Ivan Shishkin, Rye (1878)

Problems/Hilbert and pre-Hilbert spaceExerciseUnreviewed

Reconnaître une matrice antihermitienne

by darktoaster·
25
Difficulty scaleÉchelle de difficulté

This score reflects both the level of the required concepts and the difficulty of the solution.Ce score tient compte à la fois du niveau des notions nécessaires et de la difficulté de la résolution.

  1. 1–10First steps / middle schoolPremiers pas / collège
  2. 11–25Beginner / high schoolDébutant / lycée
  3. 26–50Intermediate / undergraduateIntermédiaire / licence
  4. 51–70Advanced / graduateAvancé / master
  5. 71–90Expert / specializedExpert / spécialisé
  6. 91–100Research levelNiveau recherche
These levels are approximate guides.Ces niveaux sont des repères approximatifs.
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Soient A=(2i3−5i1+i−3−5i5i5i−1+i5i2i)A = \begin{pmatrix} 2i & 3-5i & 1+i \\ -3-5i & 5i & 5i \\ -1+i & 5i & 2i \end{pmatrix}, B=(0i−i0)B = \begin{pmatrix} 0 & i \\ -i & 0\end{pmatrix}, C=(1−1+2i1+2i3)C = \begin{pmatrix} 1 & -1+2i \\ 1+2i & 3\end{pmatrix}, D=(02i2i0)D = \begin{pmatrix} 0 & 2i \\ 2i & 0\end{pmatrix}, E=(02−20)E = \begin{pmatrix} 0 & 2 \\ -2 & 0\end{pmatrix}
Parmi ces matrices, quelles sont les matrices antihermitiennes ? quelles sont les matrices antisymétriques ?

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