Hypergroup properties for the deltoid model

Indeed, even in the case or one dimensional Jacobi operators, where the eigenspaces are one dimensional, where the eigenvalues for the associated operator are k(k + c) for

Then, the curvature-dimension inequalities provide through Sobolev inequali- ties (2.6) various uniform bounds on the orthogonal polynomials, which turn out, up to some change in

Finally, we derive in the general case partial generating functions, leading to another representation of the orthogonal polynomials, which also provides a complete generating

We prove that there exists an equivalence of categories of coherent D-modules when you consider the arithmetic D-modules introduced by Berthelot on a projective smooth formal scheme X

If we start from a rectangle with the Golden ratio as proportion of sides lengths, at each step we get a square and a smaller rectangle with the same proportion for the

However, when the signal component is modelled as a mixture of distributions, we are faced with the challenges of justifying the number of components and the label switching

The approach is based on linear algebra theory: we show that the normalized rank of a matrix Z (whose columns are analysis blocks taken from the interleaved stream) decreases when

Iwasawa invariants, real quadratic fields, unit groups, computation.. c 1996 American Mathematical