suffix$80023$ - traducción al alemán
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suffix$80023$ - traducción al alemán

COMPUTER SCIENCE TERM: SORTED ARRAY OF ALL SUFFIXES OF A STRING
Suffix Array; Enhanced suffix array; Applications of suffix arrays

suffix      
v. suffigieren
noun declension         
INFLECTION OF NOUNS, PRONOUNS, NUMERALS, ADJECTIVES, AND ARTICLES ACCORDING TO NUMBER, GENDER, AND/OR CASE
Declension class; Declensions; Declension in English; Case suffix; Fourth declension; Fifth declension; Declension (linguistics); English declension; Declension (nouns); Noun declension; 4th declension; 5th declension
Deklination des Substantivs, Beugung des Hauptwortes (Grammatik)
possessive case         
WORD OR GRAMMATICAL CONSTRUCTION USED TO INDICATE A RELATIONSHIP OF POSSESSION IN A BROAD SENSE
Possesive case; Possessive and possessed cases; Possessive pronoun; Possessive pronouns; Possessive form; Possessive (linguistics); Independent possessive pronoun; Independent possessive pronouns; Possessed case; Possessed suffix; Possessive Pronoun; Possessive case; Possessive particle; Possessive Noun; Substantival possessive; Ktetic form; Ktetic forms
besitzanzeigendes Fürwort, Genitiv, zweiter Fall

Definición

Desinence
·noun Termination; ending.

Wikipedia

Suffix array

In computer science, a suffix array is a sorted array of all suffixes of a string. It is a data structure used in, among others, full-text indices, data-compression algorithms, and the field of bibliometrics.

Suffix arrays were introduced by Manber & Myers (1990) as a simple, space efficient alternative to suffix trees. They had independently been discovered by Gaston Gonnet in 1987 under the name PAT array (Gonnet, Baeza-Yates & Snider 1992).

Li, Li & Huo (2016) gave the first in-place O ( n ) {\displaystyle {\mathcal {O}}(n)} time suffix array construction algorithm that is optimal both in time and space, where in-place means that the algorithm only needs O ( 1 ) {\displaystyle {\mathcal {O}}(1)} additional space beyond the input string and the output suffix array.

Enhanced suffix arrays (ESAs) are suffix arrays with additional tables that reproduce the full functionality of suffix trees preserving the same time and memory complexity. The suffix array for a subset of all suffixes of a string is called sparse suffix array. Multiple probabilistic algorithms have been developed to minimize the additional memory usage including an optimal time and memory algorithm.