reducible$67957$ - definizione. Che cos'è reducible$67957$
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Cosa (chi) è reducible$67957$ - definizione

THE INTERSECTION GRAPH OF A COLLECTION OF INTERVALS OF THE REAL LINE
Reducible flow graphs

Irreducible component         
CONCEPT, USED TO MAKE FORMAL THE IDEA THAT A SET SUCH AS DEFINED BY THE EQUATION XY=0 IS THE UNION OF THE TWO LINES X=0 AND Y=0
Irreducible variety; Irreducible algebraic set; Reducible variety
In algebraic geometry, an irreducible algebraic set or irreducible variety is an algebraic set that cannot be written as the union of two proper algebraic subsets. An irreducible component is an algebraic subset that is irreducible and maximal (for set inclusion) for this property.
Random self-reducibility         
PROPERTY OF AN ALGORITHM THAT IMPLIES THAT ITS WORST-CASE COMPLEXITY IS EQUAL TO ITS MEAN-COMPLEXITY
Random Self-reducibility; Random self-reducible
Random self-reducibility (RSR) is the rule that a good algorithm for the average case implies a good algorithm for the worst case. RSR is the ability to solve all instances of a problem by solving a large fraction of the instances.
Function problem         
COMPUTATIONAL PROBLEM WHERE A SINGLE OUTPUT (OF A TOTAL FUNCTION) IS EXPECTED FOR EVERY INPUT, BUT THE OUTPUT IS MORE COMPLEX THAN THAT OF A DECISION PROBLEM
Function problems; Self-reducible; Self reducibility
In computational complexity theory, a function problem is a computational problem where a single output (of a total function) is expected for every input, but the output is more complex than that of a decision problem. For function problems, the output is not simply 'yes' or 'no'.

Wikipedia

Interval graph

In graph theory, an interval graph is an undirected graph formed from a set of intervals on the real line, with a vertex for each interval and an edge between vertices whose intervals intersect. It is the intersection graph of the intervals.

Interval graphs are chordal graphs and perfect graphs. They can be recognized in linear time, and an optimal graph coloring or maximum clique in these graphs can be found in linear time. The interval graphs include all proper interval graphs, graphs defined in the same way from a set of unit intervals.

These graphs have been used to model food webs, and to study scheduling problems in which one must select a subset of tasks to be performed at non-overlapping times. Other applications include assembling contiguous subsequences in DNA mapping, and temporal reasoning.