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Given a digraph $D$, the Minimum Leaf Out-Branching problem (MinLOB) is the problem of finding in $D$ an out-branching with the minimum possible number of leaves, i.e., vertices of out-degree 0.
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2000
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A. Demers and A. Downing, Minimum leaf spanning tree. US Patent no. 6,105,018, August 2000
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E. Prieto and C. Sloper, Either/Or: Using Vertex Cover Structure in desigining FPT-algorithms - The Case of k k -Internal Spanning Tree, Proc. WADS’2003
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B. Chor, M. Fellows and D. Juedes, Linear Kernels in Linear Time, or How to Save k Colors in O ( n 2 ) O(n^{2}) steps. Proc. WG’2004
2004
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M. Fellows, P. Heggernes, F. Rosamond, C. Sloper and J.A. Telle, Finding k k -disjoint triangles in an arbitrary graph. Proc. WG’2004
2004
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H. Fernau, Parameterized Algorithmics: A Graph-theoretic Approach
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H. Fernau, Parameterized Algorithmics for Linear Arrangement Problems. Manscript, July 2005
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2005
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R. Niedermeier. Invitation to Fixed-Parameter Algorithms
2006
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H.L. Bodlaender, R.G. Downey, M.R. Fellows and D. Hermelin, On problems without polynomial kernels. Technical report UU-CS-2007-046 (2007), Utrecht University
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J. Guo and R. Niedermeier, Invitation to Data Reduction and Problem Kernelization. ACM SIGACT News
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G. Gutin, A. Rafiey, S. Szeider and A. Yeo, The Linear Arrangement Problem Parameterized Above Guaranteed Value. Theory of Computing Systems
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P. Heggernes, C. Paul, J.A. Telle, and Y. Villanger, Interval completion with few edges. Proc. STOC 2007 - 39th ACM Symposium on Theory of Computing, 374 – 381
2007
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J. Flum and M. Grohe, Parameterized Complexity Theory
2006
Cited alongside, same era.
J. Bang-Jensen and A. Yeo, The minimum spanning strong subdigraph problem is fixed parameter tractable. To appear in Discrete Applied Math
Cited in the paper.
G. Gutin, S. Szeider and A. Yeo, Fixed-Parameter Complexity of Minimum Profile Problems. To appear in Algorithmica
Cited in the paper.
G. Gutin, I. Razgon and E.J. Kim, Minimum Leaf Out-Branching Problems. Proc. AAIM’08
2008
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