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Polynomial Models of Mammalian Sound Signals
Nikol'skii A.A.
Polynomial Models of Mammalian Sound Signals
Моделирование физических свойств сложных материалов методом ренормализационной группы
Квасов, Н. Т., Пунько, А. В., Асташинский, В. М., Углов, В. В., Kvasov, N. T., Punko, A. V., Astashynski, V. M., Uglov, V. V.
.Algorithm of analytical calculation of percolation polynomial coefficients is developed by means of percolation theory
Black brane solutions governed by fluxbrane polynomials
Ivashchuk V.D.
Hs should be polynomials if A is a Cartan matrix for some semisimple finite-dimensional Lie algebra
Collective Lorentz invariant dynamics on a single 'polynomial' worldline
Kassandrov V.V., Khasanov I.S., Markova N.V.
Consider a worldline of a pointlike particle parameterized by polynomial functions, together
Correctness of the Two-dimensional Cauchy Problem for a Polynomial Difference Operator with Constant Coeffcients
Апанович, М. С., Лейнартас, Е. К.
The correctness of Cauchy problem for a polynomial difference operator is studied. An easily
On Serre's Problem on Projective Semimodules over Polynomial Semirings
Il'in S., Katsov Y.
(X) over the polynomial semirings R(X) over R, in not necessary commuting variables X, are p
Finding minimal polynomials of algebraic numbers of the form tan2(π/n) using Tschirnhausen’s transform
Galyautdinov I., Lavrentyeva E.
transform. The first problem is connected with the construction of minimal polynomials of the numbers
Algorithms of quasi evaluation of polynomial trend of the digital signals based on oblique discrete walsh transformations
Ismagilov I., Khasanova S.
algorithms at synthesizing a quasi-evaluation of polynomial trend models of digital signals. We consider
On critical values of polynomials with real critical points
Hinkkanen A., Kayumov I.
Let f be a polynomial of degree at least 2 with f(0)=0 and f′(0)=1. Suppose that all the zeros of f
Solving the inverse Sturm–Liouville problem with singular potential and with polynomials in the boundary conditions
Chitorkin E.E., Bondarenko N.P.
–Liouville problem with complex-valued singular potential and with polynomials of the spectral parameter

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