N. Minami

most citedHomotopy theoretical considerations of the Bauer-Furuta stable homotopy Seiberg-Witten invariants

10 citations · 18 across the 5 of their papers we have counts for

collaborators

Showing math.NTShow all

3 papers · 1 filter

math.NT2009★ 2 cited

Meromorphicity of some deformed multivariable zeta functions for $F_{1}$ -schemes

Norihiko Minami

Motivated by recent work of Deitmar-Koyama-Kurokawa, Kurokawa-Ochiai, Connes-Consani, and the author, we define some multivariable deformed zeta functions of Hurwitz-Igusa type for…

math.NT2009★ 1 cited

On the random variable $N^{r} ∋ (k_{1}, k_{2}, ..., k_{r}) \mapsto g cd (n, k_{1} k_{2} ... k_{r}) \in N$

Norihiko Minami

We compute the "moments" and its continuous anaougue of the random variable $N^{r} ∋ (k_{1}, k_{2}, ..., k_{r}) \mapsto g cd (n, k_{1} k_{2} ... k_{r}) \in N$ by a purely elementary method. This…

math.NT2009

On the random variable $N ∋ l \mapsto g cd (l, n_{1}) g cd (l, n_{2}) ... g cd (l, n_{k}) \in N$

Norihiko Minami

We compute the "moments" and its continuous analogue of the random variable $N ∋ l \mapsto g cd (l, n_{1}) g cd (l, n_{2}) ... g cd (l, n_{k}) \in N$ by a purely elementary method. This…

Meromorphicity of some deformed multivariable zeta functions for F1​-schemes

On the random variable Nr∋(k1​,k2​,...,kr​)↦gcd(n,k1​k2​...kr​)∈N

On the random variable N∋l↦gcd(l,n1​)gcd(l,n2​)...gcd(l,nk​)∈N

Meromorphicity of some deformed multivariable zeta functions for $F_{1}$ -schemes

On the random variable $N^{r} ∋ (k_{1}, k_{2}, ..., k_{r}) \mapsto g cd (n, k_{1} k_{2} ... k_{r}) \in N$

On the random variable $N ∋ l \mapsto g cd (l, n_{1}) g cd (l, n_{2}) ... g cd (l, n_{k}) \in N$