GUAFF
发表于 2025-3-21 18:54:14
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aspersion
发表于 2025-3-21 23:25:07
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conquer
发表于 2025-3-22 00:30:51
Manjula Sharma,Manpreet Kaur,Aditi Mehta,Manpreet Singhimple curves (where two curves cross at most once) in the plane. This partially answers an open question raised by Kratochvíl & Pergel (COCOON, 2007)..Most known .-hardness reductions for these problems are from variants of 3-SAT. We reduce from the . problem, which uses the more intuitive notion of
彻底检查
发表于 2025-3-22 05:21:17
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MOCK
发表于 2025-3-22 11:17:20
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季雨
发表于 2025-3-22 12:57:49
Adit Gupta,Prerana Tahilianiimple curves (where two curves cross at most once) in the plane. This partially answers an open question raised by Kratochvíl & Pergel (COCOON, 2007)..Most known .-hardness reductions for these problems are from variants of 3-SAT. We reduce from the . problem, which uses the more intuitive notion of
effrontery
发表于 2025-3-22 20:19:20
Nandini Bothra,Ayushi Agarwalimple curves (where two curves cross at most once) in the plane. This partially answers an open question raised by Kratochvíl & Pergel (COCOON, 2007)..Most known .-hardness reductions for these problems are from variants of 3-SAT. We reduce from the . problem, which uses the more intuitive notion of
脱落
发表于 2025-3-22 22:33:58
Nandini Bothra,Ayushi Agarwalimple curves (where two curves cross at most once) in the plane. This partially answers an open question raised by Kratochvíl & Pergel (COCOON, 2007)..Most known .-hardness reductions for these problems are from variants of 3-SAT. We reduce from the . problem, which uses the more intuitive notion of
Criteria
发表于 2025-3-23 03:50:32
Tarjani Vivek Dave,Akshita Agarwalimple curves (where two curves cross at most once) in the plane. This partially answers an open question raised by Kratochvíl & Pergel (COCOON, 2007)..Most known .-hardness reductions for these problems are from variants of 3-SAT. We reduce from the . problem, which uses the more intuitive notion of
Camouflage
发表于 2025-3-23 08:42:14
Harshita Sharma,Sonal P. Yadavimple curves (where two curves cross at most once) in the plane. This partially answers an open question raised by Kratochvíl & Pergel (COCOON, 2007)..Most known .-hardness reductions for these problems are from variants of 3-SAT. We reduce from the . problem, which uses the more intuitive notion of