Pages that link to "Item:Q1762290"
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The following pages link to Cubic, quartic and sextic Pólya fields (Q1762290):
Displaying 25 items.
- Pólya groups of the imaginary bicyclic biquadratic number fields (Q529468) (← links)
- Biquadratic Pólya fields with only one quadratic Pólya subfield (Q740387) (← links)
- About the embedding of a number field in a Pólya field (Q741679) (← links)
- Pólya and Newtonian function fields (Q930583) (← links)
- Some questions on biquadratic Pólya fields (Q1981606) (← links)
- Pólya group in some real biquadratic fields (Q2043467) (← links)
- Existence of relative integral basis over quadratic fields and Pólya property (Q2043759) (← links)
- A survey on fixed divisors (Q2074030) (← links)
- Totally real bi-quadratic fields with large Pólya groups (Q2138612) (← links)
- From Pólya fields to Pólya groups. I: Galois extensions (Q2312901) (← links)
- Relative Pólya group and Pólya dihedral extensions of \(\mathbb{Q}\) (Q2329280) (← links)
- On the structure of cubic and quartic polynomials (Q2875161) (← links)
- Integer-Valued Polynomials: Looking for Regular Bases (A Survey) (Q2948996) (← links)
- The Computation of Sextic Fields with a Cubic Subfield and no Quadratic Subfield (Q3987945) (← links)
- What You Should Know About Integer-Valued Polynomials (Q4576102) (← links)
- Calculating the density of solutions of equations related to the Pólya–Ostrowski group through Markov chains (Q4614197) (← links)
- Differential principal factors and Pólya property of pure metacyclic fields (Q4971986) (← links)
- PÓLYA FIELDS THAT ARE SPLITTING FIELDS OF S3-FIELDS (Q5204725) (← links)
- Pólya<i>S</i><sub>3</sub>-extensions of ℚ (Q5213157) (← links)
- Non-Pólya bi-quadratic fields with an Euclidean ideal class (Q6184599) (← links)
- What can we say about the Pólya group of a bicyclic biquadratic number field? (Q6554980) (← links)
- Large Pólya groups in simplest cubic fields and consecutive bi-quadratic fields (Q6628929) (← links)
- On dihedral Pólya fields (Q6633567) (← links)
- Bi-quadratic Pólya fields with five distinct ramified primes (Q6660934) (← links)
- Non-Pólya fields with large Pólya groups arising from Lehmer quintics (Q6666599) (← links)
