Yefim Dinitz


Selected Publications

  • V.L. Arlazarov, E.A. Dinic, M.A. Kronrod and I.A. Faradjev. On economical finding of transitive closure of a graph. Dokl. Akad. Nauk SSSR 194 (1970), no.3 (in Russian); English transl.: Soviet Math. Dokl. 11 (1970), 1209-1210.
  • E.A. Dinic. An algorithm for the solution of the max-flow problem with the polynomial estimation. Dokl. Akad. Nauk SSSR 194 (1970), no.4 (in Russian); English transl.: Soviet Math. Dokl. 11 (1970), 1277-1280.
  • E.A. Dinic. Bitwise residual decreasing method and transportation type problems. In Studies in Discrete Mathematics , A.A. Fridman ed., Nauka, Moscow, 1973, 46-57 (in Russian).
  • E.A. Dinic, A.V. Karzanov and M.V. Lomonosov. A structure of the system of all minimum cuts of a graph. In Studies in Discrete Optimization , A.A. Fridman ed., Nauka, Moscow, 1976, 290-306 (in Russian).
  • E.A. Dinic and M.A. Zajtsev. Algorithms for generating of all non-isomorphic trees. Avtomatika i telemekhanika 4 (1977) (in Russian); English transl.: Automatic Remote Control 38 (1977), 554-560.
  • E.A. Dinic and A.V. Karzanov. Boolean optimization problems with uniform constraints. Reprint, Institute for Control Sci., Moscow, 1978, 42p. (in Russian).
  • E.A. Dinic, G.V. Egorov and N.A. Ivanova. A high level language for data manipulation. In Design of Data Base Management Systems with Application Environment , V.L. Arlazarov and N.E. Emelyanov eds., Institute for System Studies, Moscow, 1983, 48-53 (in Russian).
  • E.A. Dinic and N.A. Ivanova. On an explicit hierarchy super-language for the text of a program. In Theoretical Foundations for Information Technology , V.L. Arlazarov and A.D. Astakhov eds., Institute for System Studies, Moscow, 1988, 75-86 (in Russian).
  • E.A. Dinic. The fastest algorithm for PERT problem with AND- and OR-vertices (New technologies - new products problem). In Proc. of Integer Programming/Combinatorial Optimization Conference, IPCO'90 , Univ. of Waterloo Press, Waterloo, Ontario, Canada, 1990, 185--187.
  • Y. Dinitz. The 3-edge-components and the structure of the system of all 3-edge-cuts in a graph. In Proc. of the 18th International Workshop on Graph-Theoretic Concepts in Computer Science, WG'92 , Lecture Notes in Computer Science, v. 657, Springer-Verlag, 1993, 145-157.
  • Y. Dinitz. Subset connectivity and edge-disjoint trees, with an application to target broadcasting. TR CS-0822, Dept. of Comp. Sci., Technion, 1994, 12p.
  • Y. Dinitz and A. Vainshtein. The connectivity carcass of a vertex subset in a graph and its incremental maintenance. SIAM J. on Computing 30 (2000), no. 3, 753-808. (See also Proc. of STOC'94, 716-725.)
  • Y. Dinitz and Z. Nutov. A 2-level cactus model for the minimum and minimum+1 edge-cuts in a graph and its incremental maintenance. In Proc. of the 27th Symposium on Theory of Computing, STOC'95 , 509-518.
  • Y. Dinitz. A compact layout of Butterfly on the square grid. TR CS-0873, Dept. of Comp. Sci., Technion, 1995, 7p.
  • Y. Dinitz and J. Westbrook. Maintaining the classes of 4-edge-connectivity in a graph on-line. Algorithmica 20 (1998), no.3, 242-276.
  • Y. Dinitz and Z. Nutov. A 3-Approximation Algorithm for Finding Optimum 4,5-Vertex-Connected Spanning Subgraphs. J. of Algorithms 32 (1999), no. 1, 21-30. (See also TR CS-0886, Dept. of Comp. Sci., Technion, 1996.)
  • Y. Dinitz, A. Itai and M. Rodeh. On an algorithm of Zemlyachenko for subtree isomorphism. Information Processing Letters 70 (1999), no. 3, 141-146. (See also TR CS-0945, Dept. of Comp. Sci., Technion, 1998.)
  • Y. Dinitz, N. Garg and M. Goemans. On the single-source unsplittable flow problem. Combinatorica 19 (1999), 17-41. (See also Proc. of FOCS'98.)
  • Y. Dinitz, T. Eilam, S. Moran and S. Zaks. On the Total_k-Diameter of Connection Networks. Theoretical Computer Science 247 (2000), no. 1-2, 213-228.
  • Y. Dinitz, S. Rajsbaum and S. Moran. Exact Communication Costs for Consensus and Leader in a Tree. J. of Discrete Algorithms 1 (2003), 167-183. (See also Proc. of SIROCCO 7, 63-77.)
  • Y. Dinitz, S. Even, and M. Zapolotsky. A compact layout of the Butterfly. J. of Interconnection Networks 4 (2003), no. 1, 53-75.
  • Y. Dinitz. Dinitz' Algorithm: The Original Version and Even's Version. In: Theoretical Computer Science: Essays in Memory of Shimon Even, Oded Goldreich, Arnold L. Rosenberg, and Alan L. Selman Eds. LNCS Festschrift, vol. 3895, Springer-Verlag, 2006, 218-240.
  • Y. Dinitz and N. Solomon. Two Absolute Bounds for Distributed Bit Complexity. Theoretical Computer Science 384 (2007), 168–-183. (See also Proc.  SIROCCO'2005, LNCS 3499, Springer-Verlag, 2005, 115--126., 63-77.)
  • Y. Dinitz, S. Rajsbaum and S. Moran. Bit complexity of breaking and achieving symmetry in paths and rings. J. of ACM, 55 (1), 2008. (See also Proc. of STOC'99 Bit complexity of breaking and achieving symmetry in chains and rings.)
  • Y. Dinitz and S. Solomon. Optimality of an Algorithm Solving the Bottleneck Tower of Hanoi Problem. ACM Transactions on Algorithms, 4 (3), 2008.
  • Y. Dinitz, M. Elkin and S. Solomon. Low-Light Trees, and Tight Lower Bounds for Euclidean Spanners. Discrete & Computational Geometry. (See also Proc. of FOCS'2008.)
  • Y. Dinitz and R. Itzhak. Hybrid Bellman–Ford–Dijkstra algorithm. Journal of Discrete Algorithms, 42 (2017), 35-44.

Yefim Dinitz