D.Jensen,"Colouring and duality in combinatorial structures" Ph.D. Thesis, Cornell University, Itacha, New York, 1985.

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Edmonds Fukuda Rule And A General Recursion For Quadratic.. - Fukuda, Terlaky   (Correct)

....[31] method) is nite with the minimal index rule. An interesting early application of least index resolution occured in Murthy s [20] paper, which is a special case of Klafszky Terlaky s [16] criss cross method. A recursive algorithm, which is closely related to our recursive method and Jensen s [14] algorithm was published by Van der Heyden [32] Another related eld to LP and QP is the theory of oriented matroid (OM) programming. Several algorithms were proposed for OM LP; see Bland [5] Fukuda [12] Jensen [14] Terlaky [25] and Wang [34] These algorithms were applied for LP as well. ....

....algorithm, which is closely related to our recursive method and Jensen s [14] algorithm was published by Van der Heyden [32] Another related eld to LP and QP is the theory of oriented matroid (OM) programming. Several algorithms were proposed for OM LP; see Bland [5] Fukuda [12] Jensen [14], Terlaky [25] and Wang [34] These algorithms were applied for LP as well. The generalization of QP for OM QP was made by Morris and Todd [19, 28,29] Todd solved OM QP problems by generalizing Lemke s [18] method with lexicographic extensions. Recently Klafszky and Terlaky [16,17] ....

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D.Jensen,"Colouring and duality in combinatorial structures" Ph.D. Thesis, Cornell University, Itacha, New York, 1985.

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