Примери за използване на Algebraic number на Английски и техните преводи на Български
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In these two books he showed the power of applying p-adic methods to he theory of divisibility in algebraic number fields.
respectively on local and global algebraic number theory and;
Siegel improved this by showing that there are only finitely many rational numbers p/q such that if q is an algebraic number of degree n.
investigated many problems relating to algebraic number fields.
Back in Berlin he worked on his doctoral thesis on algebraic number theory under Dirichlet's supervision.
Hilbert 's seventh problem asked for a proof of the transcendence of a to the power b when a is an algebraic number and b is an irrational algebraic number. .
He also published results on algebras which were fundamental in the study of algebraic number fields.
Honda's next three papers all considered the problem of class numbers of algebraic number fields.
He directed Ramanujam to work on some generalisations of the Waring problem to algebraic number fields.
Hensel's work followed that of his doctoral supervisor Kronecker in the development of arithmetic in algebraic number fields.
with the Goldbach problem in algebraic number fields.
of cyclotomic fields from the standpoint of abelian varieties over algebraic number fields.
His doctoral thesis was on algebraic number theory, the particular problem having been suggested by Hecke,
Investigations on the class-groups of self-conjugate algebraic number fields have led the author to consider the problem in what manner a given finite group G of order h can be represented as a group of automorphisms of an Abelian group A of order n.
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.
If a is an algebraic number, that is not zero or one, and b is an irrational algebraic number, is ab necessarily transcendental?
to Hilbert giving an outline of his ideas for proving the prime ideal theorem for algebraic number fields.
in 1921/23 made contributions to additive questions such as Waring type problems for algebraic number fields.
This work brought together algebraic geometry and algebraic number theory and it led to Deligne being awarded a Fields Medal at the International Congress of Mathematicians in Helsinki in 1978.
Algebraic numbers are like arithmetic numbers in that.