"38" . "S" . "Va\u0161\u00EDk, Petr" . "Clifford algebra, affinor structure, G--structure, linear connection, planar curves"@en . "1"^^ . "An almost Clifford and an almost Cliffordian manifold is a G--structure based on the definition of Clifford algebras. An almost Clifford manifold based on O:= Cl (s,t) is given by a reduction of the structure group GL(km, R) to GL(m, O), where k=2s+t and m \\in N. An almost Cliffordian manifold is given by a reduction of the structure group to GL(m, O) GL(1, O). We prove that an almost Clifford manifold based on O is such that there exists a unique subordinated connection, while the case of an almost Cliffordian manifold based on O is more rich. A class of distinguished connections in this case is described explicitly." . . "Geometry of almost Cliffordian manifolds: classes of subordinated connections"@en . . . "Hrdina, Jaroslav" . "An almost Clifford and an almost Cliffordian manifold is a G--structure based on the definition of Clifford algebras. An almost Clifford manifold based on O:= Cl (s,t) is given by a reduction of the structure group GL(km, R) to GL(m, O), where k=2s+t and m \\in N. An almost Cliffordian manifold is given by a reduction of the structure group to GL(m, O) GL(1, O). We prove that an almost Clifford manifold based on O is such that there exists a unique subordinated connection, while the case of an almost Cliffordian manifold based on O is more rich. A class of distinguished connections in this case is described explicitly."@en . "2"^^ . "18280" . . "RIV/00216305:26210/14:PU107358" . . . . "Geometry of almost Cliffordian manifolds: classes of subordinated connections"@en . "Geometry of almost Cliffordian manifolds: classes of subordinated connections" . "1300-0098" . . "RIV/00216305:26210/14:PU107358!RIV15-MSM-26210___" . . . "TR - Tureck\u00E1 republika" . "12"^^ . "Geometry of almost Cliffordian manifolds: classes of subordinated connections" . . "TURKISH JOURNAL OF MATHEMATICS" . "1" . "26210" . . . . "[511802A2B4A9]" . . .