Evgeny Musicantov

activity

20102021

K

-theory

6 citations · 8 across the 4 of their papers we have counts for

collaborators

4 papers

math.NT2021

Sectorial equidistribution of the roots of $x^{2} + 1$ modulo primes

Evgeny Musicantov, Sa'ar Zehavi

The equation $x^{2} + 1 = 0 mod p$ has solutions whenever $p = 2$ or $4 n + 1$ . A famous theorem of Fermat says that these primes are exactly the ones that can be described as a sum o…

math.NT2021

Pointwise bounds for Eisenstein series on $Γ_{0} (q) ∖ S L_{2} (R)$

Evgeny Musicantov, Sa'ar Zehavi

We construct pointwise bounds in the weight aspect for Eisenstein series on $X_{0} (q) = Γ_{0} (q) ∖ S L_{2} (R)$ , with squarefree level $q$ , using a Sobolev technique. More…

math.KT2014★ 6 cited

Reciprocity laws and $K$ -theory

Evgeny Musicantov, Alexander Yom Din

We associate to a full flag $F$ in an $n$ -dimensional variety $X$ over a field $k$ , a "symbol map" $μ_{F} : K (F_{X}) \to Σ^{n} K (k)$ . Here, $F_{X}$ is the field of rati…

math.QA2010★ 2 cited

Module categories over graded fusion categories

Ehud Meir, Evgeny Musicantov

Let C be a fusion category which is an extension of a fusion category D by a finite group G. We classify module categories over C in terms of module categories over D and the exten…

Sectorial equidistribution of the roots of x2+1 modulo primes

Pointwise bounds for Eisenstein series on Γ0​(q)∖SL2​(R)

Reciprocity laws and K-theory

Module categories over graded fusion categories

Sectorial equidistribution of the roots of $x^{2} + 1$ modulo primes

Pointwise bounds for Eisenstein series on $Γ_{0} (q) ∖ S L_{2} (R)$

Reciprocity laws and $K$ -theory