<em id="zlul0"></em><dl id="zlul0"><menu id="zlul0"></menu></dl>

    <em id="zlul0"></em>

      <dl id="zlul0"></dl>
        <div id="zlul0"><tr id="zlul0"><object id="zlul0"></object></tr></div>
        <em id="zlul0"></em>

        <div id="zlul0"><ol id="zlul0"></ol></div>

        Questions tagged [reference-request]

        This tag is used if a reference is needed in a paper or textbook on a specific result.

        Filter by
        Sorted by
        Tagged with
        0
        votes
        0answers
        33 views

        What is the modular curve for level 1, 2?

        An elliptic curve over a scheme $S$ is the data of a proper smooth morphism of schemes $\pi: E\rightarrow S$ whose geometric fibres are connected curves of genus $1$ and a section $e: S \rightarrow E$....
        0
        votes
        0answers
        50 views

        Known and named DAG (Graph Theory)

        I found in a book a type $L_n$ and $A_n$ of quivers, so I ask if there is any references of known and named classes of directed acyclic graphs? Thanks.
        4
        votes
        1answer
        170 views

        Density of twin square-free numbers

        It is well-known how to compute the density of square-free numbers, to get $$ \lim_{N\to\infty} \frac{\#\{ n \leq N : n \text{ square-free}\}}{N} = \frac{6}{\pi^2}.$$ What is the density of numbers ...
        4
        votes
        2answers
        237 views

        Texts on moduli of elliptic curves

        I want to study FLT (Fermat's Last Theorem), and now I'm studying moduli of elliptic curves. I've heard that Deligne-Rapoport, Katz-Mazur, Mazur's "Modular curves...", and Katz's "p-adic..." are very ...
        1
        vote
        0answers
        26 views

        Modulus estimate with intersecting annuli (quasi-additivity)

        In general for annulus $A\subset \mathbb{C}$ if $A_{1},A_{2}....\subset A$ are disjoint annuli inside it, then we have $$mod(A)=\frac{1}{2\pi}\int_{A}\int_{A} \frac{1}{|z|^{2}}dz>\frac{1}{2\pi}\...
        4
        votes
        0answers
        126 views

        Probability that a Random Monic Polynomial Has Few Real Zeros

        In the paper https://arxiv.org/pdf/math/0006113.pdf, it is shown that the probability that a random polynomial $a_0 + a_1x + \cdots + a_n x^n$ has $o(\log n / \log\log n)$ real zeros is $n^{-b + o(1)}$...
        1
        vote
        1answer
        112 views

        Existence of pointwise Kan extensions in $\infty$-categories

        This answer by Emily Riehl mentions a to-be-published proof of the fact that $\infty$-categorical (pointwise) Kan extensions exist when the target category admits (co)limits indexed by the relevant ...
        2
        votes
        1answer
        53 views

        Semi-discrete Wasserstein distance to uniform

        Does the $p$-Wasserstein distance have a simpler expression when applied to these two distributions : A uniform distribution on $[0,1]^d$ A discrete distribution with $N$ equally-weighted point mass ...
        3
        votes
        0answers
        120 views

        “Fundamental theorem for Hopf modules”

        I am studying Hopf algebras in categories, and I hope, somebody could help me with the following. Joost Vercruysse in his paper Hopf algebras---Variant notions and reconstruction theorems writes (...
        6
        votes
        0answers
        81 views

        The properties of almost all directed graphs

        A mathematician on the forum previously requested a reference on human brains modelled as directed graphs. This makes sense as neurons are mostly unidirectional and I have been thinking about similar ...
        0
        votes
        0answers
        140 views

        Comparing cardinalities of sets in different universes [on hold]

        Suppose I interpret the independence of Continuum Hypothesis (CH) as: - There is an universe $V_1$ with no cardinalities between $\omega$ and c (Cardinality of continuum) in that universe. By an abuse ...
        7
        votes
        0answers
        113 views

        Stacks project for Galois representations and automorphic forms

        Is there anything like Stacks project for Galois representations and automorphic forms? I am not asking people to start something like Stacks project, just asking if something like Stacks project ...
        3
        votes
        1answer
        138 views

        The function $\sum_{n=0}^\infty\frac{(-1)^n\mu(2n+1)}{(2n+1)^s}$: reference request or particular values at integers and abscissa of convergence

        We denote for integers $m\geq 1$ the M?bius function as $\mu(m)$. With the help of a CAS, Wolfram Alpha online calculator, I was calculating certain values of $$\sum_{n=0}^\infty\frac{(-1)^n\mu(2n+1)}{...
        2
        votes
        0answers
        87 views

        Browder's Fixed Point Theorem in uniformly convex Banach spaces with non-identical image

        This is in fact an exercise from Dirk Werner's book "Funktionalanalysis", but I do think that the result is quite interesting and up to now, I can only partly solve this problem. From the point of my ...
        4
        votes
        0answers
        180 views

        Computing the $2$-adic volume of a special orthogonal group

        Let $n \geq 0$ be an integer, let $A = (a_{ij})$ be the $(2n+1) \times (2n+1)$ matrix defined by $a_{ij} = 0$ unless $i + j = 2n+2$, in which case $a_{ij} = 1$. Let $G$ be the group scheme over $\...

        15 30 50 per page
        山西福彩快乐十分钟
          <em id="zlul0"></em><dl id="zlul0"><menu id="zlul0"></menu></dl>

          <em id="zlul0"></em>

            <dl id="zlul0"></dl>
              <div id="zlul0"><tr id="zlul0"><object id="zlul0"></object></tr></div>
              <em id="zlul0"></em>

              <div id="zlul0"><ol id="zlul0"></ol></div>
                <em id="zlul0"></em><dl id="zlul0"><menu id="zlul0"></menu></dl>

                <em id="zlul0"></em>

                  <dl id="zlul0"></dl>
                    <div id="zlul0"><tr id="zlul0"><object id="zlul0"></object></tr></div>
                    <em id="zlul0"></em>

                    <div id="zlul0"><ol id="zlul0"></ol></div>
                    赛马会彩票注册 香港开彩开奖现场直播天下彩 弈心五子棋2018 内蒙11选五遗漏好 2017排列五全部走势 微信十三张作弊软件 福建十一选五 福彩22选5走势图幸运之门 快乐十分先让你赢后输 贵州11选五开奖最近80期