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Sieved para-orthogonal polynomials on the unit circle
(Elsevier B.V., 2015)
The seven circles theorem
(Wolfram demonstrations project, 2016)
The seven circles theorem
(Wolfram demonstrations project, 2013)
On the dynamics of n-circle inversion
(2019)
The article deals with singular perturbation of polynomial maps R-lambda,R- n(z) = z(n) + lambda/z, where lambda is a complex parameter and n is the degree, which is a particular case of the family of rational maps known ...
PARALLEL ALGORITHMS FOR MAXIMAL CLIQUES IN CIRCLE GRAPHS AND UNRESTRICTED DEPTH SEARCH
(EDP SCIENCES S A, 2010)
We present parallel algorithms on the BSP/CGM model, with p processors, to count and generate all the maximal cliques of a circle graph with n vertices and m edges. To count the number of all the maximal cliques, without ...
Path formulation for Z(2) circle plus Z(2)-equivariant bifurcation problems
(Birkhauser Boston, 2007-01-01)
M. Manoel and I. Stewart 0101) classify Z(2) circle plus Z(2)-equivariant bifurcation problems up to codimension 3 and 1 modal parameter, using the classical techniques of singularity theory of Golubistky and Schaeffer ...
Complementary romanovski-routh polynomials: From orthogonal polynomials on the unit circle to coulomb wave functions
(2019-01-01)
We consider properties and applications of a sequence of polynomials Known as complementary RomanovsKi-Routh polynomials (CRR polynomials for short). These polynomials, which follow from the RomanovsKi-Routh polynomials ...
Orthogonal polynomials on the unit circle satisfying a second-order differential equation with varying polynomial coefficients
(Taylor & Francis Ltd, 2016-01-01)
Consider the linear second-order differential equation An(z) y+ B-n(z) y' + C(n)y = 0, where A(n)(z) = a(2), nz(2) + a(1,n)z + a(0), n with a(2), n = 0, a2 1, n - 4a2, na0, n = 0,. n. N or a2, n = 0, a1, n = 0,. n. N, Bn(z) ...
ARRANGEMENT AND DISTRIBUTION OF THE ARTERIAL CIRCLE IN BRAIN OF WILD BOAR (Sus Scrofa Scrofa) LINNAEUS (1758): QUILITATIVE AND QUANTITATIVE ANALYSIS
(Sociedad Chilena de Anatomía, 2003)