Lipkind M, Rishe N
Kimron Veterinary Institute, Beit Dagan, Israel.
Arch Virol. 1988;103(1-2):83-98. doi: 10.1007/BF01319811.
The suggested model of antigenic kinship between related paramyxoviruses is based on another concept of antigenic determinant, as compared to the previously suggested combinatorial mathematical model by the authors. According to it, antigenic changes of any determinant do not proceed by "leaps" but can be changed gradually. Such changed determinant can induce a correspondingly changed type of antibodies which still preserve a certain kinship to the original type of the determinant (before its changing) revealed by cross reaction serological tests. Accordingly, there can be "families" of the determinants differing by degree of relatedness to (or, reversely, by antigenic distance from) the "original" ("ancestor") determinant. In addition to another interpretation of the antigenic kinship, the new mathematical model was used as an approach for revealing phylogenetic relationships between antigenically related viruses.
与作者之前提出的组合数学模型相比,相关副粘病毒之间抗原亲缘关系的建议模型基于另一种抗原决定簇概念。根据该模型,任何决定簇的抗原变化并非“跳跃式”进行,而是可以逐渐改变。这种改变后的决定簇可诱导相应改变类型的抗体,这些抗体通过交叉反应血清学检测仍与决定簇的原始类型(在其改变之前)保持一定的亲缘关系。因此,可能存在不同决定簇的“家族”,它们与“原始”(“祖先”)决定簇的亲缘程度不同(或者相反,与“原始”决定簇的抗原距离不同)。除了对抗原亲缘关系的另一种解释外,新的数学模型还被用作揭示抗原相关病毒之间系统发育关系的一种方法。