Pages that link to "Item:Q1378256"

The following pages link to On divisibility of the class number \(h^+\) of the real cyclotomic fields \(\mathbb{Q}(\zeta_p+\zeta_p^{-1})\) by primes \(q\leq 5000\) (Q1378256):

Displaying 9 items.

• Class numbers of cyclotomic fields (Q1068892) (← links)
• An application of the \(p\)-adic class number formula (Q1365307) (← links)
• Note on the class number of the \(p\)th cyclotomic field. III. (Q1746237) (← links)
• On the divisibility of \(h^+\) by the prime 3 (Q1890802) (← links)
• A condition for divisibility of the class number of real \(p\)th cyclotomic field by an odd prime distinct from \(p\) (Q1969678) (← links)
• On divisibility of the class number \(h^+\) of the real cyclotomic fields \(\mathbb Q(\zeta _p+\zeta _p^{-1})\) by primes \(q<10000\) (Q2777516) (← links)
• Connection between Schinzel's conjecture and divisibility of the class number $h_{p}^{+}$ (Q4498542) (← links)
• Connection between the Wieferich congruence and divisibility of h⁺ (Q4839685) (← links)
• Remark on certain sums concerning class number (Q5956163) (← links)