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CHAPTER TWO A METHOD TO CONVERT A MATRIX WHOSE
CHAPTER THREE APPLICATIONS TO SELECTED CLASSES
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affine transformation arc associated arc is incident associated with row assume binary matrix binary tree capacitated arc chain including arcs Chapter check the realizability classes of problems consider construct corresponding decompose describes a chain di*j diagonal matrix disconnecting node eliminating row entry equivalent matrix equivalent network formulation equivalent network matrix exist G is realizable given matrix go to step image columns image rows incident from node incident with node integer labeled linear group Linear Models linear programming linear transformations matrix obtained matrix of figure matroid MCMCFP network flow problems network models node-arc incidence matrix non-singular non-singular matrix non-zero coefficient non-zero elements optimal solution pairs are shown partition positive diagonal elements removal of row removed row resulting matrix scheduling period select the row set of arcs solved terminal arc terminal node test the convertibility theorem 2.1 tree matrix unitary columns unitary row Universidad de Chile vector vector space zable