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- 關(guān)于詣零DI-代數的結構ON THE STRUCTURE OF NIL-DI-ALGEBRA
- 擬詣零環(huán)quasi-nil ring
- 冪零元素環(huán), 詣零環(huán)nil ring
- 兩類(lèi)半素代數的結構The structures of two kinds of semi-prime algebras
- 此外,證明了詣零MHR-環(huán)的多項式環(huán)和矩陣環(huán)也是詣零MHR-環(huán),環(huán)成為詣零MH_1R-環(huán)的一個(gè)充分必要條件也被給出。In addition, it is proved that if R isa MHR-ring then so are the polynomial ring R[x] and the matrix ring M_(R) over the ring R. And a necessary and sufficient condition for a ring to be a nil MH_1R-ring is also given.
- 1995年，Georgia Benkart等構造了Borcherds超代數的量子化包絡(luò )代數。In 1995, Georgia Benkart etc. constructed quantum deformations of enveloping algebra of Borcherds superalgebra.
- 組織結構weave construction
- 內部結構internal structure
- 清零to clear
- 關(guān)于格蘊含代數的公理系統On Axiom Systems for Lattice Implication Algebras
- 地方政府的結構還很不完善。The mechanism of local government is far from perfect.
- 產(chǎn)業(yè)結構industrial structure
- 零線(xiàn)zero curve
- 層次結構hiberarchy
- 零的zeroth
- 討論了BCH-代數的Fuzzy H-理想的某些構造性質(zhì),如Fuzzy H-理想的Cartesian積等。In this paper we discuss some properties of fuzzy H-ideals in BCH-algebras on their construction, e.g. Cartesian product of fuzzy H-ideals et al.
- 從零開(kāi)始from scratch
- 關(guān)于一類(lèi)泛代數的局部有限性ON LOCAL FINITENESS OF A CLASS OF UNIVERSAL ALGEBRAS
- 搭建并維護虛擬裝配的結構，包括工藝流程，數模關(guān)聯(lián)等。Set up and maintain virtual build structure in TcAE, including process flow, mathdata linkage, etc.
- 它將重新結晶為原來(lái)的結構。It will recrystallize into the original structure.
