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Fields as algebraic objects. For vector and tensor fields, use eg. [dg.differential-geometry]. For physical fields, use eg. [mp.mathematical-physics] or [quantum-field-theory].

5 votes

The integral closure $\overline{\mathbb{Z}}$ and the group $\overline{\mathbb{Z}}^{\times}$

The ring $\overline{\mathbb{Z}}$ is called the ring of algebraic integers. You can find information about prime ideals, e.g., in https://math.stackexchange.com/questions/156231/non-zero-prime-ideals-i …
Tom De Medts's user avatar
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4 votes
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Subfields of division rings of degree $2$ which are not invariant

(This is basically a more detailed version of Eoin's comment.) I assume that you are considering division algebras over a field $k$, i.e., $Z(A) = k$. If $B$ is a subalgebra of dimension $2$ of $A$, t …
Tom De Medts's user avatar
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3 votes

Heisenberg-type groups over rings with involution

that you mention, but I have used the group $A$ that you described in the case where $R$ is an octonion division algebra, in order to describe the rank one forms of groups of type $F_4$ (over arbitrary fields
Tom De Medts's user avatar
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