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author | Yigit Sever | 2020-11-15 04:25:19 +0300 |
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committer | Yigit Sever | 2020-11-15 04:25:19 +0300 |
commit | 2658ca84e4a0b847ee705e0aee393ef88eba10ee (patch) | |
tree | d41e657835fb34d0c777542365f6120b1acab858 /my_lib.bib | |
parent | ba1d1ec61f3a6ec7e2ce22216d738ca69b40a7f5 (diff) | |
download | hw2-2658ca84e4a0b847ee705e0aee393ef88eba10ee.tar.gz hw2-2658ca84e4a0b847ee705e0aee393ef88eba10ee.tar.bz2 hw2-2658ca84e4a0b847ee705e0aee393ef88eba10ee.zip |
rename mylib for better latex
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2 | @article{tarjanDepthFirst1972, | ||
3 | title = {Depth-{{First Search}} and {{Linear Graph Algorithms}}}, | ||
4 | author = {Tarjan, R.}, | ||
5 | date = {1972}, | ||
6 | journaltitle = {SIAM J. Comput.}, | ||
7 | doi = {10.1137/0201010}, | ||
8 | abstract = {The value of depth-first search or “backtracking” as a technique for solving problems is illustrated by two examples. An improved version of an algorithm for finding the strongly connected components of a directed graph and at algorithm for finding the biconnected components of an undirect graph are presented. The space and time requirements of both algorithms are bounded by \$k\_1 V + k\_2 E + k\_3 \$ for some constants \$k\_1 ,k\_2 \$, and \$k\_3 \$, where V is the number of vertices and E is the number of edges of the graph being examined.}, | ||
9 | file = {/home/yigit/.local/share/zotero/storage/XGDJGERQ/tarjan_1972_depth-first_search_and_linear_graph.pdf} | ||
10 | } | ||
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