$q-$Wiener ($α,q)-$ Ornstein-Uhlenbeck processes. A generalization of known processes

$Q_2$-free families in the Boolean lattice

$Q_α$-Normal Families and entire functions

$R$--groups and elliptic representations for similitude groups

$R$-diagonal pairs - a common approach to Haar unitaries and circular elements

$R$-matrices and the Yang-Baxter equation on GNS representations of C$^{*}$-bialgebras

$R$-polynomials of finite monoids of Lie type

$R^+$ is regular in characteristic $p$

$sl_2$ conformal block divisors and the nef cone of $\bar{M}_{0,n}$

$SL_2(k)$ and a Subset of Words over $k$

$SL_2(\mathbb{C})$-Character Variety of a Hyperbolic Link and Regulator

$SL_k$-Tiling of the Plane

$sl_n$ level 1 conformal blocks divisors on $\bar{M}_{0,n}$

$S^1$-fixed-points in hyper-Quot-schemes and an exact mirror formula for flag manifolds from the extended mirror principle diagram

$S^2$-bundles over 2-orbifolds

$S_3$-permuted Frobenius Algebras

$S_t^1\times S_s^1$-valued lightcone Gauss map of a Lorentzian surface in semi-Euclidean 4-space

$t$--analogs of $q$--characters of quantum affine algebras of type $E_6$, $E_7$, $E_8$

$T$-adic exponential sums of polynomials in one variable

$t$-periodic light rays in conformally stationary spacetimes via Finsler geometry