On the dual of a Commutative signed Hypergroup.
On the Dynamic Behaviour of Chebyshev Polynomials.
On the Galois group of generalized Laguerre polynomials
Using the theory of Newton Polygons, we formulate a simple criterion for the Galois group of a polynomial to be “large.” For a fixed , Filaseta and Lam have shown that the th degree Generalized Laguerre Polynomial is irreducible for all large enough . We use our criterion to show that, under these conditions, the Galois group of is either the alternating or symmetric group on letters, generalizing results of Schur for .
On the inequality of P. Turán for Legendre polynomials.
On the irreducibility of the generalized Laguerre polynomials
On the Krall-type polynomials.
On the Laguerre calculus of left-invariant convolution (pseudo-differential) operators on the Heisenberg group
On the limit from -Racah polynomials to big -Jacobi polynomials.
On The Orthogonality Measure Of The ...-Pollaczek Polynomials.
On the polynomials orthogonal in the interval with the weight function
On the positivity of certain Cotes numbers.
On the q-Konhauser biorthogonal polynomials.
On the Sensitivity of Orthogonal Polynomials to Perturbations in the Moments.
On the total weight of weighted matchings of segment graphs.
On the unification of generalized Hermite and Laguerre polynomials.
On the zeros of generalized Jacobi's orthogonal polynomials
On the zeros of the polynomials of Legendre
On uniform convergence of Hermite series
On x³ + y³ + z³ = 3μxyz and Jacobi polynomials
On zeros of regular orthogonal polynomials on the unit circle
A new approach to the study of zeros of orthogonal polynomials with respect to an Hermitian and regular linear functional is presented. Some results concerning zeros of kernels are given.