### Some articles on *maximal arcs, arcs, maximal, maximal arc, arc*:

Maximal Arc - Definition

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**Maximal arcs**of degree d ( 2 ≤ d ≤ q- 1) are (k,d)-**arcs**in, where k is**maximal**with respect to the parameter d, in other words, k = qd + d - q ... Equivalently, one can define**maximal arcs**of degree d in as non-empty sets of points K such that every line intersects the set either in 0 or d points ... Some authors permit the degree of a**maximal arc**to be 1, q or even q+ 1 ...Maximal Arc - Properties

... The number of lines through a fixed point p, not on a

... The number of lines through a fixed point p, not on a

**maximal arc**K, intersecting K in d points, equals ... In the special case of d = 2,**maximal arcs**are known as hyperovals which can only exist if q is even ... An**arc**K having one fewer point than a**maximal arc**can always be uniquely extended to a**maximal arc**by adding to K the point at which all the lines meeting K in d - 1 points meet ...Main Site Subjects

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