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Al Dhafra Air Base

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Al Dhafra Air Base ( Arabic : قاعدة الظفرة الجوية ) ( IATA : DHF , ICAO : OMAM ) is a military installation in the United Arab Emirates . The base is located approximately 20 mi (32 km) south of Abu Dhabi , and is operated by the United Arab Emirates Air Force .

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46-704: The airport sits at an elevation of 77 ft (23 m) above mean sea level . It has two runways , 13L/31R and 13R/31L, each with an asphalt surface measuring 3,661 m × 46 m (12,011 ft × 151 ft). The air base is the headquarters of the Western Air Command of the United Arab Emirates Air Force . It hosts the UAE Air Force Fighter Wing, comprising the 1st Shaheen Squadron, 2nd Shaheen Squadron, and 3rd Shaheen Squadron which

92-475: A given distance, causing the geoid to move towards the mass deficit. The presence of a localized inclusion in the background medium will rotate the gravity acceleration vectors slightly towards or away from a denser or lighter body, respectively, causing a bump or dimple in the equipotential surface. The largest absolute deviation can be found in the Indian Ocean Geoid Low , 106 meters below

138-433: A reference coordinate surface for various vertical coordinates , such as orthometric heights , geopotential heights , and dynamic heights (see Geodesy#Heights ). All points on a geoid surface have the same geopotential (the sum of gravitational potential energy and centrifugal potential energy). At this surface, apart from temporary tidal fluctuations, the force of gravity acts everywhere perpendicular to

184-634: A specific value of n {\displaystyle n} there are two coefficients for every value of m {\displaystyle m} except for m = 0 {\displaystyle m=0} . There is only one coefficient when m = 0 {\displaystyle m=0} since sin ⁡ ( 0 λ ) = 0 {\displaystyle \sin(0\lambda )=0} . There are thus ( 2 n + 1 ) {\displaystyle (2n+1)} coefficients for every value of n {\displaystyle n} . Using these facts and

230-411: Is defined so that it has negative values and is inversely proportional to distance from the body. So, while a mass excess will strengthen the gravity acceleration, it will decrease the gravity potential. As a consequence, the geoid's defining equipotential surface will be found displaced away from the mass excess. Analogously, a mass deficit will weaken the gravity pull but will increase the geopotential at

276-469: Is developing a 3D Elevation Program (3DEP) to keep up with growing needs for high quality topographic data. 3DEP is a collection of enhanced elevation data in the form of high quality LiDAR data over the conterminous United States, Hawaii, and the U.S. territories. There are three bare earth DEM layers in 3DEP which are nationally seamless at the resolution of 1/3, 1, and 2 arcseconds. Geoid The geoid ( / ˈ dʒ iː . ɔɪ d / JEE -oyd )

322-792: Is equipped with the Lockheed Martin F-16E/F Desert Falcon ). The base is also home to the 71st and 76th Fighter Squadrons which operate the Dassault Mirage 2000-9EAD/DAD . Al Dhafra hosts the United States Air Force 's 380th Air Expeditionary Wing (380 AEW), established at the base on 25 January 2002. The 380 AEW's mission is to carry out combat operations to provide high-altitude all-weather intelligence, surveillance, reconnaissance, airborne command and control and aerial refueling for military operations against ISIL/ISIS (referred to by

368-490: Is mainly used when referring to points on the Earth's surface, while altitude or geopotential height is used for points above the surface, such as an aircraft in flight or a spacecraft in orbit, and depth is used for points below the surface. Elevation is not to be confused with the distance from the center of the Earth. Due to the equatorial bulge , the summits of Mount Everest and Chimborazo have, respectively,

414-602: Is not standardized, as different countries use different mean sea levels as reference, but most commonly refers to the EGM96 geoid. In maps and common use, the height over the mean sea level (such as orthometric height , H ) is used to indicate the height of elevations while the ellipsoidal height , h , results from the GPS system and similar GNSS : H = h − N {\displaystyle H=h-N} (An analogous relationship exists between normal heights and

460-538: Is positive, opposite to what should be expected if the thickening affects the entire lithosphere . Mantle convection also changes the shape of the geoid over time. The surface of the geoid is higher than the reference ellipsoid wherever there is a positive gravity anomaly or negative disturbing potential (mass excess) and lower than the reference ellipsoid wherever there is a negative gravity anomaly or positive disturbing potential (mass deficit). This relationship can be understood by recalling that gravity potential

506-418: Is the shape that the ocean surface would take under the influence of the gravity of Earth , including gravitational attraction and Earth's rotation , if other influences such as winds and tides were absent. This surface is extended through the continents (such as might be approximated with very narrow hypothetical canals ). According to Gauss , who first described it, it is the "mathematical figure of

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552-516: Is thus non-uniform over the geoid. The geoid surface is irregular, unlike the reference ellipsoid (which is a mathematical idealized representation of the physical Earth as an ellipsoid ), but is considerably smoother than Earth's physical surface. Although the "ground" of the Earth has excursions on the order of +8,800 m ( Mount Everest ) and −11,000 m ( Marianas Trench ), the geoid's deviation from an ellipsoid ranges from +85 m (Iceland) to −106 m (southern India), less than 200 m total. If

598-407: The quasigeoid , which disregards local density variations.) In practice, many handheld GPS receivers interpolate N in a pre-computed geoid map (a lookup table ). So a GPS receiver on a ship may, during the course of a long voyage, indicate height variations, even though the ship will always be at sea level (neglecting the effects of tides). That is because GPS satellites , orbiting about

644-580: The EQ-4B and RQ-4B Global Hawk . US Army Forces Command On 24 January 2022, Al Dhafra Air Base was targeted by Houthi Zulfiqar ballistic missiles in retaliation for UAE involvement in the ongoing Yemeni Civil War . Two missiles aimed at the base were intercepted and destroyed by US Patriot missiles, coincident to efforts by the United Arab Emirates Armed Forces . There is a residential area where Emiratis working at

690-635: The International Association of Geodesy (IAG), e.g., through the International Gravity Bureau (BGI, Bureau Gravimétrique International). Another approach for geoid determination is to combine multiple information sources: not just terrestrial gravimetry, but also satellite geodetic data on the figure of the Earth, from analysis of satellite orbital perturbations, and lately from satellite gravity missions such as GOCE and GRACE . In such combination solutions,

736-547: The Stokesian approach to geoid computation. Their solution enables millimetre-to-centimetre accuracy in geoid computation , an order-of-magnitude improvement from previous classical solutions. Geoid undulations display uncertainties which can be estimated by using several methods, e.g., least-squares collocation (LSC), fuzzy logic , artificial neural networks , radial basis functions (RBF), and geostatistical techniques. Geostatistical approach has been defined as

782-451: The geocentric radius , i.e., distance from the Earth's centre. The geoid is a particular equipotential surface, and is somewhat involved to compute. The gradient of this potential also provides a model of the gravitational acceleration. The most commonly used EGM96 contains a full set of coefficients to degree and order 360 (i.e., n max = 360 {\displaystyle n_{\text{max}}=360} ), describing details in

828-579: The viscosity of Earth's mantle . Spherical harmonics are often used to approximate the shape of the geoid. The current best such set of spherical harmonic coefficients is EGM2020 (Earth Gravitational Model 2020), determined in an international collaborative project led by the National Imagery and Mapping Agency (now the National Geospatial-Intelligence Agency , or NGA). The mathematical description of

874-466: The EGM96 value of n max = 360 {\displaystyle n_{\text{max}}=360} . For many applications, the complete series is unnecessarily complex and is truncated after a few (perhaps several dozen) terms. Still, even higher resolution models have been developed. Many of the authors of EGM96 have published EGM2008. It incorporates much of the new satellite gravity data (e.g.,

920-409: The Earth ", a smooth but irregular surface whose shape results from the uneven distribution of mass within and on the surface of Earth. It can be known only through extensive gravitational measurements and calculations. Despite being an important concept for almost 200 years in the history of geodesy and geophysics , it has been defined to high precision only since advances in satellite geodesy in

966-869: The European Space Agency. ESA launched the satellite in March 2009 on a mission to map Earth's gravity with unprecedented accuracy and spatial resolution. On 31 March 2011, a new geoid model was unveiled at the Fourth International GOCE User Workshop hosted at the Technical University of Munich , Germany. Studies using the time-variable geoid computed from GRACE data have provided information on global hydrologic cycles, mass balances of ice sheets , and postglacial rebound . From postglacial rebound measurements, time-variable GRACE data can be used to deduce

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1012-718: The US military as Operation Inherent Resolve ) and previously, NATO -led operations in Afghanistan ( Operation Resolute Support ). The wing is known to have operated the F-15C Eagle , F-15E Strike Eagle , F-22A Raptor , KC-10A Extender , E-3 Sentry (AWACS) U-2S Dragon Lady and EQ-4 and RQ-4 Global Hawk . The first USAF F-35 Lightning II deployed to the Middle East was deployed to Al Dhafra Air Base in April 2019. While

1058-630: The US military presence at the base dates back to the early 1990s, it was only officially acknowledged by the US Air Force in August 2017. As of 2020, contractor activity at Al Dhafra on behalf of the US military includes work done by Abacus Technology Corp. information technology, Centurum information technology, in addition to various construction projects. On 1 September 2008, the French Air Force opened its own military settlement in

1104-760: The average sea level. Another large feature is the North Atlantic Geoid High (or North Atlantic Geoid Swell), caused in part by the weight of ice cover over North America and northern Europe in the Late Cenozoic Ice Age . Recent satellite missions, such as the Gravity Field and Steady-State Ocean Circulation Explorer (GOCE) and GRACE , have enabled the study of time-variable geoid signals. The first products based on GOCE satellite data became available online in June 2010, through

1150-579: The base live, along with their dependents. There is a grocery store, laundromat, barbershop, and restaurant. Due to the construction of a railway, many houses were demolished, causing a forced displacement. Elevation The elevation of a geographic location is its height above or below a fixed reference point, most commonly a reference geoid , a mathematical model of the Earth 's sea level as an equipotential gravitational surface (see Geodetic datum § Vertical datum ). The term elevation

1196-408: The center of gravity of the Earth, can measure heights only relative to a geocentric reference ellipsoid. To obtain one's orthometric height , a raw GPS reading must be corrected. Conversely, height determined by spirit leveling from a tide gauge , as in traditional land surveying, is closer to orthometric height. Modern GPS receivers have a grid implemented in their software by which they obtain, from

1242-505: The center of the Earth to that location. The geoid level coincides with where the water would be. Generally the geoid rises where the Earth's material is locally more dense, exerts greater gravitational force, and pulls more water from the surrounding area. The geoid undulation (also known as geoid height or geoid anomaly ), N , is the height of the geoid relative to a given ellipsoid of reference . N = h − H {\displaystyle N=h-H} The undulation

1288-570: The current position, the height of the geoid (e.g., the EGM96 geoid) over the World Geodetic System (WGS) ellipsoid. They are then able to correct the height above the WGS ellipsoid to the height above the EGM96 geoid. When height is not zero on a ship, the discrepancy is due to other factors such as ocean tides, atmospheric pressure (meteorological effects), local sea surface topography , and measurement uncertainties. The undulation of

1334-402: The density and weight of different geological compositions in the Earth's crust , mountain ranges, deep sea trenches, crust compaction due to glaciers, and so on. If that sphere were then covered in water, the water would not be the same height everywhere. Instead, the water level would be higher or lower with respect to Earth's center, depending on the integral of the strength of gravity from

1380-603: The formula, ∑ I = 1 L I = 1 2 L ( L + 1 ) {\textstyle \sum _{I=1}^{L}I={\frac {1}{2}}L(L+1)} , it follows that the total number of coefficients is given by ∑ n = 2 n max ( 2 n + 1 ) = n max ( n max + 1 ) + n max − 3 = 130317 {\displaystyle \sum _{n=2}^{n_{\text{max}}}(2n+1)=n_{\text{max}}(n_{\text{max}}+1)+n_{\text{max}}-3=130317} using

1426-411: The fully normalized associated Legendre polynomials of degree n   {\displaystyle n\ } and order m   {\displaystyle m\ } , and C ¯ n m {\displaystyle {\overline {C}}_{nm}} and S ¯ n m {\displaystyle {\overline {S}}_{nm}} are

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1472-666: The geoid N is closely related to the disturbing potential T according to Bruns' formula (named after Heinrich Bruns ): where γ {\displaystyle \gamma } is the force of normal gravity , computed from the normal field potential U {\displaystyle U} . Another way of determining N is using values of gravity anomaly Δ g {\displaystyle \Delta g} , differences between true and normal reference gravity, as per Stokes formula (or Stokes' integral ), published in 1849 by George Gabriel Stokes : The integral kernel S , called Stokes function ,

1518-418: The geoid and the local horizon tangential to it. Likewise, spirit levels will always be parallel to the geoid. Earth's gravitational field is not uniform. An oblate spheroid is typically used as the idealized Earth, but even if the Earth were spherical and did not rotate, the strength of gravity would not be the same everywhere because density varies throughout the planet. This is due to magma distributions,

1564-445: The geoid, meaning that plumb lines point perpendicular and bubble levels are parallel to the geoid. Being an equigeopotential means the geoid corresponds to the free surface of water at rest (if only the Earth's gravity and rotational acceleration were at work); this is also a sufficient condition for a ball to remain at rest instead of rolling over the geoid. Earth's gravity acceleration (the vertical derivative of geopotential)

1610-453: The global geoid as small as 55 km (or 110 km, depending on the definition of resolution). The number of coefficients, C ¯ n m {\displaystyle {\overline {C}}_{nm}} and S ¯ n m {\displaystyle {\overline {S}}_{nm}} , can be determined by first observing in the equation for V {\displaystyle V} that for

1656-416: The heights of continental points above the geoid by spirit leveling . Being an equipotential surface , the geoid is, by definition, a surface upon which the force of gravity is perpendicular everywhere, apart from temporary tidal fluctuations. This means that when traveling by ship, one does not notice the undulation of the geoid ; neglecting tides, the local vertical (plumb line) is always perpendicular to

1702-582: The landscape at different scales. Tools inside the GIS allow for manipulation of data for spatial analysis or cartography. A topographical map is the main type of map used to depict elevation, often through contour lines . In a Geographic Information System (GIS), digital elevation models (DEM) are commonly used to represent the surface (topography) of a place, through a raster (grid) dataset of elevations. Digital terrain models are another way to represent terrain in GIS. USGS (United States Geologic Survey)

1748-621: The largest elevation and the largest geocentric distance. In aviation, the term elevation or aerodrome elevation is defined by the ICAO as the highest point of the landing area. It is often measured in feet and can be found in approach charts of the aerodrome. It is not to be confused with terms such as the altitude or height. GIS or geographic information system is a computer system that allows for visualizing, manipulating, capturing, and storage of data with associated attributes. GIS offers better understanding of patterns and relationships of

1794-411: The late 20th century. The geoid is often expressed as a geoid undulation or geoidal height above a given reference ellipsoid , which is a slightly flattened sphere whose equatorial bulge is caused by the planet's rotation. Generally the geoidal height rises where the Earth's material is locally more dense and exerts greater gravitational force than the surrounding areas. The geoid in turn serves as

1840-399: The low-resolution part of the geoid solution is provided by the satellite data, while a 'tuned' version of the above Stokes equation is used to calculate the high-resolution part, from terrestrial gravimetric data from a neighbourhood of the evaluation point only. Calculating the undulation is mathematically challenging. The precise geoid solution by Petr Vaníček and co-workers improved on

1886-402: The most-improved technique in prediction of geoid undulation. Variations in the height of the geoidal surface are related to anomalous density distributions within the Earth. Geoid measures thus help understanding the internal structure of the planet. Synthetic calculations show that the geoidal signature of a thickened crust (for example, in orogenic belts produced by continental collision )

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1932-1164: The non-rotating part of the potential function in this model is: V = G M r ( 1 + ∑ n = 2 n max ( a r ) n ∑ m = 0 n P ¯ n m ( sin ⁡ ϕ ) [ C ¯ n m cos ⁡ m λ + S ¯ n m sin ⁡ m λ ] ) , {\displaystyle V={\frac {GM}{r}}\left(1+{\sum _{n=2}^{n_{\text{max}}}}\left({\frac {a}{r}}\right)^{n}{\sum _{m=0}^{n}}{\overline {P}}_{nm}(\sin \phi )\left[{\overline {C}}_{nm}\cos m\lambda +{\overline {S}}_{nm}\sin m\lambda \right]\right),} where ϕ   {\displaystyle \phi \ } and λ   {\displaystyle \lambda \ } are geocentric (spherical) latitude and longitude respectively, P ¯ n m {\displaystyle {\overline {P}}_{nm}} are

1978-471: The northwest corner of the base, operating Dassault Mirage 2000-5Fs . With military operations against ISIL/ISIS, the French also deployed Breguet Atlantique II maritime patrol aircraft as part of Opération Chammal . Notable units based at Al Dhafra Air Base. Western Air Command (Al Dhafra 'Lieutenant-Colonel Charles Pijeaud' Air Base) Air Combat Command The 380th AEW is also known to operate

2024-414: The numerical coefficients of the model based on measured data. The above equation describes the Earth's gravitational potential V {\displaystyle V} , not the geoid itself, at location ϕ , λ , r ,   {\displaystyle \phi ,\;\lambda ,\;r,\ } the co-ordinate r   {\displaystyle r\ } being

2070-413: The ocean were of constant density and undisturbed by tides, currents or weather, its surface would resemble the geoid. The permanent deviation between the geoid and mean sea level is called ocean surface topography . If the continental land masses were crisscrossed by a series of tunnels or canals, the sea level in those canals would also very nearly coincide with the geoid. Geodesists are able to derive

2116-428: Was derived by Stokes in closed analytical form. Note that determining N {\displaystyle N} anywhere on Earth by this formula requires Δ g {\displaystyle \Delta g} to be known everywhere on Earth , including oceans, polar areas, and deserts. For terrestrial gravimetric measurements this is a near-impossibility, in spite of close international co-operation within

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