Примери за използване на Number fields на Английски и техните преводи на Български
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Algebraic number fields by Emmy Noether;
The Ankeny- Artin-Chowla theorem on the class number of real quadratic number fields(1952);
Continuing his research,he studied arithmetic in the ring of integers in algebraic number fields.
She wrote her thesis on algebraic number fields just as class field theory was being developed.
Хората също превеждат
He directed Ramanujam to work on some generalisations of the Waring problem to algebraic number fields.
For Number fields, this property sets the type of number that will be stored(Long Integer, Double, and so on).
Herbrand also worked on field theory considering abelian extensions of algebraic number fields.
If you added any number fields, the wizard asks whether you want the query to return details or summary data.
Honda's next three papers all considered the problem of class numbers of algebraic number fields.
For Number fields, this property sets the type of number that will be stored(Long Integer, Double, and so on).
He also published results on algebras which were fundamental in the study of algebraic number fields.
If you did not add any number fields(fields that contain numeric data), skip ahead to step 9.
Hooley has proved it under the condition that a strong form of Riemann's hypothesis(for number fields) is valid.
(d) study of rings of integers in number fields, classification of their modules, connected with computability;
In other work he looked at problems relating properties of algebraic number fields to algebraic K-theory.
When both common fields are Number fields, they must have the same FieldSize property setting.
He studied the Riemann zeta function, andits extension to arbitrary number fields, discovering important results.
One consequence of his simpler proof was that it enabled him to obtain results concerning the distribution of prime ideals in algebraic number fields.
He became interested in Artin's early work which was on quadratic number fields, in particular the analytic and arithmetic theory.'.
Rademacher also wrote important papers on Dedekind sums andinvestigated many problems relating to algebraic number fields.
His work on determining arithmetical properties of abelian number fields Über die Klassenzahl abelscher Zahlkörper was published at this time.
Hensel's work followed that of his doctoral supervisor Kronecker in the development of arithmetic in algebraic number fields.
For more information about the sizes of number fields, see the article Insert, create, or delete a field to store numeric values.
In these two books he showed the power of applying p-adic methods to he theory of divisibility in algebraic number fields.
He studied Takagi 's famous 1920 paper on extensions of algebraic number fields and also a paper by Hasse written in 1926 to give more details of Takagi 's results.
On his return to Tokyo in 1903 Takagi proved a conjecture on abelian extensions of imaginary number fields made by Kronecker.
Ore's early work was on algebraic number fields where he was interested in the problem of decomposing the ideal generated by a prime integer into prime ideals.
Rademacher's early arithmetical work dealt with applications of Brun's sieve method andwith the Goldbach problem in algebraic number fields.
Hilbert contributed to many branches of mathematics, including invariants,algebraic number fields, functional analysis, integral equations, mathematical physics, and the calculus of variations.