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We construct Gelfand--Tzetlin coordinates for the unitary orthosymplecticsupergroup UOSp(k_1/2k_2). This extends a previous construction for the unitarysupergroup U(k_1/k_2). We focus on the angular Gelfand--Tzetlin coordinates,i.e. our coordinates stay in the space of the supergroup. We also present ageneralized Gelfand pattern for the supergroup UOSp(k_1/2k_2) and discussvarious implications for representation theory

Angular Gelfand–Tzetlin coordinates for the supergroup UOSp(k1/2k2)