MEC(k,q) equals (q+1+floor(2 sqrt(q)))/2 when that quantity is even and (q + floor(2 sqrt(q)))/2 when odd, for the stated ranges of k and q.
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4 Pith papers cite this work. Polarity classification is still indexing.
4
Pith papers citing it
years
2026 4verdicts
UNVERDICTED 4representative citing papers
Weighted class numbers yield explicit global distributions of endomorphism rings in ordinary isogeny classes, with natural density 1/(2h(D)) for primes admitting CM by a given order O_D via Chebotarev.
Proves existence of positive-density hypersurfaces over finite fields intersecting a reduced equidimensional quasiprojective scheme X such that multiplicity e_P is preserved at all closed points P of the intersection.
Proves coset-refined trace theorem for cubic norm tori over finite fields with square-root cancellation bounds and analyzes nodal degeneration plus local affine branches.
citing papers explorer
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On the Maximal Length of MDS Elliptic Codes
MEC(k,q) equals (q+1+floor(2 sqrt(q)))/2 when that quantity is even and (q + floor(2 sqrt(q)))/2 when odd, for the stated ranges of k and q.
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Weighted Distributions of Complex Multiplication Orders in Ordinary Isogeny Classes
Weighted class numbers yield explicit global distributions of endomorphism rings in ordinary isogeny classes, with natural density 1/(2h(D)) for primes admitting CM by a given order O_D via Chebotarev.
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Bertini theorems for Hilbert-Samuel multiplicity over finite fields
Proves existence of positive-density hypersurfaces over finite fields intersecting a reduced equidimensional quasiprojective scheme X such that multiplicity e_P is preserved at all closed points P of the intersection.
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Coset-refined trace statistics, nodal characters, and affine branches in cubic norm tori
Proves coset-refined trace theorem for cubic norm tori over finite fields with square-root cancellation bounds and analyzes nodal degeneration plus local affine branches.