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Omega group information


Special Operations Center "Omega"
Центр Спеціального Призначення «Омега»
Tsentr Spetsial'noho Pryznachennya «Omeha»
Founded4 April 2003; 21 years ago (2003-04-04)
CountryOmega group Ukraine
BranchInternal Troops of Ukraine (2003 – 2014)
National Guard of Ukraine (2014 – present)
TypeSpecial forces
Garrison/HQNovi Petrivtsi
Engagements
  • Russian invasion of Ukraine
    • Northern Ukraine campaign[1]
      • Battle of Antonov Airport
      • Battle of Irpin
      • Battle of Moshchun
      • Battle of Horenka
      • Battle of Ivankiv
      • Battle of Kyiv
    • Battle of Kharkiv[2]
    • Battle of Sievierodonetsk[3]
    • Battle of Lysychansk[3]
    • Battle of Bakhmut[2]
    • Battle of Vuhledar[4]
    • Battle of Avdiivka[5]

Special Operations Center "Omega"(Ukrainian: Центр Спеціального Призначення «Омега»), also known as Omega group, is a special forces unit that is part of the National Guard of Ukraine. Originally intended for counterterrorism and bodyguard missions, the group has gained extensive combat experience conducting ambushes, raids and reconnaissance missions while behind enemy lines in Kharkiv and Donetsk during the Russian invasion of Ukraine.

  1. ^ Cite error: The named reference Militarnyi 2023 y452 was invoked but never defined (see the help page).
  2. ^ a b Cite error: The named reference UNN_interview was invoked but never defined (see the help page).
  3. ^ a b Cite error: The named reference Documentary was invoked but never defined (see the help page).
  4. ^ Cite error: The named reference NGU_interview_EN was invoked but never defined (see the help page).
  5. ^ Cite error: The named reference Korshak 2022 was invoked but never defined (see the help page).

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the group law: ( g ⋅ h ) ω = g ω ⋅ h ω . {\displaystyle (g\cdot h)^{\omega }=g^{\omega }\cdot h^{\omega }.} For each ω ∈ Ω {\displaystyle \omega \in \Omega...

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Omega (US: /oʊˈmeɪɡə, -ˈmɛɡə, -ˈmiːɡə/, UK: /ˈoʊmɪɡə/; uppercase Ω, lowercase ω; Ancient Greek ὦ, later ὦ μέγα, Modern Greek ωμέγα) is the twenty-fourth...

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in 1877. The group velocity vg is defined by the equation: v g   ≡   ∂ ω ∂ k {\displaystyle v_{\rm {g}}\ \equiv \ {\frac {\partial \omega }{\partial k}}\...

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T_{4}(j\omega )={\frac {1}{2.4494897(j\omega )^{4}+3.8282201(j\omega )^{3}+4.6244874(j\omega )^{2}+3.0412127(j\omega )+1}}} The numerator group delay by...

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{\displaystyle \Omega _{j+1}=\Omega _{j}-{\frac {\Omega _{j}e^{\Omega _{j}}-1}{e^{\Omega _{j}}(\Omega _{j}+1)-{\frac {(\Omega _{j}+2)(\Omega _{j}e^{\Omega _{j}}-1)}{2\Omega...

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