Class for representing connectivity constraints This class uses cutting planes to make disconnected segments infeasible.  
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|   | ConnectivityCons (SCIP *scip, Graph &g_, std::vector< Graph::vertex_descriptor > &master_nodes_, Graph::vertex_descriptor master_node_, std::vector< SCIP_VAR * > &superpixel_vars_) | 
|   | Constructor for the connectivity constraints class.  More...
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virtual  | SCIP_DECL_CONSTRANS (scip_trans) | 
|   | Transforms constraint data into data belonging to the transformed problem. 
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  | SCIP_DECL_CONSSEPALP (scip_sepalp) | 
|   | Separation method of constraint handler for LP solution. 
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  | SCIP_DECL_CONSSEPASOL (scip_sepasol) | 
|   | Separation method of constraint handler for arbitrary primal solution. 
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virtual  | SCIP_DECL_CONSENFOLP (scip_enfolp) | 
|   | Constraint enforcing method of constraint handler for LP solutions. 
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virtual  | SCIP_DECL_CONSENFOPS (scip_enfops) | 
|   | Constraint enforcing method of constraint handler for pseudo solutions. 
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virtual  | SCIP_DECL_CONSCHECK (scip_check) | 
|   | Feasibility check method of constraint handler for primal solutions. 
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virtual  | SCIP_DECL_CONSLOCK (scip_lock) | 
|   | Variable rounding lock method of constraint handler. 
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Class for representing connectivity constraints This class uses cutting planes to make disconnected segments infeasible. 
Whenever one of the methods scip_enfolp, scip_enfops, scip_check is called, the connected components of the subgraph containing all superpixels \(s\in\mathcal{S}\) for which \(x_s = 1\) are calculated. In scip_enfolp, a cutting plane is added if the current solution is infeasible. 
 
  
  
      
        
          | SCIP_RETCODE ConnectivityCons::sepaConnectivity  | 
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          SCIP *  | 
          scip,  | 
         
        
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          SCIP_CONSHDLR *  | 
          conshdlr,  | 
         
        
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          SCIP_SOL *  | 
          sol,  | 
         
        
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          SCIP_RESULT *  | 
          result  | 
         
        
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Adds cutting plane, if possible. 
If the current solution is infeasible, a cutting plane of the following form is added for every superpixel \(s\) in a component \(C\) that is not connected to the master node \(t\): 
\[\sum_{s'\in\delta(C)}x_{s'} \geq x_s\]