creates 
another line (the second line). When both signals (lines) are relayed at 
the same time then we have "multi-path error" which looks like an 
overlay of two images (one correct, the other a sort of "ghost image") - 
a duality. 
Most of how GPS operates comes down to geometry and physics (if 
you thought geometry was not important, think again.) GPS relies 
heavily on geometry and exact placement of the satellites in our 
firmament. A satellite tipped at the wrong angle will cause many 
errors. Of utmost importance for proper GPS functioning is the exact 
layout of the whole network of satellites. 
Imagine a web or cage of satellites that surround the globe and are in 
orbit, each relaying signals. How far these satellites are spaced apart 
from each other is critical (this is called "satellite geometry"). The 
satellites need to be evenly distributed over the network. The wider 
the angle between satellites, the better the result will be. Distribution 
of precision by satellites or satellites angled incorrectly will relay a 
poor signal or an incorrect signal. For the best coverage, we need 
even coverage (again, think evenly-spaced network) and with the 
specific angle that has been proven to work best (generally a 90 
degree position). When the satellites are incorrectly placed in their 
orbit, scientists call this "Dilution of Precision". Re-positioning the 
satellites (redistributing them evenly) is the best solution, however 
there are mathematical models that help sort out the margin of error 
and the satellite then makes the necessary adjustments, generally 
related to its atomic clock. 
Finally, there is one last thing to consider when looking at GPS margin 
of error and that is the Earth itself which, depending on where the 
satellite is (closer or farther away), will create a notable gravitational 
shift which will affect time (the single biggest factor in accuracy). A 
clock closer to a large object will be slower than a clock farther away 
due to the theory of general relativity. This means that GPS satellites 
in orbit (and their atomic clocks, which is really what we are looking 
at), will be faster than those that are closer to the earth. There is a
calculation that can be made for the adjustment that is based on the 
Lorentz transformation which in part factors in the fact that a satellites 
orbit is elliptical (not circular), which changes the equation. 
In Summary 
As GPS continues to develop, both within the States and worldwide 
(as well as with increasing worldwide cooperation), it is likely that 
these errors will become fewer. Some however, are bound to remain: 
the sun will remain as will solar flares, obstacles of refraction will 
remain and so forth. Despite all of this however, the most remarkable 
thing at all is that GPS works at all when one considers what could go 
wrong (and often does) and just how far we have come in correcting 
and adjusting for those margins of error. Physicists and scientists of 
the past (including Einstein, Lorentz, Galileo, among many others) 
helped set our man-made "stars" in motion. So what has changed? 
We're still navigating by the skies, only our skies now have a little help 
from mankind. 
- 30 -
calculation that can be made for the adjustment that is based on the 
Lorentz transformation which in part factors in the fact that a satellites 
orbit is elliptical (not circular), which changes the equation. 
In Summary 
As GPS continues to develop, both within the States and worldwide 
(as well as with increasing worldwide cooperation), it is likely that 
these errors will become fewer. Some however, are bound to remain: 
the sun will remain as will solar flares, obstacles of refraction will 
remain and so forth. Despite all of this however, the most remarkable 
thing at all is that GPS works at all when one considers what could go 
wrong (and often does) and just how far we have come in correcting 
and adjusting for those margins of error. Physicists and scientists of 
the past (including Einstein, Lorentz, Galileo, among many others) 
helped set our man-made "stars" in motion. So what has changed? 
We're still navigating by the skies, only our skies now have a little help 
from mankind. 
- 30 -

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GPS Part Two - article

  • 1. Errors & Error Correction in GPS Satellite The Most Common Causes of GPS Error Are: - Incorrect placement of satellites / satellite geometry. - Atmospheric conditions in the ionosphere and the troposphere that may affect how the rays travel between satellite and receiver. - Atomic clock error - this is the clock built within the actual satellite. It is adjusted for some margin of error, but if the clock is too far off, even by a nano-second, this can translate into GPS errors in distance on the ground of up to several feet. - Large buildings or topographic interference resulting in refraction errors (the signal is blocked or bounces back). This results in a "multi-path" errors causing two signals. - Angle at which the satellites are placed to each other: Ideally, satellites should be placed equidistant and at a 90 degree angle for the best communication. Minor deviations can result in large problems. - Gravitational shift - satellites affected by the earth's gravity, according to the theory of general relativity: these errors are adjusted using the Lorentz theory. - Solar flares - these are eruptions on the surface of the sun, areas that are highly magnetized that wreak havoc on GPS. We know how GPS works and how well it can work, but what can go wrong and why? There are myriad factors when considering how well a GPS signal is transmitted and received. It helps to keep in mind that the GPS signal is really not so different from any other wave that travels through the air (say, the speed of light for example). Knowing this and understanding this, we know that radio waves can meet with interference, and likewise, light-waves. Therefore, we know that the same rules apply to GPS but are a little more complex because we want to fix a large piece of machinery (man-made) which we are
  • 2. bending to our will (or trying to), which is not that simple. If a light-ray is blocked or bent, it's a little more simple, we can most often remove the source blocking the ray or create an additional light source. It may help to think of a GPS signal traveling through the ionosphere and troposphere much the way a ray of light travels (and we know too that GPS signals travel at the speed of light). Well, it can meet with much of the same interference; sources that block the wave and prevent it from meeting the intended receiver. More, GPS rays are subject to gravitational pull, solar flares - these can wreak havoc on the system. But before we even get to those sources of interference, the most important aspect of GPS efficacy is the exact placement of the satellites in the firmament. This is essential for proper and accurate functioning. How does a GPS signal work? Simplified, one GPS satellite sends a signal from a ground location which is called the unknown point of origin. This signal is then relayed to one or more GPS satellite(s) in orbit. The information is then computed based on various factors: a. The time of the signal (when it was sent, when it was received - these are exact measurements). b. Once the receiver satellite knows the exact time the signal was sent, that time is then multiplied by the Speed of Light (satellite signals travel at the speed of light, 186,000 per second). The answer to the equation is the distance. For GPS to work accurately, certain variables must be known: when the signal left the first receiver and b., when it was picked up by the second receiver. Any interference in between this process can cause GPS error or failure. So what can really go wrong? Well for one, the first premise, we know is that the speed of light (note: the signal for GPS which is approximately the same value) are only constant in a vacuum and we are not operating in a vacuum. Instead, we are dealing with constant variables. The equation for correct GPS is as follows; The time the
  • 3. first signal leaves the GPS transmitter, the satellite position at the time of transmission (reception), multiplied by the speed of light (186,000 miles per second). However, it's not quite that simple: GPS first sorts out a "pseudo-range" which is an approximation of the distance from satellite to receiver. This in turn defines a certain sphere (up for three or four satellites can be used to determine one position). With this information, knowing the speed of light and accounting for margin of error, the GPS transmits back a signal. But there are many things that can interfere with a GPS satellite signal. Just as light itself can be refracted, scattered, altered and sometimes even obscured, so it is with a GPS signal. With GPS, we have to make adjustments for atmospheric conditions as the signal travels through the ionosphere and troposphere. Sometimes, during the signal's journey, the signal is refracted (again, the way light can be refracted by a tall building or a boulder - many things can cause this refraction) - even weather system could cause some inaccuracy in GPS or humidity. More troublesome however are sunspots (again, Galileo first noted these), which are highly magnetized can create sun-flares that cause interference making it difficult to get an accurate GPS read. Other errors relate more to the actual GPS satellite and its inner-workings/ mechanics. For example, even a minor variation in the atomic clock (each satellite must have a clock to function properly to relay time in the necessary equation), can result in quite a large error. How? A seemingly minor clock error of, say, a single nanosecond translates into a distance between one and three metres on the ground; that's a significant margin of error. Because GPS is essentially a wavelength (just as light and radio are), the signal can be blocked by large buildings (often a problem in high-density urban areas where there are large structures that may interfere with the signal. More, the signal may encounter another reflective surface before it reaches the partner satellite's antenna and bounce off of that surface. When this happens, we see what is known as a multi-path error. Roughly translated this means that there are two
  • 4. signal responses when there ought only be one (a direct line between receiver and satellite). When a third object is introduced, it creates another line (the second line). When both signals (lines) are relayed at the same time then we have "multi-path error" which looks like an overlay of two images (one correct, the other a sort of "ghost image") - a duality. Most of how GPS operates comes down to geometry and physics (if you thought geometry was not important, think again.) GPS relies heavily on geometry and exact placement of the satellites in our firmament. A satellite tipped at the wrong angle will cause many errors. Of utmost importance for proper GPS functioning is the exact layout of the whole network of satellites. Imagine a web or cage of satellites that surround the globe and are in orbit, each relaying signals. How far these satellites are spaced apart from each other is critical (this is called "satellite geometry"). The satellites need to be evenly distributed over the network. The wider the angle between satellites, the better the result will be. Distribution of precision by satellites or satellites angled incorrectly will relay a poor signal or an incorrect signal. For the best coverage, we need even coverage (again, think evenly-spaced network) and with the specific angle that has been proven to work best (generally a 90 degree position). When the satellites are incorrectly placed in their orbit, scientists call this "Dilution of Precision". Re-positioning the satellites (redistributing them evenly) is the best solution, however there are mathematical models that help sort out the margin of error and the satellite then makes the necessary adjustments, generally related to its atomic clock. Finally, there is one last thing to consider when looking at GPS margin of error and that is the Earth itself which, depending on where the satellite is (closer or farther away), will create a notable gravitational shift which will affect time (the single biggest factor in accuracy). A clock closer to a large object will be slower than a clock farther away due to the theory of general relativity. This means that GPS satellites in orbit (and their atomic clocks, which is really what we are looking at), will be faster than those that are closer to the earth. There is a
  • 5. calculation that can be made for the adjustment that is based on the Lorentz transformation which in part factors in the fact that a satellites orbit is elliptical (not circular), which changes the equation. In Summary As GPS continues to develop, both within the States and worldwide (as well as with increasing worldwide cooperation), it is likely that these errors will become fewer. Some however, are bound to remain: the sun will remain as will solar flares, obstacles of refraction will remain and so forth. Despite all of this however, the most remarkable thing at all is that GPS works at all when one considers what could go wrong (and often does) and just how far we have come in correcting and adjusting for those margins of error. Physicists and scientists of the past (including Einstein, Lorentz, Galileo, among many others) helped set our man-made "stars" in motion. So what has changed? We're still navigating by the skies, only our skies now have a little help from mankind. - 30 -
  • 6. calculation that can be made for the adjustment that is based on the Lorentz transformation which in part factors in the fact that a satellites orbit is elliptical (not circular), which changes the equation. In Summary As GPS continues to develop, both within the States and worldwide (as well as with increasing worldwide cooperation), it is likely that these errors will become fewer. Some however, are bound to remain: the sun will remain as will solar flares, obstacles of refraction will remain and so forth. Despite all of this however, the most remarkable thing at all is that GPS works at all when one considers what could go wrong (and often does) and just how far we have come in correcting and adjusting for those margins of error. Physicists and scientists of the past (including Einstein, Lorentz, Galileo, among many others) helped set our man-made "stars" in motion. So what has changed? We're still navigating by the skies, only our skies now have a little help from mankind. - 30 -