<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>

        Stack Exchange Network

        Stack Exchange network consists of 175 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, share their knowledge, and build their careers.

        Visit Stack Exchange

        Questions tagged [reference-request]

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

        2
        votes
        0answers
        26 views

        Denominator identity for Lie superalgebras

        Let $\mathfrak g$ be a basic classic simple Lie superalgebra. Fix a maximal isotropic subset $S \subset \Delta$ and choose a set of simple roots $\Pi$ containing $S$. Let $R$ be the Weyl ...
        7
        votes
        0answers
        55 views

        Monadic second-order theories of the reals

        I’m looking for a survey of monadic second-order theories of the reals. I’m starting from a 1985 survey by Gurevich which says (p 505) that true arithmetic can be reduced to “the monadic theory of ...
        5
        votes
        0answers
        104 views

        Original reference for Adams-Riemann-Roch theorem

        Let $f\colon Y\to X$ be a proper morphism between smooth quasiprojective $k$-algebraic varieties. Denote $\psi^j$ the $j$-th Adams operation on the Grothendieck group of vector bundles and $\theta^j(...
        2
        votes
        0answers
        71 views

        Unramified local Langlands

        Where can I find a complete proof of the unramified local Langlands correspondence for arbitrary reductive groups? Second sentence included because the automated system would not accept my question.
        3
        votes
        1answer
        120 views

        Cohomogy of local systems over CW-complexes

        Let $M$ be a finite CW-complex. Let $F$ be a finite rank local system over $M$ with coefficients in any field. Is it true that $\dim(H^k(M,F))$ is at most the number of $k$-cells times $\operatorname{...
        4
        votes
        0answers
        195 views

        Do we know what the impulse to “introduce” the Jordan canonical form was?

        Mo-ers, Do you know how it was that the study of the Jordan canonical form began? There are certain things that may be said once one has thought about the matter: for instance, one can say that the ...
        1
        vote
        0answers
        24 views

        Dynkin diagram of Basic classical simple Lie superalgebras

        Let $\mathfrak g = \mathfrak g_0 \oplus \mathfrak g_1$ be a basic classical simple Lie superalgebra with the root system $\Delta = \Delta_0 \cup \Delta_1$ and Dynkin diagram $\Gamma$. It is well-known ...
        2
        votes
        1answer
        50 views

        Reference request: When is the variance in the central limit theorem for Markov chains positive?

        I'm looking for a reference which gives sufficient conditions for the variance to be positive in the central limit theorem for Markov chains (cf https://en.wikipedia.org/wiki/...
        4
        votes
        0answers
        215 views

        Rationally connected Kähler manifolds are projective

        I would like to find a proof for Remark 0.5 in the following article of Claire Voisin: https://webusers.imj-prg.fr/~claire.voisin/Articlesweb/fanosymp.pdf She writes in this remark the following: ...
        -1
        votes
        2answers
        127 views

        Directed colimit and homology

        I am looking for a reference or a proof of the following fact: Let $X_{1}\subset X_{2}\subset\dots $ be a sequence of (hausdorff) topological spaces indexed by natural numbers such that each $X_{i}\...
        3
        votes
        1answer
        116 views

        A pair of spaces equivalent to a pair of CW-complexes

        Suppose that $X$ is a CW-complex and $Y$ a CW-subcomplex of $X$. Let $A$ be a closed subspace of $Z$ such that $Z-A$ is homeomorhic to $X-Y$ and $Z/A$ homeomorphic to $X/Y$ and The closure of $Z-A$ ...
        -1
        votes
        1answer
        70 views

        Reference Request: Carnot Group Not Containing Group of Isometries

        This question is a follow-up to this post, from which I quote: Let $\mathfrak{e}$ be the 3-dimensional Lie algebra with basis $(H,X,Y)$ and bracket $[H,X]=Y$, $[H,Y]=-X$, $[X,Y]=0$. It is ...
        5
        votes
        0answers
        105 views

        Closed embedding of CW-complexes

        Suppose that $i: X\rightarrow Y$ is a closed embedding such that $X$ and $Y $ are (retracts) of CW-complexes. Does it follow that $i$ is a cofibration ? Remark: There is a similar question here, ...
        5
        votes
        0answers
        46 views

        Functional Equation of Zeta Function on Statistical Model

        I've been studying [1] because I was interested in his ideas on the zeta function. I'll define it here (c.f. p. 31): The Kullback-Leibler distance is defined as $$ K(w)=\int q(x)f(x, w)dx\quad f(x,w)...
        0
        votes
        0answers
        158 views

        Good texts (other than Kunen and Jech) on set theory, specifically on consistency proofs (reflection theorems, absoluteness, etc) [on hold]

        I'm finding Kunen and Jech bit of a hard read, and cannot seem to find good alternatives. Please suggest.

        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>
                    舍伍德的罗宾彩金 对决沙龙投注 毕尔巴鄂古根海姆博物馆图片 09梦工厂新片 多特蒙德前锋转会 泰山传奇返水 希洪西班牙人 第五人格隐藏房间在哪 1.85王者荣耀合击网站 巴黎圣日耳曼为什么那么有钱