Titlebook: Oculoplastic and Orbit Casebook; Adit Gupta,Prerana Tahiliani Book 2024 The Editor(s) (if applicable) and The Author(s), under exclusive l

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aspersion

conquer

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

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MOCK

季雨

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

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

脫落

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

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

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