1)  binary form
二部曲式
2)  classical binary form
古二部曲式
1.
Focusing on the development of sonata form,this paper introduced the classical binary form,which was popular from the late seventeenth century to the early eighteenth century;classical sonata form,which is the predecessor of mature sonata form,and the sonata form in mature forepart,which came into being in the middle of eighteenth century and had a ternary form with mature framework and function.
以奏鸣曲式为主线,介绍了流行于十七世纪后半叶至十八世纪前半叶的古二部曲式、成熟奏鸣曲式的前身古奏鸣曲式、18世纪中叶形成的具有结构功能完备的三个部分的成熟初期奏鸣曲式形式,并详细分析了这一曲式在不同历史时期的特点及在不同作曲家手中从简单到成熟的发展状况,清楚地勾勒出了奏鸣曲式在成熟之前的发展脉络。
3)  bipartite graph
二部图
1.
Application of the bipartite graph to the design of arranging-lessons system;
二部图在排课系统设计中的应用
2.
Vertex-disjoint 4-cycle in a bipartite graph;
二部图中含指定顶点的独立4-圈
3.
f-2-covered and f-2-deleted of bipartite graphs;
二部图的f-2-覆盖与f-2-消去
4)  bisection width
二部带宽
1.
Isoperimetric number is one of the crucial parameters of interconnection networks closely related to the connectivity and parameters,such as bisection width of graphs.
等周数是互联网络的一个重要参数,它与图的连通性和二部带宽等参数密切相关。
5)  bipartite graphs
二部图
1.
The total labelling number of some bipartite graphs;
一类二部图的(d,1)-全标号
2.
Fan s condition and result are improved for the special case of bipartite graphs.
将范氏条件限制在二部图上,已经得到二连通的二部图是哈密顿圈的一个类似充分条件。
3.
In this paper, according to Kuhn-Munkres algorithm, the authors propose a symbolic algorithm based on ADD data structure for the maximum weight matching in bipartite graphs.
利用代数决策图ADD数据结构,在KM算法基础上,提出了一种二部图最大权匹配的符号ADD算法。
6)  biparticity
二部容量
1.
The biparticity β(G) of G is the minimum cardinality of π over all of bipartite decompositions of G,and the bivalency θ(G) of G is the minimum,over all of bipartite decompositions of G,of the maximum number of elements in π incident with a vertex.
m所能取的最小值称为图G的二部容量,记为β(G);而取遍G的所有二部分解,使得G中每个顶点至多关联k个G(Ei)的最小k值称为G的二部次,记为θ(G)。
参考词条
补充资料:二部五部
【二部五部】
 (名数)印度小乘教,佛灭之年结集时,分上座大众之二部。佛灭百年优婆鞠多之时,分昙无德部,萨婆多部,弥沙塞部,迦叶遗部,婆粗富罗部之五部。行宗记一上曰:“二部,结集上座大众二部。五部,横分五部者是。”三论玄义曰:“言诸部异执者,或二部,或五部。”(参见:结集)
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