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Tensor computations in computer algebra systems
Korol'Kova A.V., Kulyabov D.S., Sevast'Yanov L.A.
criteria that must be satisfied by a computer algebra system dealing with tensors. We briefly overview
Geometric Algebra and Quaternion Techniques in Computer Algebra Systems for Describing Rotations in Eucledean Space
Velieva T.R., Gevorkyan M.N., Demidova A.V., Korol’kova A.V., Kulyabov D.S.
representations for its solution. In this paper, computer algebra is used to demonstrate the solution
Restrictions on the degree spectra of algebraic structures
Kalimullin I.
We construct the degree b ≤ 0″ admitting no algebraic structure with degree spectrum {x: x ≰ b
Fields of Algebraic Numbers Computable in Polynomial Time. I
Alaev P.E., Selivanov V.L.
of complex algebraic numbers has an isomorphic presentation computable in polynomial time. A similar fact
On Calculation of Abelian Differentials
Malykh M.D., Airiyan E.A., Ying Y.
in Weierstrass’s lectures. The paper discusses its implementation in the Sage computer algebra system
On computably enumerable structures
Khoussainov B.
by the author at Algebra Computability and Logic conference in Kazan, June 1–6, 2014. The paper is a new
Symbolic Implementation of Multivector Algebra in Julia Language
Gevorkyan M.N., Kulyabov D.S., Korolkova A.V., Demidova A.V., Velieva T.R.
in the Julia language. It mixes computer algebra calculations with numerical calculations for better
Using two types of computer algebra systems to solve maxwell optics problems
Kulyabov D.S.
operations, which are adequately supported by computer algebra systems. In this paper, we distinguish between
A Modular Extension for a Computer Algebra System
Gevorkyan M.N., Korolkova A.V., Kulyabov D.S., Sevast’yanov L.A.
Abstract: Computer algebra systems are complex software systems that cover a wide range
In Memory of Vladimir Gerdt
Edneral V.F.
passing was a great loss to the scientific center and the computer algebra community. The article provides

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