ON RIEMANN BOUNDARY VALUE PROBLEM FOR REGULAR FUNCTION WITH VALUESIIN A CLIFFORD ALGEBRA

【摘要】 <正> Let V_n be n-dimensional real vector space with orthonormal basis e₁,e₂,…, e_n. Let A_n be a Clifford algebra over V_n. Then an arbitrary element of the basis for A_n may be written as where A={α₁l,α₂…,α_h}（?）{1, 2,…, n}, and 1≤α₁<…<α_h≤n. This algebra is uncommutable. We introduce the differential operator更多还原