Isabel Cação

14 papers Journal 6Unranked 8
YearRankTypeTitle / Venue / Authors
2025 — conf
Pascal Trapezoids as Wigner Numbers and Some Combinatorial Properties.
ICCSA (Workshops 2)
Isabel Cação, M. Irene Falcão, Helmuth R. Malonek, Graça Tomaz
2024 — conf
On Appell-Vietoris Polynomials.
ICCSA (Workshops 1)
Isabel Cação, M. Irene Falcão, Helmuth R. Malonek, Fernando Miranda, Graça Tomaz
2023 — conf
Remarks on the Vietoris Sequence and Corresponding Convolution Formulas.
ICCSA (Workshops 1)
Isabel Cação, M. Irene Falcão, Helmuth R. Malonek, Fernando Miranda, Graça Tomaz
2022 — conf
Non-symmetric Number Triangles Arising from Hypercomplex Function Theory in $\mathbb {R}^{n+1}$.
ICCSA (Workshops 1)
Isabel Cação, M. Irene Falcão, Helmuth R. Malonek, Graça Tomaz
2019 J jnl
On generalized Vietoris' number sequences.
Discret. Appl. Math.
Isabel Cação, M. Irene Falcão, Helmuth R. Malonek
2018 J jnl
Combinatorial Identities Associated with a Multidimensional Polynomial Sequence.
J. Integer Seq.
Isabel Cação, Helmuth R. Malonek, M. Irene Falcão, Graça Tomaz
2017 — conf
Shifted Generalized Pascal Matrices in the Context of Clifford Algebra-Valued Polynomial Sequences.
ICCSA (2)
Isabel Cação, Helmuth R. Malonek, Graça Tomaz
2015 J jnl
Quaternion Zernike spherical polynomials.
Math. Comput.
João Pedro Morais, Isabel Cação
2014 — conf
An Orthogonal Set of Weighted Quaternionic Zernike Spherical Functions.
ICCSA (1)
Isabel Cação, João Morais
2011 J jnl
Laguerre derivative and monogenic Laguerre polynomials: An operational approach.
Math. Comput. Model.
Isabel Cação, M. Irene Falcão, Helmuth R. Malonek
2011 J jnl
Monomiality Principle and Eigenfunctions of Differential Operators.
Int. J. Math. Math. Sci.
Isabel Cação, Paolo E. Ricci
2011 — conf
On Generalized Hypercomplex Laguerre-Type Exponentials and Applications.
ICCSA (3)
Isabel Cação, M. Irene Falcão, Helmuth R. Malonek
2011 — conf
On an Hypercomplex Generalization of Gould-Hopper and Related Chebyshev Polynomials.
ICCSA (3)
Isabel Cação, Helmuth R. Malonek
2010 J jnl
Complete orthonormal sets of polynomial solutions of the Riesz and Moisil-Teodorescu systems in R
Numer. Algorithms
Isabel Cação