利用正交性刻画群代数上的导子与反导子
Characterizing derivations and anti-derivations on group algebras through orthogonality
摘要：
设L^1（G）和M（G）分别是局部紧群G的群代数和测度代数，D：L^1（G）-->M（G）是连续线性映射.我们认为D的行为像导子或反导子在正交元素的几种类型的正交条件，我们表征这样的地图。
英文摘要：
Let L^1(G) and M(G) be group algebra and measure algebra of a locally compact group G, respectively and D:L^1(G)-->M(G) be a continuous linear map. We consider D behaving like derivation or anti-derivation at orthogonal elements for several types of orthogonality conditions and we characterize such maps.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
