Примери за използване на Algebraic structures на Английски и техните преводи на Български
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Group theory- studies the algebraic structures known as groups.
Algebraic structures occur as both discrete examples and continuous examples.
Group theory is the study of algebraic structures called‘groups.'.
At Berlin he wrote his diploma thesis,under Schur's supervision, on algebraic structures.
This important technique recognizes theories of other algebraic structures which cannot be parameterized so concretely.
During the early 1960s Malcev worked on problems of decidability of elementary theories of various algebraic structures.
This major technique distinguishes linear algebra from theories of other algebraic structures, which usually cannot be parameterized so concretely.
However through a natural interest in Boolean algebra and Boolean rings,he moved more towards an interest in algebraic structures.
His project explores some of the most basic algebraic structures, the free omega-magmas, generalizing and solving a problem introduced by Drensky and Holtkamp in 2008.
Universal algebra, where those properties common to all algebraic structures are studied.
Similarly as in the theory of other algebraic structures, linear algebra studies mappings between vector spaces that preserve the vector-space structure. .
Then the structural properties of these non-numerical objects were abstracted to define algebraic structures such as groups, rings, and fields.
Dubreil began to work in more general algebraic structures around 1936 when he became interested in generalising the familiar elementary properties to groups into more general settings.
These notes were Sets, Logic and Mathematical Thought(1957), Introduction to Linear Algebra(1959),Elementary Matrix Algebra(1969), and Algebraic Structures(1974).
Universal algebra is the field of mathematics that studies algebraic structures themselves,not examples of algebraic structures….
This and a subsequent paper had the effect of stimulating further research of these algebras andof other nonassociative algebraic structures(Moufang loops).
Universal algebra(sometimes called general algebra) is the field of mathematics that studies algebraic structures themselves,not examples("models") of algebraic structures.
In addition to many other tasks she was co-director of the Algebra and Number Theory Seminar andthe driving force behind a group actively working on ordered algebraic structures.
One particular contribution we should mention is the Knuth-Bendix algorithm,one of the fundamental algorithms for computing with algebraic structures, particularly with groups and semigroups.
Algebra from Arabic al-jebr meaning"reunion of broken parts" is the branch of mathematics concerning the study of the rules of operations and relations, and the constructions and concepts arising from them, including terms,polynomials, equations and algebraic structures.
Some of the results she obtained are published in the second part of'Lessons on the theory of lattices,of ordered algebraic structures and geometric lattices' published in 1953….
Algebraic structure with a binary operation.
Just as the automorphisms of an algebraic structure form a group, the isomorphisms between two algebras sharing a common structure form a heap.
A semifield is an algebraic structure satisfying all the usual axioms for a division ring except associativity of multiplication.
I was working on just how this whole algebraic structure fit together, of gravity and the other forces, and I started to wonder if this thing could be understood as a whole, if this entire structure could be described as part of some larger lie group.
Together with Bill Boone, Higman worked on the word problem andtogether they wrote two papers on the algebraic structure of groups with soluble word problem and with soluble order problem.
The algebraic structure represented by the Dirac matrices had been created some 50 years earlier by the English mathematician W. K. Clifford, which in turn had been based on the mid-19th century work of the German mathematician Hermann Grassmann in his"Lineare Ausdehnungslehre"(Theory of Linear Extensions).
ECC- ECC stands for Elliptic Curve Cryptography,which relies on the algebraic structure of elliptical curves over finite fields.
His pioneering discoveries allowed him to solve fundamental questions about the topology and Hodge structures of complex algebraic varieties.
Her pioneering discoveries have answered fundamental questions on the geometry, the topology and Hodge structures of complex algebraic varieties.