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Ergebnisse 1-3 von 9
Seite 89
( A - 4 ) Comparing ( A - 4 ) with ( 12.1 ) , we obtain ε = 2 Q.E.D. PROPOSITION B : The amount of optimal single - step toll is half of the marimum optimal time - varying toll ( or non - toll equilibrium cost ) . Proof : Comparing ...
( A - 4 ) Comparing ( A - 4 ) with ( 12.1 ) , we obtain ε = 2 Q.E.D. PROPOSITION B : The amount of optimal single - step toll is half of the marimum optimal time - varying toll ( or non - toll equilibrium cost ) . Proof : Comparing ...
Seite 497
By the proof of Lemma 2 in [ 2 ] , at least one such cycle satisfies the theorem . Therefore , the vertices of G can be partitioned into three sets A , B , and C as in theorem 1. The vertices in set C are the vertices on levels lo and ...
By the proof of Lemma 2 in [ 2 ] , at least one such cycle satisfies the theorem . Therefore , the vertices of G can be partitioned into three sets A , B , and C as in theorem 1. The vertices in set C are the vertices on levels lo and ...
Seite 500
( a ) A conceptual plot of the location of the vertices in set C for case ( 1 ) in Djidjev's proof of the PST . C is represented by the dotted lines in the plot ( b ) The location of the vertices in set C for ...
( a ) A conceptual plot of the location of the vertices in set C for case ( 1 ) in Djidjev's proof of the PST . C is represented by the dotted lines in the plot ( b ) The location of the vertices in set C for ...
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