JOURNAL OF SHANDONG UNIVERSITY(NATURAL SCIENCE) ›› 2019, Vol. 54 ›› Issue (4): 1-5.doi: 10.6040/j.issn.1671-9352.0.2018.254
GAO Shi-juan, ZHANG Jian-hua*
CLC Number:
[1] HOU Jinchuan, AN Runling. Additive maps on rings behaving like derivations at idempotent product elements[J]. Journal of Pure and Applied Algebra, 2011, 215(8):1852-1862. [2] AN Runling, HOU Jinchuan. Characterizations of derivations on triangular rings: additive maps derivable at idempotent[J]. Linear Algebra and its Applications, 2009, 431(5/6/7):1070-1080. [3] HOGER G. Additive maps on some operator algebras behaving like (α, β)-derivations or generalized (α, β)-derivations at zero-product elements[J]. Acta Mathematica Scientia, 2014, 34B(4):1287-1300. [4] LU Fangyan. Jordan derivable maps of prime rings[J]. Communications in Algebra, 2010, 38(12):4430-4440. [5] 刘丹, 张建华. 三角代数上的交换零点Jordan可导映射[J]. 数学学报(中文版), 2014, 57(6):1203-1208. LIU Dan, ZHANG Jianhua. Jordan derivable maps on triangular algebras by commutative zero products[J]. Acta Mathematica Sinica(Chinese Series), 2014, 57(6):1203-1208. [6] LU Fangyan. Characterizations of derivations and Jordan derivations on Banach algebras[J]. Linear Algebra and its Applications, 2009, 430(8/9):2233-2239. [7] HOU Jinchuan, MENG Qing. Continuity of (α, β)-derivations of operator algebras[J]. Journal of the Korean Mathematical Society, 2011, 48(4):823-835. [8] HAN Dong, WEI Feng. Jordan (α, β)-derivations on triangular algebras and related mappings[J]. Linear Algebra and its Applications, 2011, 434(1):259-284. [9] HOU Jinchuan, ZHANG Wenmin, MENG Qing. A note on (α, β)-derivation[J]. Linear Algebra and its Applications, 2010, 432(10):2600-2607. [10] ARGAC N, ALBAS E. On generalized(σ,τ)-derivations[J]. Siberian Mathematical Journal, 2002, 43(6):977-984. [11] AN Runling, HOU Jinchuan. Characterizations of Jordan derivations on rings with idempotent: additive maps Jordan derivable at zero[J]. Chinese Journal of Contemporary Mathematics, 2010, 31(4):463-474. [12] BRESAR M. Characterizing homomorphisms, multipliers and derivations in rings with idempotents[J]. Proceedings of the Royal Society Edinburgh Section A, 2007, 137(1):9-21. [13] QI Xiaofei, HOU Jinchuan. Characterizing of derivations of Banach space nest algebras: all-derivable points[J]. Linear Algebra and its Applications, 2010, 432(12):3183-3200. |
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