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It will be a great pleasure for me if one can suggest "Survey Articles" on following topics related to the finite unipotent group $U(n,\mathbb{F}_q)$. (Thanks in advance!!!)

  1. The number of conjugacy classes in $U(n,\mathbb{F}_q)$.

    The number of conjugacy classes in $U(n,\mathbb{F}_q)$.

    (I saw some papers of Vera-Lopez, which give the number for $n\leq 5$; but it is published around 1992, so possibly, more work may have been done, I couldn't find it.)

  2. The number of conjugacy classes of cyclic subgroups in $U(n,\mathbb{F}_q)$.

  3. Complex Irreducible representations (or characters) of $U(n,\mathbb{F}_q)$.

(I saw some papers of Vera-Lopez, which give the number for $n\leq 5$; but it is published around 1992, so possibly, more work may have been done, I couldn't find it.)

  1. The number of conjugacy classes of cyclic subgroups in $U(n,\mathbb{F}_q)$.

  2. Complex Irreducible representations (or characters) of $U(n,\mathbb{F}_q)$.


(From the comment of Nick Gill, and others) Here $U(n,\mathbb{F}_q)$ is the group of upper uni-triangular matrices over finite field $\mathbb{F}_q$ .

It will be a great pleasure for me if one can suggest "Survey Articles" on following topics related to the finite unipotent group $U(n,\mathbb{F}_q)$. (Thanks in advance!!!)

  1. The number of conjugacy classes in $U(n,\mathbb{F}_q)$.

(I saw some papers of Vera-Lopez, which give the number for $n\leq 5$; but it is published around 1992, so possibly, more work may have been done, I couldn't find it.)

  1. The number of conjugacy classes of cyclic subgroups in $U(n,\mathbb{F}_q)$.

  2. Complex Irreducible representations (or characters) of $U(n,\mathbb{F}_q)$.


(From the comment of Nick Gill, and others) Here $U(n,\mathbb{F}_q)$ is the group of upper uni-triangular matrices over finite field $\mathbb{F}_q$ .

It will be a great pleasure for me if one can suggest "Survey Articles" on following topics related to the finite unipotent group $U(n,\mathbb{F}_q)$. (Thanks in advance!!!)

  1. The number of conjugacy classes in $U(n,\mathbb{F}_q)$.

    (I saw some papers of Vera-Lopez, which give the number for $n\leq 5$; but it is published around 1992, so possibly, more work may have been done, I couldn't find it.)

  2. The number of conjugacy classes of cyclic subgroups in $U(n,\mathbb{F}_q)$.

  3. Complex Irreducible representations (or characters) of $U(n,\mathbb{F}_q)$.


(From the comment of Nick Gill, and others) Here $U(n,\mathbb{F}_q)$ is the group of upper uni-triangular matrices over finite field $\mathbb{F}_q$ .

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It will be a great pleasure for me if one can suggest "Survey Articles" on following topics related to the finite unipotent group $U(n,\mathbb{F}_q)$. (Thanks in advance!!!)

  1. The number of conjugacy classes in $U(n,\mathbb{F}_q)$.

(I saw some papers of Vera-Lopez, which give the number for $n\leq 5$; but it is published around 1992, so possibly, more work may have been done, I couldn't find it.)

  1. The number of conjugacy classes of cyclic subgroups in $U(n,\mathbb{F}_q)$.

  2. Complex Irreducible representations (or characters) of $U(n,\mathbb{F}_q)$.


(From the comment of Nick Gill, and others) Here $U(n,\mathbb{F}_q)$ is the group of upper uni-triangular matrices over finite field $\mathbb{F}_q$ .

It will be a great pleasure for me if one can suggest "Survey Articles" on following topics related to the finite unipotent group $U(n,\mathbb{F}_q)$. (Thanks in advance!!!)

  1. The number of conjugacy classes in $U(n,\mathbb{F}_q)$.

(I saw some papers of Vera-Lopez, which give the number for $n\leq 5$; but it is published around 1992, so possibly, more work may have been done, I couldn't find it.)

  1. The number of conjugacy classes of cyclic subgroups in $U(n,\mathbb{F}_q)$.

  2. Complex Irreducible representations (or characters) of $U(n,\mathbb{F}_q)$.


(From the comment of Nick Gill, and others) Here $U(n,\mathbb{F}_q)$ is the group of upper uni-triangular matrices over finite field $\mathbb{F}_q$ .

It will be a great pleasure for me if one can suggest "Survey Articles" on following topics related to the finite unipotent group $U(n,\mathbb{F}_q)$. (Thanks in advance!!!)

  1. The number of conjugacy classes in $U(n,\mathbb{F}_q)$.

(I saw some papers of Vera-Lopez, which give the number for $n\leq 5$; but it is published around 1992, so possibly, more work may have been done, I couldn't find it.)

  1. The number of conjugacy classes of cyclic subgroups in $U(n,\mathbb{F}_q)$.

  2. Complex Irreducible representations (or characters) of $U(n,\mathbb{F}_q)$.


(From the comment of Nick Gill, and others) Here $U(n,\mathbb{F}_q)$ is the group of upper uni-triangular matrices over finite field $\mathbb{F}_q$ .

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Soluble
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It will be a gratgreat pleasure for me if one can suggest "Survey Articles" on following topics related to the finite unipotent group $U(n,\mathbb{F}_q)$. (Thanks in advance!!!)

  1. The number of conjugacy classes in $U(n,\mathbb{F}_q)$.

(I saw some papers of Vera-Lopez, which give the number for $n\leq 5$; but it is published around 1992, so possibly, more work may have been done, I couldn't find it.)

  1. The number of conjugacy classes of cyclic subgroups in $U(n,\mathbb{F}_q)$.

  2. Complex Irreducible representations (or characters) of $U(n,\mathbb{F}_q)$.


(From the comment of Nick Gill, and others) Here $U(n,\mathbb{F}_q)$ is the group of upper uni-triangular matrices over finite field $\mathbb{F}_q$ .

It will be a grat pleasure for me if one can suggest "Survey Articles" on following topics related to the finite unipotent group $U(n,\mathbb{F}_q)$. (Thanks in advance!!!)

  1. The number of conjugacy classes in $U(n,\mathbb{F}_q)$.

(I saw some papers of Vera-Lopez, which give the number for $n\leq 5$; but it is published around 1992, so possibly, more work may have been done, I couldn't find it.)

  1. The number of conjugacy classes of cyclic subgroups in $U(n,\mathbb{F}_q)$.

  2. Complex Irreducible representations (or characters) of $U(n,\mathbb{F}_q)$.

It will be a great pleasure for me if one can suggest "Survey Articles" on following topics related to the finite unipotent group $U(n,\mathbb{F}_q)$. (Thanks in advance!!!)

  1. The number of conjugacy classes in $U(n,\mathbb{F}_q)$.

(I saw some papers of Vera-Lopez, which give the number for $n\leq 5$; but it is published around 1992, so possibly, more work may have been done, I couldn't find it.)

  1. The number of conjugacy classes of cyclic subgroups in $U(n,\mathbb{F}_q)$.

  2. Complex Irreducible representations (or characters) of $U(n,\mathbb{F}_q)$.


(From the comment of Nick Gill, and others) Here $U(n,\mathbb{F}_q)$ is the group of upper uni-triangular matrices over finite field $\mathbb{F}_q$ .

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Alexander Chervov
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