Quantum Analogs of Tensor Product Representations of su(1,1)

We study representations of $U_q(su(1,1))$ that can be considered as quantum analogs of tensor products of irreducible *-representations of the Lie algebra $su(1,1)$. We determine the decomposition of these representations into irreducible *-representations of $U_q(su(1,1))$ by diagonalizing the action of the Casimir operator on suitable subspaces of the representation spaces. This leads to an interpretation of the big $q$-Jacobi polynomials and big $q$-Jacobi functions as quantum analogs of Clebsch-Gordan coefficients

Reve\{a,i\}ling the risks: a phenomenology of information security

In information security research, perceived security usually has a negative meaning, when it is used in contrast to actual security. From a phenomenological perspective, however, perceived security is all we have. In this paper, we develop a phenomenological account of information security, where we distinguish between revealed and reveiled security instead. Linking these notions with the concepts of confidence and trust, we are able to give a phenomenological explanation of the electronic voting controversy in the Netherlands