Pages that link to "Item:Q2043494"
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The following pages link to On integral bases and monogeneity of pure sextic number fields with non-squarefree coefficients (Q2043494):
Displaying 24 items.
- \(A_4\)-sextic fields with a power basis (Q930759) (← links)
- Explicit integral basis of pure sextic fields (Q1981397) (← links)
- On monogenity of certain number fields defined by trinomials (Q2108517) (← links)
- Nonmonogenity of number fields defined by trinomials (Q2140548) (← links)
- On non monogenity of certain number fields defined by trinomials \(x^6 + ax^3 + b\) (Q2672018) (← links)
- Integral bases and monogenity of pure number fields with non-square free parameters up to degree 9 (Q2689391) (← links)
- On certain pure sextic fields related to a problem of Hasse (Q2814685) (← links)
- (Q3619412) (← links)
- (Q4203354) (← links)
- Integral bases and monogenity of the simplest sextic fields (Q4565082) (← links)
- On common index divisors and monogenity of certain number fields defined by <i>x</i><sup>5</sup> + <i>ax</i><sup>2</sup> + <i>b</i> (Q5080191) (← links)
- On nonmonogenic number fields defined by (Q5099405) (← links)
- (Q5298640) (← links)
- On monogenity of certain pure number fields defined by $$x^{{2}^{u}.3^{v}} - m$$ (Q5885562) (← links)
- A note on non-monogenity of number fields arised from sextic trinomials (Q6110356) (← links)
- On nonmonogenic algebraic number fields (Q6158192) (← links)
- On monogenity of certain pure number fields defined by \(x^{60} - m\) (Q6173993) (← links)
- Non-monogenity of some number fields generated by binomials or trinomials of prime-power degree (Q6185909) (← links)
- Calculating generators of power integral bases in pure sextic fields (Q6491146) (← links)
- A note on the monogenity of some trinomials of type \(x^4 + ax^2 +b\) (Q6551438) (← links)
- On the monogeneity of a certain class of number fields (Q6583099) (← links)
- On common index divisors and monogenity of certain number fields defined by \(x^5+ax+b\) (Q6596828) (← links)
- On monogenity of certain number fields defined by a trinomial \(x^{p^r}+ax+b\) (Q6610528) (← links)
- On indices of quintic number fields defined by \(x^5+ax+b\) (Q6660466) (← links)