Ramjee P. Swaminathan
University of Cincinnati
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Featured researches published by Ramjee P. Swaminathan.
Information Processing Letters | 1995
John S. Schlipf; Fred S. Annexstein; John V. Franco; Ramjee P. Swaminathan
Abstract We present a simple quadratic-time algorithm for solving the satisfiability problem for a special class of boolean formulas. This class properly contains the class of extended Horn formulas and balanced formulas. Previous algorithms for these classes require testing membership in the classes. However, the problem of recognizing balanced formulas is complex, and the problem of recognizing extended Horn formulas is not known to be solvable in polynomial time. Our algorithm requires no such test for membership.
Discrete Applied Mathematics | 1995
Ramjee P. Swaminathan; Donald K. Wagner
A {0, 1}-matrix M is arborescence graphic if there exists an arborescence T such that the arcs of T are indexed on the rows of M and the columns of M are the incidence vectors of the arc sets of dipaths of T. If such a T exists, then T is an arborescence realization for M. This paper presents an almost-linear-time algorithm to determine whether a given {0, 1}-matrix is arborescence graphic and, if so, to construct an arborescence realization. The algorithm is then applied to recognize a subclass of the extended-Horn satisfiability problems introduced by Chandru and Hooker (1991).
Information Processing Letters | 1995
Ramjee P. Swaminathan; D. Giriraj; D. K. Bhatia
Abstract It is shown that a bandwidth-k graph can be embedded in k − 1 pages with respect to a linear ordering of its vertices and that there exists a set of bandwidth-k graphs that need k − 1 pages. In other words, the pagenumber of the class of bandwidth-k graphs is k − 1.
Discrete Applied Mathematics | 1999
John V. Franco; Judy Goldsmith; John S. Schlipf; Ewald Speckenmeyer; Ramjee P. Swaminathan
Abstract Heusch introduced the notion of pure implicational formulas. He showed that the falsifiability problem for pure implicational formulas with k negations is solvable in time O (n k ) . Such falsifiability results are easily transformed to satisfiability results on CNF formulas. We show that the falsifiability problem for pure implicational formulas is solvable in time O (k k n 2 ) , which is polynomial for a fixed k. Thus this problem is fixed-parameter tractable.
SIAM Journal on Computing | 1994
Ramjee P. Swaminathan; Donald K. Wagner
A
Annals of Mathematics and Artificial Intelligence | 1997
John V. Franco; Ramjee P. Swaminathan
\{0,1\}
Theoretical Computer Science | 2000
Fred S. Annexstein; Kenneth A. Berman; Tsan-sheng Hsu; Ramjee P. Swaminathan
-matrix
Discrete Applied Mathematics | 2003
John V. Franco; Ramjee P. Swaminathan
M
computing and combinatorics conference | 1997
Fred S. Annexstein; Kenneth A. Berman; Ramjee P. Swaminathan
has the consecutive-retrieval property if there exists a tree
acm symposium on parallel algorithms and architectures | 1995
Fred S. Annexstein; Ramjee P. Swaminathan
T