field element
101Function field of an algebraic variety — In algebraic geometry, the function field of an algebraic variety V consists of objects which are interpreted as rational functions on V . In complex algebraic geometry these are meromorphic functions and their higher dimensional analogues; in… …
102Degree of a field extension — In mathematics, more specifically field theory, the degree of a field extension is a rough measure of the size of the extension. The concept plays an important role in many parts of mathematics, including algebra and number theory indeed in any… …
103p-adically closed field — In mathematics, a p adically closed field is a field that enjoys a closure property that is a close analogue for p adic fields to what real closure is to the real field. They were introduced by James Ax and Simon B. Kochen in 1965.[1] Contents 1… …
104104th Field Battery, Royal Australian Artillery — Infobox Military Unit unit name=104 Field Battery, Royal Australian Artillery caption=Men of 104th Field Battery line up for a hot tea ration in Belgium in 1917 dates=1916 Present country=Australia allegiance= branch=Australian Army… …
1052d Battalion, 20th Field Artillery (United States) — Infobox Military Unit unit name= 2nd Battalion 20th Field Artillery caption= Duty Not Reward dates= first constituted 1 July 1916 country= United States branch= U.S. Army type= MLRS role= Fire Support size= Battalion command structure= 41st Fires …
106Navajo Volcanic Field — Karte des Navajo Volcanic Field Das Navajo Volcanic Field, in der Navajo Sprache tsézhiin ‘íí ‘áhí («schwarze herausragende Felsen»), ist ein rund 30.000 Quadratkilometer großes Vulkanfeld[1] im als Four Corners bezeichneten Grenzgebiet der vier… …
107Function field (scheme theory) — In algebraic geometry, the function field KX of a scheme X is a generalization of the notion of a sheaf of rational functions on a variety. In the case of varieties, such a sheaf associates to each open set U the ring of all rational functions on …
108Solenoidal vector field — In vector calculus a solenoidal vector field (also known as an incompressible vector field) is a vector field v with divergence zero at all points in the field; The fundamental theorem of vector calculus states that any vector field can be… …
109Quasi-finite field — In mathematics, a quasi finite field is a generalisation of a finite field. Standard local class field theory usually deals with complete fields whose residue field is finite , but the theory applies equally well when the residue field is only… …
110Random element — The term random element was introduced by Maurice Frechet in 1948 to refer to a random variable that takes values in spaces more general than had previously been widely considered. Frechet commented that the development of probability theory and… …
