Travelled to:
1 × Canada
1 × France
1 × Italy
1 × Japan
1 × United Kingdom
2 × Switzerland
2 × USA
Collaborated with:
M.Jerrum M.Paterson ∅ A.Göbel D.Richerby A.Galanis R.Gysel J.Lapinskas M.E.Dyer S.Kelk M.Adler F.E.Fich S.Kannan
Talks about:
polynomi (5) approxim (4) count (4) graph (3) ferromagnet (2) homomorph (2) algorithm (2) function (2) complex (2) partit (2)
Person: Leslie Ann Goldberg
DBLP: Goldberg:Leslie_Ann
Facilitated 3 volumes:
Contributed to:
Wrote 12 papers:
- ICALP-v1-2015-0001GR #graph #morphism
- Counting Homomorphisms to Square-Free Graphs, Modulo 2 (AG, LAG, DR), pp. 642–653.
- ICALP-v1-2015-GalanisGJ #approximate
- Approximately Counting H-Colourings is BIS-Hard (AG, LAG, MJ), pp. 529–541.
- ICALP-v1-2015-GoldbergGL #approximate
- Approximately Counting Locally-Optimal Structures (LAG, RG, JL), pp. 654–665.
- ICALP-v1-2012-GoldbergJ #approximate #complexity #polynomial
- The Complexity of Computing the Sign of the Tutte Polynomial (and Consequent #P-hardness of Approximation) (LAG, MJ), pp. 399–410.
- ICALP-v1-2011-GoldbergJ #algorithm #polynomial
- A Polynomial-Time Algorithm for Estimating the Partition Function of the Ferromagnetic Ising Model on a Regular Matroid (LAG, MJ), pp. 521–532.
- ICALP-v1-2010-GoldbergJ #approximate
- Approximating the Partition Function of the Ferromagnetic Potts Model (LAG, MJ), pp. 396–407.
- STOC-2007-GoldbergJ #polynomial
- Inapproximability of the Tutte polynomial (LAG, MJ), pp. 459–468.
- ICALP-v1-2006-DyerGP #graph #morphism #on the
- On Counting Homomorphisms to Directed Acyclic Graphs (MED, LAG, MP), pp. 38–49.
- STOC-2002-GoldbergKP #complexity #random
- The complexity of choosing an H-colouring (nearly) uniformly at random (LAG, SK, MP), pp. 53–62.
- ICALP-2000-AdlerFGP #bound
- Tight Size Bounds for Packet Headers in Narrow Meshes (MA, FEF, LAG, MP), pp. 756–767.
- ICALP-2000-GoldbergJKP #bound #capacity #protocol
- A Bound on the Capacity of Backoff and Acknowledgement-Based Protocols (LAG, MJ, SK, MP), pp. 705–716.
- STOC-1993-Goldberg #algorithm #graph #polynomial #product line
- Polynomial space polynomial delay algorithms for listing families of graphs (LAG), pp. 218–225.