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Что (кто) такое quadratic sieve factoring algorithm - определение
INTEGER FACTORIZATION ALGORITHM
Multiple Polynomial Quadratic Sieve; Mpqs; Quadratic Sieve; Multipolynomial quadratic sieve; SIQS; MPQS
Quadratic sieve
The quadratic sieve algorithm (QS) is an integer factorization algorithm and, in practice, the second fastest method known (after the general number field sieve). It is still the fastest for integers under 100 decimal digits or so, and is considerably simpler than the number field sieve.
Factoring (finance)
FINANCIAL TRANSACTION AND A TYPE OF DEBTOR FINANCE IN WHICH A BUSINESS SELLS ITS ACCOUNTS RECEIVABLE (I.E., INVOICES) TO A THIRD PARTY (CALLED A FACTOR) AT A DISCOUNT
Factoring (trade); Factor (finance); Invoice discounting; Accounts receivable financing; Invoice Factoring; Invoice factoring; Debt factoring; Invoice finance; Bill discounter
Factoring is a financial transaction and a type of debtor finance in which a business sells its accounts receivable (i.e.
Quadratic irrational number
MATHEMATICAL CONCEPT
Quadratic surd; Quadratic irrationality; Quadratic Irrational Number; Quadratic irrationalities; Quadratic irrational; Quadratic irrational numbers
In mathematics, a quadratic irrational number (also known as a quadratic irrational, a quadratic irrationality or quadratic surd) is an irrational number that is the solution to some quadratic equation with rational coefficients which is irreducible over the rational numbers.Jörn Steuding, Diophantine Analysis, (2005), Chapman & Hall, p.
Википедия
Quadratic sieve
The quadratic sieve algorithm (QS) is an integer factorization algorithm and, in practice, the second fastest method known (after the general number field sieve). It is still the fastest for integers under 100 decimal digits or so, and is considerably simpler than the number field sieve. It is a general-purpose factorization algorithm, meaning that its running time depends solely on the size of the integer to be factored, and not on special structure or properties. It was invented by Carl Pomerance in 1981 as an improvement to Schroeppel's linear sieve.
