We study D-branes in Kazama-Suzuki models by means of the boundary state description. We can identify the boundary states of Kazama-Suzuki models with the solitons in N = 2 Landau-Ginzburg theories. We also propose a geometrical interpretation of the boundary states in Kazama-Suzuki models.

We consider unitals of order $q$ with two points which are centers translation groups $q$. The group $G$ generated by these translations induces a Moufang set on the block joining points. show that is either $\operatorname{SL}(2,\mathbb{F}_q)$ (as in all classical and also some non-classical examples), or $\operatorname{PSL}(2,\mathbb{F}_q)$, Suzuki Ree group. Moreover, semi-regular outside spe...

Citation for published version (APA): Shimozawa, N., Suzuki, Y., Zhang, Z., Imamura, A., Kondo, N., Kinoshita, N., ... Wanders, R. J. A. (1998). Genetic basis of peroxisomes-assembly mutants of humans, Chinese hamster ovary cells, and yeast: identification of a new complementation group of peroxisome-biogenesis disorders apparently lacking peroxisomal-membrane ghosts (letter). American Journal ...

We give a description of the double cover of Conway’s group in terms of right multiplications by 3× 3 matrices over the octonions. This leads to simple sets of generators for many of the maximal subgroups, including a uniform construction of the Suzuki chain of subgroups.

A mild, practical protocol has been developed for the Suzuki cross-coupling of unprotected thienylsulfonamides from air- and bench-stable organotrifluoroborates in the absence of a protecting group on the sulfonamide nitrogen. The developed synthetic method can be applied to the preparation of various arylated and heteroarylated thienylsulfonamides under conditions that are tolerant of a broad ...

The title compound, C(14)H(10)F(3)NO(3), was prepared by a palladium-catalysed Suzuki-Miyaura coupling reaction. The dihedral angle between the nitro group and its parent benzene ring is 66.85 (19)° while the dihedral angle between the two benzene rings is 49.98 (9)°. The CF(3) group is disordered over two sets of sites with occupancies of 0.457 (8) and 0.543 (8).

We develop a new and uniform approach to the three families of simple groups of Lie type discovered by Suzuki and Ree, without using Lie algebras. A novel type of algebraic structure is defined, whose automorphism groups are the groups in question. This leads to elementary proofs of the group orders and simplicity, as well as much information on subgroup structure and geometry.