Hisashi Mine
Kyoto University
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Featured researches published by Hisashi Mine.
Networks | 1982
Naoki Katoh; Toshihide Ibaraki; Hisashi Mine
This article gives an efficient algorithm for obtaining K shortest simple paths between two specified nodes in an undirected graph G with non-negative edge lengths. Letting n be the number of nodes and m be the number of edges in G, its running time is O(Kc(n, m)) if the shortest paths from one node to all the other nodes are obtained in c(n, m) [≥O(m)] time, and the required space is O(Kn + m). This time bound is better than those realized by existing algorithms, the best of which, proposed by Yen, requires O(Kn3) time, since c(n, m) ≤min[O(n2), O(m log n)] is known.
Operations Research | 1978
Hiroshi Kise; Toshihide Ibaraki; Hisashi Mine
We consider a class of n-job one-machine scheduling problems with ready time ri, processing time pi, and due time di for each job i. Preemption is not allowed, and precedence constraints among jobs are not assumed. For this problem we show that there is a 0n2-time algorithm to find a schedule that minimizes the number of tardy jobs, under the assumption that ri
International Journal of Systems Science | 1981
Masao Fukushima; Hisashi Mine
An algorithm is presented for minimizing a function which is the sum of a continuously differentiable function and a convex function. The class of such problems contains as a special case that of minimizing a continuously differentiable function over a closed convex set. This algorithm may be viewed as a generalization of the proximal point algorithm to cope with non-convexity of the objective function by linearizing the differentiable term at each iteration. Convergence of the algorithm is proved and the rate of convergence is analysed.
SIAM Journal on Computing | 1981
Naoki Katoh; Toshihide Ibaraki; Hisashi Mine
This paper presents an algorithm for finding K minimum spanning trees in an undirected graph. The required time is
Journal of Applied Probability | 1986
Masamitsu Ohnishi; Hajime Kawai; Hisashi Mine
O(Km + \min (n^2 ,m\log \log n))
Journal of Optimization Theory and Applications | 1981
Hisashi Mine; Masao Fukushima
and the space is
Mathematical Programming | 1977
Hiroaki Ishii; Toshihide Ibaraki; Hisashi Mine
O(K + m)
IEEE Transactions on Reliability | 1975
Hisashi Mine; Hajime Kawai
, where n is the number of vertices and m is the number of edges. The algorithm is based on three subroutines. The first two subroutines are used to obtain the second minimum spanning tree in
IEEE Transactions on Computers | 1971
Tadao Takaoka; Hisashi Mine
O(\min (n^2 ,m\alpha (m,n)))
Journal of Mathematical Analysis and Applications | 1968
Shunji Osaki; Hisashi Mine
steps, where