The aggregated journal-journal citation matrix of the Journal Citation Report 2001of the Social Science Citation Indexis analyzed as a single domain in terms of both its eigenvectors and the bi-connected components contained in it. The traditional disciplines (e.g., economics, psychology, or political science) can be retrieved using both methods. These main disciplines do interact marginally. The space between them is occupied by a large number of small clusters of journals indicating specialties that gravitate among the major disciplines. These specialties operate in a mode different from that of the disciplines. For example, the impact factors are low on average and the developments remain volatile. Factor analysis enables us to study how the smaller bi-connected components are related to the larger ones. Factor analysis also highlights methodological differences among groups which may be theoretically connected in a single bi-component.
First, we introduce the notion of fI-sets and investigate their properties in ideal topological spaces. Then, we also introduce the notions of RIC-continuous, fI-continuous and contra*-continuous functions and we show that a function f: (X,τ,I) to (Y,ϕ) is RIC -continuous if and only if it is fI-continuous and contra*-continuous.