Pages that link to "Item:Q2321944"
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The following pages link to Extremal invariant polynomials not satisfying the Riemann hypothesis (Q2321944):
Displaying 11 items.
- On some families of certain divisible polynomials and their zeta functions (Q784825) (← links)
- Zeta functions for formal weight enumerators and the extremal property (Q935666) (← links)
- An abundance of invariant polynomials satisfying the Riemann hypothesis (Q998384) (← links)
- Extremal weight enumerators and ultraspherical polynomials. (Q1398258) (← links)
- Formal weight enumerators and Chebyshev polynomials (Q2081555) (← links)
- Jensen polynomials are not a plausible route to proving the Riemann hypothesis (Q2105751) (← links)
- Divisible formal weight enumerators and extremal polynomials not satisfying the Riemann hypothesis (Q2329187) (← links)
- A Riemann hypothesis analogue for invariant rings (Q2455581) (← links)
- A Riemann hypothesis analogue for self-dual codes (Q2717199) (← links)
- ZETA POLYNOMIALS OF TYPE IV CODES OVER RINGS OF ORDER FOUR (Q3647081) (← links)
- ON THE RIEMANN HYPOTHESIS FOR A CERTAIN FAMILY OF FORMAL WEIGHT ENUMERATORS (Q5052761) (← links)