An algebraic method is developed to carry out status quo analysis within the framework of the graph model for conflict resolution. As a post-stability analysis, the status quo analysis aims at assessing whether predicted equilibria are reachable from the status quo or any other initial state.Although pseudo-codes for status quo analysis have been developed, they are not yet implemented into a decision support system for use in practical applications. On the contrary, the novel matrix approach to status quo analysis designed here is convenient for computer implementations and an application to a real-orld conflict case study demonstrates its ease of employment. Moveover, the proposed explicit matrix approach reveals an inherent link between status quo analysis and the traditional stability analysis and, hence, provides the possibility of establishing an integrated paradigm for stability and status quo analyses. Thank you, once again, for your time and effort in processing our article. I look forward to possibly seeing our paper appear in your fine journal.
AbstractAn algebraic method is developed to carry out status quo analysis within the framework of the graph model for conflict resolution. As a post-stability analysis, the status quo analysis aims at assessing whether predicted equilibria are reachable from the status quo or any other initial state. Although pseudo-codes for status quo analysis have been developed, they are not yet implemented into a decision support system for use in practical applications. On the contrary, the novel matrix approach to status quo analysis designed here is convenient for computer implementations and an application to a real-world conflict case study demonstrates its ease of employment. Moveover, the proposed explicit matrix approach reveals an inherent link between status quo analysis and the traditional stability analysis and, hence, provides the possibility of establishing an integrated paradigm for stability and status quo analyses.