Pages that link to "Item:Q1008747"
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The following pages link to Bounds on the number of numerical semigroups of a given genus (Q1008747):
Displaying 32 items.
- Algorithms and basic asymptotics for generalized numerical semigroups in \(\mathbb N^d\) (Q283342) (← links)
- On the number of numerical semigroups \(\langle a,b\rangle\) of prime power genus. (Q372348) (← links)
- Counting numerical semigroups by genus and some cases of a question of Wilf. (Q436083) (← links)
- Subsemigroup, ideal and congruence growth of free semigroups (Q502992) (← links)
- Improved bounds on the number of numerical semigroups of a given genus (Q964547) (← links)
- Constructing numerical semigroups of a given genus. (Q972584) (← links)
- The set of numerical semigroups of a given genus. (Q1935456) (← links)
- The ordinarization transform of a numerical semigroup and semigroups with a large number of intervals. (Q1936119) (← links)
- Numerical semigroups and Kunz polytopes (Q2003193) (← links)
- Gapsets and numerical semigroups (Q2010627) (← links)
- Distribution of genus among numerical semigroups with fixed Frobenius number (Q2153514) (← links)
- Counting numerical semigroups by genus and even gaps (Q2404376) (← links)
- On the genus of a quotient of a numerical semigroup (Q2416395) (← links)
- Degree asymptotics of the numerical semigroup tree. (Q2447250) (← links)
- Towards a better understanding of the semigroup tree (Q2655460) (← links)
- On the generalized Feng-Rao numbers of numerical semigroups generated by intervals (Q2840632) (← links)
- (Q2933074) (← links)
- COUNTING NUMERICAL SEMIGROUPS WITH SHORT GENERATING FUNCTIONS (Q3112587) (← links)
- (Q3305812) (← links)
- Minimal genus of a multiple and Frobenius number of a quotient of a numerical semigroup (Q3453138) (← links)
- Counting Numerical Semigroups (Q4575434) (← links)
- Computation of numerical semigroups by means of seeds (Q4640333) (← links)
- The right-generators descendant of a numerical semigroup (Q4960084) (← links)
- (Q4987392) (← links)
- (Q5059493) (← links)
- Counting Numerical Semigroups by Genus and Even Gaps via Kunz-Coordinate Vectors (Q5115885) (← links)
- Gapsets of Small Multiplicity (Q5115890) (← links)
- Algorithms for generalized numerical semigroups (Q5162784) (← links)
- Quasi-polynomial growth of numerical and affine semigroups with constrained gaps (Q6047285) (← links)
- On the seeds and the great-grandchildren of a numerical semigroup (Q6076252) (← links)
- Counting the ideals with given genus of a numerical semigroup (Q6168659) (← links)
- On integer partitions corresponding to numerical semigroups (Q6171698) (← links)