Construct · 2 fields · 3 citations
One name. Different field. Different construct. One map.
● jingle · one word, two constructs Nearest construct by meaning·not indexedSpokes are fields; dashed arcs are shared lineage. Tap a field for its definition, unit, and measures.
Drag to watch the word get claimed. Each field appears at the publication date of the earliest source cited for it. Tap a year to see which.
In operations research, interdiction is a two-player optimisation problem in which an interdictor removes or degrades components of a network (arcs or nodes under a budget) to worsen the best response an adversary can achieve, such as maximum flow or shortest path. Wood's 1993 Deterministic network interdiction formulated the maximum-flow interdiction problem as an integer program, and Israeli and Wood's 2002 Shortest-path network interdiction extended it to path problems. The referent is a formal max–min problem over a graph, sharing only the name with a military operation or a drug seizure.[1][2]
In military strategy, interdiction is the use of force, classically air power, to cut or disrupt an enemy's lines of communication, supply, and reinforcement before those resources reach the battle, as distinct from close support of troops in contact. Pape's 1996 Bombing to win analyses interdiction as one coercive strategy, weighing when attacking movement and logistics actually constrains an opponent's operations. The referent is a kinetic campaign against an adversary's flows of men and materiel, related only by metaphor to a graph-theoretic optimisation or a counter-narcotics seizure.[3]
Next
See how interdiction sits against neighbouring constructs in the Collider, or export every reference on this page in one click.
Open in ColliderExport BibTeXReport this collisionCited on this page?
If your work is cited behind one of these entries, you know better than we do whether we captured the meaning right. Confirm it, suggest an edit, or dispute it, and your name goes on the entry as an author who has checked it, linked to your ORCID.
Claim your construct