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Τι (ποιος) είναι terminating algorithm - ορισμός
WIKIMEDIA DISAMBIGUATION PAGE
Finitely terminating; Finitely Terminating; Notherian; Noetherian (disambiguation)
Prim's algorithm
ALGORITHM
Jarnik algorithm; Prim-Jarnik algorithm; Prim-Jarnik's algorithm; Jarnik's algorithm; Prim-Jarník; DJP algorithm; Jarník algorithm; Jarník's algorithm; Jarníks algorithm; Jarniks algorithm; Prim-Jarník algorithm; Prim-Jarnik; Prim algorithm; Prim’s algorithm; Jarník-Prim; Prims algorithm
In computer science, Prim's algorithm (also known as Jarník's algorithm) is a greedy algorithm that finds a minimum spanning tree for a weighted undirected graph. This means it finds a subset of the edges that forms a tree that includes every vertex, where the total weight of all the edges in the tree is minimized.
Dinic's algorithm
ALGORITHM FOR COMPUTING THE MAXIMAL FLOW OF A NETWORK
Dinic's Algorithm; Dinitz blocking flow algorithm; Blocking flow; Dinic algorithm
Dinic's algorithm or Dinitz's algorithm is a strongly polynomial algorithm for computing the maximum flow in a flow network, conceived in 1970 by Israeli (formerly Soviet) computer scientist Yefim (Chaim) A. Dinitz.
Euclidean Algorithm
![Plot of a linear [[Diophantine equation]], 9''x'' + 12''y'' = 483. The solutions are shown as blue circles.](https://commons.wikimedia.org/wiki/Special:FilePath/Diophante Bezout.svg?width=200 "Plot of a linear [[Diophantine equation]], 9''x'' + 12''y'' = 483. The solutions are shown as blue circles.")
![cube root of 1]].](https://commons.wikimedia.org/wiki/Special:FilePath/Eisenstein primes.svg?width=200 "cube root of 1]].")
![compass]] in a painting of about 1474.](https://commons.wikimedia.org/wiki/Special:FilePath/Euklid.jpg?width=200 "compass]] in a painting of about 1474.")
ALGORITHM FOR COMPUTING GREATEST COMMON DIVISORS
Euclids algorithm; Euclidean Algorithm; Euclid's algorithm; Euclid's algorithem; Euclid algorithm; The Euclidean Algorithm; Game of Euclid; Euclid’s Algorithm; Euclid's division algorithm; Generalizations of the Euclidean algorithm; Applications of the Euclidean algorithm
Βικιπαίδεια
Noetherian
In mathematics, the adjective Noetherian is used to describe objects that satisfy an ascending or descending chain condition on certain kinds of subobjects, meaning that certain ascending or descending sequences of subobjects must have finite length. Noetherian objects are named after Emmy Noether, who was the first to study the ascending and descending chain conditions for rings. Specifically:
- Noetherian group, a group that satisfies the ascending chain condition on subgroups.
- Noetherian ring, a ring that satisfies the ascending chain condition on ideals.
- Noetherian module, a module that satisfies the ascending chain condition on submodules.
- More generally, an object in a category is said to be Noetherian if there is no infinitely increasing filtration of it by subobjects. A category is Noetherian if every object in it is Noetherian.
- Noetherian relation, a binary relation that satisfies the ascending chain condition on its elements.
- Noetherian topological space, a topological space that satisfies the descending chain condition on closed sets.
- Noetherian induction, also called well-founded induction, a proof method for binary relations that satisfy the descending chain condition.
- Noetherian rewriting system, an abstract rewriting system that has no infinite chains.
- Noetherian scheme, a scheme in algebraic geometry that admits a finite covering by open spectra of Noetherian rings.
