The.Algorithm.Design.Manual.Springer-Verlag.1998

The.Algorithm.Design.Manual.Springer-Verlag.1998 The.Algorithm.Design.Manual.Springer-Verlag.1998

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References Eul36 L. Euler. Solutio problematis ad geometriam situs pertinentis. Commentarii Academiae Scientiarum Petropolitanae, 8:128-140, 1736. Eve79a S. Even. Graph Algorithms. Computer Science Press, Rockville MD, 1979. Eve79b G. Everstine. A comparison of three resequencing algorithms for the reduction of matrix profile and wave-front. Int. J. Numerical Methods in Engr., 14:837-863, 1979. F48 Faj87 FF62 Fis95 FJ95 Fle74 Fle80 Flo62 Flo64 I. Fáry. On straight line representation of planar graphs. Acta. Sci. Math. Szeged, 11:229-233, 1948. S. Fajtlowicz. On conjectures of Graffiti. Discrete Mathematics, 72:113-118, 1987. L. Ford and D. R. Fulkerson. Flows in Networks. Princeton University Press, Princeton NJ, 1962. P. Fishwick. Simulation Model Design and Execution: Building Digital Worlds. Prentice Hall, Englewood Cliffs, NJ, 1995. A. Frieze and M. Jerrum. An analysis of a Monte Carlo algorithm for estimating the permanent. Combinatorica, 15, 1995. H. Fleischner. The square of every two-connected graph is Hamiltonian. J. Combinatorial Theory, B, 16:29-34, 1974. R. Fletcher. Practical Methods of Optimization: Unconstrained Optimization, volume 1. John Wiley, Chichester, 1980. R. Floyd. Algorithm 97 (shortest path). Communications of the ACM, 7:345, 1962. R. Floyd. Algorithm 245 (treesort). Communications of the ACM, 18:701, 1964. file:///E|/BOOK/BOOK5/NODE232.HTM (17 of 50) [19/1/2003 1:28:02]

References FM71 M. Fischer and A. Meyer. Boolean matrix multiplication and transitive closure. In IEEE 12th Symp. on Switching and Automata Theory, pages 129-131, 1971. For87 S. Fortune. A sweepline algorithm for Voronoi diagrams. Algorithmica, 2:153-174, 1987. For92 S. Fortune. Voronoi diagrams and Delaunay triangulations. In D.-Z. Du and F. Hwang, editors, Computing in Euclidean Geometry, volume 1, pages 193-234. World Scientific, 1992. FP75a D. Fayard and G. Plateau. Resolution of the 0-1 knapsack problem: Comparison of methods. Math. Programming, 8:272-307, 1975. FP75b H. Feng and T. Pavlidis. Decomposition of polygons into simpler components: feature generation for syntactic pattern recognition. IEEE Transactions on Computers, C-24:636-650, 1975. FR75 FR94 Fra79 Fre62 FT87 Fuj96 R. Floyd and R. Rivest. Expected time bounds for selection. Communications of the ACM, 18:165- 172, 1975. M. Fürer and B. Raghavachari. Approximating the minimum-degree Steiner tree to within one of optimal. J. Algorithms, 17:409-423, 1994. D. Fraser. An optimized mass storage FFT. ACM Trans. Math. Softw., 5(4):500-517, December 1979. E. Fredkin. Trie memory. Communications of the ACM, 3:490-499, 1962. M. Fredman and R. Tarjan. Fibonacci heaps and their uses in improved network optimization algorithms. J. ACM, 34:596-615, 1987. T. Fujito. A note on approximation of the vertex cover and feedback vertex set problems. Info. Proc. Letters, 59:59-63, 1996. file:///E|/BOOK/BOOK5/NODE232.HTM (18 of 50) [19/1/2003 1:28:02]

References<br />

FM71<br />

M. Fischer and A. Meyer. Boolean matrix multiplication and transitive closure. In IEEE 12th<br />

Symp. on Switching and Automata <strong>The</strong>ory, pages 129-131, 1971.<br />

For87<br />

S. Fortune. A sweepline algorithm for Voronoi diagrams. <strong>Algorithm</strong>ica, 2:153-174, 1987.<br />

For92<br />

S. Fortune. Voronoi diagrams and Delaunay triangulations. In D.-Z. Du and F. Hwang, editors,<br />

Computing in Euclidean Geometry, volume 1, pages 193-234. World Scientific, 1992.<br />

FP75a<br />

D. Fayard and G. Plateau. Resolution of the 0-1 knapsack problem: Comparison of methods. Math.<br />

Programming, 8:272-307, 1975.<br />

FP75b<br />

H. Feng and T. Pavlidis. Decomposition of polygons into simpler components: feature generation<br />

for syntactic pattern recognition. IEEE Transactions on Computers, C-24:636-650, 1975.<br />

FR75<br />

FR94<br />

Fra79<br />

Fre62<br />

FT87<br />

Fuj96<br />

R. Floyd and R. Rivest. Expected time bounds for selection. Communications of the ACM, 18:165-<br />

172, 1975.<br />

M. Fürer and B. Raghavachari. Approximating the minimum-degree Steiner tree to within one of<br />

optimal. J. <strong>Algorithm</strong>s, 17:409-423, 1994.<br />

D. Fraser. An optimized mass storage FFT. ACM Trans. Math. Softw., 5(4):500-517, December<br />

1979.<br />

E. Fredkin. Trie memory. Communications of the ACM, 3:490-499, 1962.<br />

M. Fredman and R. Tarjan. Fibonacci heaps and their uses in improved network optimization<br />

algorithms. J. ACM, 34:596-615, 1987.<br />

T. Fujito. A note on approximation of the vertex cover and feedback vertex set problems. Info.<br />

Proc. Letters, 59:59-63, 1996.<br />

file:///E|/BOOK/BOOK5/NODE232.HTM (18 of 50) [19/1/2003 1:28:02]

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