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<section name="raw"> <SEQUENTIAL> <record key="001" att1="001" value="LIB905629504" att2="LIB905629504">001 LIB905629504</record> <field key="037" subkey="x">englisch</field> <field key="050" subkey="x">Buch</field> <field key="076" subkey="">EDV</field> <field key="100" subkey="">jensen, paul a.</field> <field key="103" subkey="">operations research group, department of mechanical engineering, university of texas at austin</field> <field key="104" subkey="a">barnes, j. wesley</field> <field key="107" subkey="">operations research group, department of mechanical engineering, university of texas at austin</field> <field key="331" subkey="">network flow programming</field> <field key="403" subkey="">1. ed.</field> <field key="410" subkey="">new york, chichester, brisbane</field> <field key="412" subkey="">john wiley and sons</field> <field key="425" subkey="">1980</field> <field key="433" subkey="">xiv, 408 pp.</field> <field key="451" subkey="">engineering (series)</field> <field key="451" subkey="h">ang, a.h.-s. (ed.) ; berry, donald s. (ed.) ; gere, james m. (ed.) ; et al.</field> <field key="517" subkey="c">from the table of contents: preface; network flow models; modeling applications of network programming; formalization of network</field> <field key="mod" subkey="e">ls; network manipulation algorithms; the shortest path problem; the maximum flow problem; pure minimum cost flow problems;</field> <field key="the" subkey="">out-of-kilter algorithm; network manipulation algorithms for the generalized network; generalized minimum cost flow problems;</field> <field key="the" subkey="">convex minimum cost flow problem; concave costs;</field> <field key="540" subkey="">0-471-04471-7</field> <field key="544" subkey="">10737-A</field> <field key="700" subkey="b">658</field> <field key="700" subkey="b">general management</field> <field key="710" subkey="">network analysis (planning)</field> <field key="710" subkey="">programming (mathematics)</field> </SEQUENTIAL> </section> Servertime: 0.134 sec | Clienttime:
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