Pages that link to "Item:Q2257498"
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The following pages link to The asymptotic number of integral cubic polynomials with bounded heights and discriminants (Q2257498):
Displaying 11 items.
- Integral polynomials with small discriminants and resultants (Q291767) (← links)
- Discriminant and root separation of integral polynomials (Q503994) (← links)
- New estimates for the number of integer polynomials with given discriminants (Q779832) (← links)
- Discriminants of polynomials in the Archimedean and non-Archimedean metrics (Q1747956) (← links)
- Integral of negative powers of cubic functions (Q2233246) (← links)
- On the distribution of polynomial discriminants: totally real case (Q2313199) (← links)
- Exact upper bounds for the number of the polynomials with given discriminants (Q2411299) (← links)
- A Jarník-type theorem for a problem of approximation by cubic polynomials (Q3298840) (← links)
- QUANTITATIVE ESTIMATE FOR THE MEASURE OF A SET OF REAL NUMBERS (Q5070183) (← links)
- How does the discriminant of integer polynomials depend on the distribution of roots? (Q5239621) (← links)
- On the Number of Vanishing Terms in an Integral Cubic Recurrence (Q5847289) (← links)