Pages that link to "Item:Q2573738"
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The following pages link to On the Iwasawa invariants of certain non-cyclotomic \(\mathbb Z_2\)-extensions (Q2573738):
Displaying 18 items.
- On multiple \(\mathbb Z_p\)-extensions of imaginary abelian quartic fields (Q607038) (← links)
- Construction of \(\mathbb Z_p\) with prescribed Iwasawa \(\lambda\)-invariants (Q852534) (← links)
- On the Iwasawa invariants of the cyclotomic \(\mathbb Z_2\)-extensions of certain real quadratic fields (Q854388) (← links)
- On the \(\lambda\) invariants of \(\mathbb Z_p\)-extensions of real quadratic fields (Q1076071) (← links)
- The Iwasawa invariant \(\mu\) in the composite of two \(\mathbb Z_ \ell\)-extensions (Q1153399) (← links)
- Cyclotomic Z//2-extensions of J-fields (Q1168362) (← links)
- On the vanishing of Iwasawa invariants of certain cyclic extensions of \(\mathbb{Q}\) with prime degree. II (Q1283168) (← links)
- Iwasawa invariants of imaginary quadratic fields (Q1320380) (← links)
- On the vanishing of Iwasawa invariants of certain cyclic extensions of \(\mathbb{Q}\) with prime degree (Q1385015) (← links)
- On a bound of \(\lambda\) and the vanishing of \(\mu\) of \(\mathbb{Z}_p\)-extensions of an imaginary quadratic field (Q1946857) (← links)
- A weak form of Greenberg's generalized conjecture for imaginary quadratic fields (Q2112787) (← links)
- The Iwasawa invariant \(\mu\) vanishes for \(\mathbb{Z}_2\)-extensions of certain real biquadratic fields (Q2236648) (← links)
- On iterated extensions of number fields arising from quadratic polynomial maps (Q2288314) (← links)
- Analogues of Iwasawa's \(\mu = 0\) conjecture and the weak Leopoldt conjecture for a non-cyclotomic \(\mathbb{Z}_2\)-extension (Q2312591) (← links)
- Pseudo-null Iwasawa modules for \(\mathbb Z_2^2\)-extensions (Q2454943) (← links)
- Iwasawa invariants on non-cyclotomic \(\mathbb Z_p\)-extensions of CM fields (Q2455345) (← links)
- (Q3548330) (← links)
- ON THE 2-ADIC IWASAWA LAMBDA INVARIANTS OF THE p-CYCLOTOMIC FIELDS AND THEIR QUADRATIC TWISTS (Q5408805) (← links)