Mary Cryan

	2012
18		Páidí Creed, Mary Cryan: The number of Euler tours of a random directed graph CoRR abs/1202.2156: (2012)
17		Prasad Chebolu, Mary Cryan, Russell Martin: Exact counting of Euler tours for generalized series-parallel graphs. J. Discrete Algorithms 10: 110-122 (2012)
	2010
16		Prasad Chebolu, Mary Cryan, Russell A. Martin: Exact counting of Euler Tours for generalized series-parallel graphs CoRR abs/1005.3477: (2010)
15		Mary Cryan, Martin E. Dyer, Dana Randall: Approximately Counting Integral Flows and Cell-Bounded Contingency Tables. SIAM J. Comput. 39(7): 2683-2703 (2010)
	2008
14		Mary Cryan, Martin E. Dyer, Haiko Müller, Leen Stougie: Random walks on the vertices of transportation polytopes with constant number of sources. Random Struct. Algorithms 33(3): 333-355 (2008)
	2007
13		Mary Cryan, Martin Farach-Colton: Preface. Theor. Comput. Sci. 382(2): 85 (2007)
	2006
12		Mary Cryan, Martin E. Dyer, Leslie Ann Goldberg, Mark Jerrum, Russell A. Martin: Rapidly Mixing Markov Chains for Sampling Contingency Tables with a Constant Number of Rows. SIAM J. Comput. 36(1): 247-278 (2006)
	2005
11		Mary Cryan, Martin E. Dyer, Dana Randall: Approximately counting integral flows and cell-bounded contingency tables. STOC 2005: 413-422
	2003
10		Mary Cryan, Martin E. Dyer, Haiko Müller, Leen Stougie: Random walks on the vertices of transportation polytopes with constant number of sources. SODA 2003: 330-339
9		Mary Cryan, Martin E. Dyer: A polynomial-time algorithm to approximately count contingency tables when the number of rows is constant. J. Comput. Syst. Sci. 67(2): 291-310 (2003)
	2002
8		Mary Cryan, Martin E. Dyer, Leslie Ann Goldberg, Mark Jerrum, Russell A. Martin: Rapidly Mixing Markov Chains for Sampling Contingency Tables with a Constant Number of Rows. FOCS 2002: 711-720
7		Mary Cryan, Martin E. Dyer: A polynomial-time algorithm to approximately count contingency tables when the number of rows is constant. STOC 2002: 240-249
	2001
6		Mary Cryan, Peter Bro Miltersen: On Pseudorandom Generators in NC. MFCS 2001: 272-284
5		Mary Cryan, Leslie Ann Goldberg, Paul W. Goldberg: Evolutionary Trees Can be Learned in Polynomial Time in the Two-State General Markov Model. SIAM J. Comput. 31(2): 375-397 (2001)
	1999
4		Mary Cryan, Leslie Ann Goldberg, Cynthia A. Phillips: Approximation Algorithms for the Fixed-Topology Phylogenetic Number Problem. Algorithmica 25(2-3): 311-329 (1999)
	1998
3		Mary Cryan, Leslie Ann Goldberg, Paul W. Goldberg: Evolutionary Trees can be Learned in Polynomial Time in the Two-State General Markov Model. FOCS 1998: 436-445
	1997
2		Mary Cryan, Allan Ramsay: Constructing a Normal Form for Property Theory. CADE 1997: 237-251
1		Mary Cryan, Leslie Ann Goldberg, Cynthia A. Phillips: Approximation Algorithms for the Fixed-Topology Phylogenetic Number Problem. CPM 1997: 130-149

Coauthor Index

1	Prasad Chebolu	[16] [17]
2	Páidí Creed (Páidí J. Creed)	[18]
3	Martin E. Dyer	[7] [8] [9] [10] [11] [12] [14] [15]
4	Martin Farach-Colton (Martin Farach)	[13]
5	Leslie Ann Goldberg	[1] [3] [4] [5] [8] [12]
6	Paul W. Goldberg	[3] [5]
7	Mark Jerrum	[8] [12]
8	Russell Martin (Russell A. Martin)	[8] [12] [16] [17]
9	Peter Bro Miltersen	[6]
10	Haiko Müller	[10] [14]
11	Cynthia A. Phillips	[1] [4]
12	Allan Ramsay	[2]
13	Dana Randall	[11] [15]
14	Leen Stougie	[10] [14]

Colors in the list of coauthors

Last update Tue May 29 01:28:40 2012 CET by the DBLP Team — Data released under the ODC-BY 1.0 license — See also our legal information page