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undulations

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Definitions of undulations in various dictionaries:

noun - an undulating curve

noun - wavelike motion

noun - (physics) a movement up and down or back and forth

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Undulations description
Undulation of the geoid is the height of the geoid relative to a given ellipsoid of reference. In maps and common use the height over the mean sea level (such as orthometric height) is used to indicate the height of elevations while the ellipsoidal height results from the GPS system. * The process of the undulation is not standardised, as different countries use different mean sea levels as reference but most commonly refers to the EGM96 geoid. Calculating the undulation factor is mathematically challenging. This is why many handheld GPS receivers have built-in undulation lookup tables to determine the height above sea level. * The deviation * * * * N * * * {\displaystyle N} * between the ellipsoidal height * * * * h * * * {\displaystyle h} * and the orthometric height * * * * H * * * {\displaystyle H} * can be calculated by* * * * N * = * h * − * H * * * {\displaystyle N=h-H} * Likewise, the deviation * * * * ζ * * * {\displaystyle \zeta } * between the ellipsoidal height * * * * h * * * {\displaystyle h} * and the normal height * * * * * H * * N * * * * * {\displaystyle H_{N}} * can be calculated by * * * * * ζ * = * h * − * * H * * N * * * * * {\displaystyle \zeta =h-H_{N}} * Geoid undulations display uncertainties which can be estimated by using several methods, i.e. least-squares collocation (LSC), fuzzy logic, artificial neutral networks, radial basis functions (RBF), and geostatistical techniques. Geostatistical approach has been defined as the most improved technique in prediction of geoid undulation.

Undulations description

Undulation of the geoid is the height of the geoid relative to a given ellipsoid of reference. In maps and common use the height over the mean sea level (such as orthometric height) is used to indicate the height of elevations while the ellipsoidal height results from the GPS system.
* The process of the undulation is not standardised, as different countries use different mean sea levels as reference but most commonly refers to the EGM96 geoid. Calculating the undulation factor is mathematically challenging. This is why many handheld GPS receivers have built-in undulation lookup tables to determine the height above sea level.
* The deviation
*
*
*
* N
*
*
* {\displaystyle N}
* between the ellipsoidal height
*
*
*
* h
*
*
* {\displaystyle h}
* and the orthometric height
*
*
*
* H
*
*
* {\displaystyle H}
* can be calculated by*
*
*
* N
* =
* h
* −
* H
*
*
* {\displaystyle N=h-H}
* Likewise, the deviation
*
*
*
* ζ
*
*
* {\displaystyle \zeta }
* between the ellipsoidal height
*
*
*
* h
*
*
* {\displaystyle h}
* and the normal height
*
*
*
*
* H
*
* N
*
*
*
*
* {\displaystyle H_{N}}
* can be calculated by
*
*
*
*
* ζ
* =
* h
* −
*
* H
*
* N
*
*
*
*
* {\displaystyle \zeta =h-H_{N}}
* Geoid undulations display uncertainties which can be estimated by using several methods, i.e. least-squares collocation (LSC), fuzzy logic, artificial neutral networks, radial basis functions (RBF), and geostatistical techniques. Geostatistical approach has been defined as the most improved technique in prediction of geoid undulation.

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