Bessel ellipsoid

E579588

The Bessel ellipsoid is a historical reference ellipsoid of the Earth defined in the 19th century for geodetic and cartographic purposes, particularly in Europe.

All labels observed (1)

Label Occurrences
Bessel ellipsoid canonical 2

How this entity was disambiguated

Statements (46)

Predicate Object
instanceOf Earth ellipsoid ⓘ
geodetic datum component ⓘ
reference ellipsoid ⓘ
accuracyContext local best-fit rather than global best-fit ⓘ
application geodesy ⓘ
map projection definition ⓘ
surveying ⓘ
category European reference ellipsoid ⓘ
comparedTo Clarke 1866 ellipsoid ⓘ
Hayford 1909 ellipsoid ⓘ
computationBasis astronomical observations ⓘ
geodetic measurements ⓘ
coordinateSystemUse geodetic coordinates (latitude, longitude, ellipsoidal height) ⓘ
datumRealization local best-fit to Europe ⓘ
datumUse Asian geodetic networks ⓘ
European geodetic networks ⓘ
definedBy Friedrich Wilhelm Bessel ⓘ
linked to: Friedrich Bessel
definitionYear 1841 ⓘ
epoch 19th century ⓘ
flattening 0.003342773182 ⓘ
geometryType rotational ellipsoid ⓘ
historicalImportance one of the first rigorously computed Earth ellipsoids ⓘ
inverseFlattening 299.1528128 ⓘ
namedAfter Friedrich Wilhelm Bessel ⓘ
linked to: Friedrich Bessel
parameterSet semi-major axis and flattening ⓘ
referenceBody Earth ⓘ
regionOfBestFit Central Europe ⓘ
Europe ⓘ
replacedBy GRS80 ellipsoid ⓘ
linked to: GRS80

WGS84 ellipsoid ⓘ
linked to: WGS84
semiMajorAxis 6377397.155 m ⓘ
semiMinorAxis 6356078.963 m ⓘ
status historical ⓘ
surfaceType oblate spheroid ⓘ
unitOfParameters metre ⓘ
usedFor cartography ⓘ
topographic mapping ⓘ
triangulation networks ⓘ
usedIn Austrian geodetic surveys ⓘ
German geodetic datum ⓘ
Japanese geodetic datum (Tokyo datum) ⓘ
Nordic geodetic systems (historical) ⓘ
Prussian geodetic surveys ⓘ
usedUntil late 20th century in some national systems ⓘ
usedWithProjection Gauss–Krüger projection ⓘ
linked to: Transverse Mercator

Transverse Mercator projection ⓘ
linked to: Transverse Mercator

How these facts were elicited

Referenced by (2)

Full triples — surface form annotated when it differs from this entity's canonical label.

Friedrich Bessel → notableFor → Bessel ellipsoid ⓘ
Friedrich Bessel → hasEponym → Bessel ellipsoid ⓘ