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    传奇1.85客户端

    发布时间:2019-05-19 10:06

    单职业传奇新服网传奇1.85客户端专业发布中变传奇私服发布网,是深受广大传奇爱好者喜爱的洛丹伦sf游戏平台,提供合击、轻变、星王等不同版本,是一个精彩的2018传奇私服漏洞论坛发服网。

    5,519 questions
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    6 views

    网通传奇jjj

    I read lots of journal papers that had used Dual laplacian, but didn't find any theory. So plz help me witht dual laplcian and give some link for study materials Thanks
    5
    votes
    0answers
    38 views

    超变传奇sf

    I know that the integral homology group of the manifold $M$ is given by $$ H_j(M,\mathbb{Z}) $$ I also have tried that $H_j(T^3,\mathbb{Z})$ is given by $$ H_0(T^3,\mathbb{Z})=\mathbb{Z}, $$ $$ H_1(...
    0
    votes
    2answers
    36 views

    99战歌网

    I would like to understand the solution to the following Ode, can we solve that? This there any idea that we can analysis something on that? $\frac{d^2}{dx^2}u(x)+\sinh(u)=0$. Thanks.
    0
    votes
    0answers
    33 views

    国战传奇

    The text I am using "Nonlinear PDEs - A Dynamical Systems Approach" (Hannes Uecker) defines a stable manifold as follows Definition : Let $u^*$ be a fixed point of the ODE $\dot{u} = f(u)$ with ...
    3
    votes
    0answers
    14 views

    超变合击传奇

    I'm reading the article "Local and simultaneous structural stability of certain diffeomorphisms - Marco Antônio Teixeira", and on the first page says "Denote $G^r$ the space of germs of involution at $...
    0
    votes
    1answer
    10 views

    180传奇

    I'm trying to do this problem: Let $f: S^2 \to \mathbb{R}^3$ given by $f(x,y,z)=z$. For the regular values $-1<t<1$, find the orientations of $f^{-1}(t).$ The hint is to find a positively ...
    0
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    0answers
    21 views

    传奇私服1.80飞龙版

    I am going through Guillemin and Pollack and have reached some difficulty with orientation. The way it does preimage orientations confuses me, and likewise the problems on the orientation of ...
    0
    votes
    0answers
    45 views

    私服网站大全

    Suppose I have a complex vector space with basis $\{v_1, ..., v_p, w_1, .., w_q\}$ and the standard Hermitian form of type $(p, q)$. I want to prove that the space $D$ of all the dimension $q$ sub-...
    7
    votes
    2answers
    54 views

    新开连击

    I have a doubt about the fact that a derivative of $f:M\to \mathbb R$ of a $\mathcal C^1$ manifold is well defined... Indeed, let $a\in M$ and $(U,\varphi )$ a chart from a $\mathbb C^1$ atlas s.t. $a\...
    0
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    1answer
    33 views

    最新传奇私服发布站

    The following question is stated on an exercise sheet of Riemannian Geometry. We look at the pseudo Riemannian metric, defined on $M = \mathbb{R}^2 \ 0 $ by \begin{align*} < \partial_x, \...
    1
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    0answers
    7 views

    热血私服

    What are the (technical) differences between Sobolev spaces on domains $\Omega \subset \mathbb R^n$ or (compact) manifolds such as two-dimensional spheres?
    2
    votes
    3answers
    53 views

    传奇超变态私服

    I am reading "Information Geometry and its Application" by Shun-ichi Amari. The example of a sphere as a 2-dimensional manifold says that, and I quote: A sphere is the surface of a three-...
    1
    vote
    1answer
    33 views

    天心传奇官网

    Every compact connected 2-manifold (I define this as a surface) is homeomorphic to a 2-sphere, a connected sum of tori or a connected sum of projective planes. Since the fundamental groups of the ...
    0
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    0answers
    84 views

    传奇私服网站打不开

    My book is An Introduction to Manifolds by Loring W. Tu. Let $S = \{x^3-6xy+y^2=-108\}$, and let "submanifold" and "$k$-submanifold" mean, respectively, "regular" and "regular $k$-submanifold". As in ...
    2
    votes
    2answers
    223 views

    新开电信私服

    My book is An Introduction to Manifolds by Loring W. Tu. As can be found in the following bullet points Can a topological manifold be non-connected and each component with different dimension? Is $[...
    1
    vote
    2answers
    27 views

    1.80金币合击

    Let $SL(n,\Bbb{C})$ be the group of matrices of complex entries and determinant $1$. I want to prove that $SL(n,\Bbb{C})$ is a regular submanifold of $GL(n,\Bbb{C})$. An idea is to use the ...
    0
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    1answer
    37 views

    传世网

    My book is From Calculus to Cohomology by Ib Madsen and Jørgen Tornehave. As part of Proposition 11.13(i), I'm trying to compute the degree of the "interchanging" $T: J \times K \to K \times J, T(x,y)...
    0
    votes
    1answer
    11 views

    搜好服

    My book is From Calculus to Cohomology by Ib Madsen and Jørgen Tornehave. This is the definition of local index: Corollary 11.10 says if $f$ isn't surjective, then $\deg(f) = 0$, I guess by empty ...
    1
    vote
    1answer
    42 views

    传奇开区一条龙公司

    I know how to show this if $X$ and $Y$ are euclidean spaces using IFT but wanted to confirm proofs about the abstract case. Q) a) $X$, $Y$ are smooth manifolds and $f:X\rightarrow Y$ is smooth. Show ...
    1
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    1answer
    29 views

    3000ok网通

    If $H$ is a closed subgroup of Lie group $G$, then show that $\mathfrak{h}=0$ if and only if $H$ is discrete, where $\mathfrak{h}$ is the Lie algebra of $H$. We know that $\mathfrak{h}=\{X\in \...
    0
    votes
    1answer
    22 views

    仿盛大私服

    Is the subgroup $S=\{m+n\alpha|\;m,n\in \mathbb{Q}\}$, where $\alpha$ is a fixed irrational number, locally compact in $\mathbb{R}$ ? Approach: I can see that $S$ is dense in $\mathbb{R}$. But I am ...
    2
    votes
    1answer
    42 views

    传奇2私服发布网

    I want to use the technique from hatcher section 3.2 to compute the cup product structure of a punctured torus (with $\mathbb{Z}$ coefficient), but I found that I still don't know how to do this when ...
    6
    votes
    2answers
    98 views

    1.76传奇私服外挂

    Recently I have been reading a lot about $\mathbb{Z}_2$-actions on topological spaces. Mainly I was focused on surfaces such as the sphere, torus and Klein bottle and here the existence of a ...
    2
    votes
    0answers
    33 views

    网通传奇发布网

    The definition of Differential Manifold or Smooth Manifold include $\text{Second countability}$ and $\text{Hausdorffness condition}$. My question is why we include Second countability and ...
    5
    votes
    2answers
    217 views

    我本沉默版本传奇

    Suppose that we have a Riemannian metric $ds^2=Edu^2+2Fdudv+Gdv^2$ on a local coordinate neighborhood $(U;(u,v))$ prove that for the following vector fields: $$e_{1}=\frac{1}{\sqrt{E}}\frac{\partial}{...
    0
    votes
    1answer
    17 views

    超变传奇65535

    I have a question about the manifold, especially when the manifold is as well a vector space of finite dimensional $k$. Actually, let $(v_1, \dots, v_k)$ be a basis of F as a vector space. I would ...
    5
    votes
    1answer
    145 views

    zhaosf.com

    The unit sphere $n$ dimensional is the set $$\mathbb{S}^n=\bigg\{(x_1,x_2,\dots, x_{n+1})\in\mathbb{R}^{n+1}\;|\;\big(x_1^2+x_2^2+\cdots+x_{n+1}^2\big)^{1/2}=1\bigg\}.$$ For all $i=1,\dots, n+1$ ...
    1
    vote
    1answer
    33 views

    金币版本传奇

    Let $M$ be a smooth $n$-manifold and let $U\subseteq M$ be any open subset. Define an atlas on $U$ $$\mathcal{A}_{U}=\big\{\text{smooth charts}\;(V,\varphi)\;\text{for}\; M\;\text{such that}\;V\...
    0
    votes
    1answer
    30 views

    热血传奇sf

    This is a problem from Lee 17.12: Suppose $M$ and $N$ are compact, oriented, smooth n-manifolds, and $F:M\rightarrow N$ is a smooth map. Prove that if $\int_M F^*\eta \neq 0$ for some $\eta \in \...
    2
    votes
    1answer
    120 views

    1.76网通传奇私服

    I have a hard time seeing if the derivative of a vector field along a curve or parallel transport is the main purpose of introducing the connection on a vector bundle. Anyone have some idea about ...
    0
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    0answers
    32 views

    网通传奇发布

    I am self-learning integration on manifolds, and I'm trying to find an answer to the following question. For the manifold $M=\{(x,y) \in \mathbb{R} : (x,y) \neq (0,0) \}$, let $f: M \rightarrow \...
    0
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    0answers
    44 views

    999sf

    I am reading Munkres’ Analysis on Manifolds, and I am having trouble understanding the comment after the following statement. Let $A$ be an open set in $\mathbb{R}^k$; let $\eta$ be a $k$-form ...
    3
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    0answers
    38 views

    私服论坛

    Let $M$ be a compact smooth $3$-manifold, and $h: M\to \mathbb{R}$ a function such that $\{0\}$ is a regular value of $h$, and define $\Sigma = h^{-1}(0).$ Moreover, we will denote $\mathfrak{X}^r(M)$ ...
    1
    vote
    0answers
    28 views

    私服外挂

    The weak formulation of the Poisson equation of Dirichlet type in Euclidean space reads For given source function $f \in H^{-1}(\Omega)$ find $u \in H_0^1(\Omega)$ such that \begin{equation} \int_{\...
    0
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    1answer
    20 views

    复古传奇1.76

    Munkres book on Manifolds constructs a wedge product by defining the following sum on $f$ (an alternating $k$-tensor on $V$) and $g$ (an alternating $l$-tensor on $V$): $$(f \wedge g)(v_1,...,v_{k+l}) ...
    3
    votes
    2answers
    35 views

    2013新开传奇网

    I'm trying to prove that the universal cover of $S^1 \times S^2$ is $\mathbb{R}^3 \setminus \{0\}$. I know that the universal cover of $S^1$ is $\mathbb{R}$ and the universal cover of $S^2$ is $S^2 $. ...
    0
    votes
    1answer
    51 views

    网页版传奇

    I’m having difficulty solving this problem. Could you tell me how to prove this? I showed the intersection with two variables, but still don’t see how to prove that it’s a manifold. ↓the problem and ...
    2
    votes
    1answer
    50 views

    传奇私服合击版

    In wikipedia there is a proof for 3-manifolds that I don't understand. It says that if $M$ is an irreducible manifold and we express $M=N_1\sharp N_2$, then $M$ is obtained by removing a ball each ...
    0
    votes
    0answers
    22 views

    我本沉默版本

    Consider a smooth map $\Delta :M \to N$. Let $q\in N$ be a regular point. I want to understand how I go about examining the topology of $\Delta^{-1}\{q\}\subseteq M$. In the example of the sphere, $\...
    2
    votes
    5answers
    94 views

    传奇私服宣传网

    I know as a matter of fact, that $\mathbb{R}$ compactifies to a circle $S^1$. So there should, in my visualization, exist a single infinity. If I want to go from $S^1$ back to $\mathbb{R}$ I have to ...
    1
    vote
    0answers
    14 views

    好sf123

    I just started studying Information Geometry and its applications by Amari. Right in the first chapter, the author talks about parallel transport in Dually flat manifolds. Just some quick notation: ...
    3
    votes
    1answer
    71 views

    新开传奇1.95无内功

    For each nonnegative integer $n$, the Euclidean space $\mathbb{R}^n$ is a smooth $n$-manifold with the smooth structure determined by the atlas $\mathcal{A}=(\mathbb{R}^n,\mathbb{1}_{\mathbb{R}^n})$. ...
    2
    votes
    1answer
    24 views

    3000ok

    Denote $x = (x_1,...,x_n)$. I'm trying to prove the following: $$\int_{S^{n-1}}x_1^2dS =\int_{S^{n-1}}x_k^2dS \; , \; 2\leq k\leq n $$ Intuitively this equality is due to the symmetry of the ...
    0
    votes
    0answers
    47 views

    传奇私

    Why does the Jacobian have constant sign for connected sets? I've seen in two separate proofs now (having to do with manifold orientation) that the Jacobian has constant sign for a connected set, but ...
    0
    votes
    0answers
    30 views

    30ok.com

    Let $X$ be a (smooth) vector field on a manifold $M$ and let $\gamma$ be its integral curve passing through $m$ at $t=0$ and finally let $T:U\times (-c,c)\to M$ be the local group of transformations ...
    0
    votes
    1answer
    29 views

    www.175sf.com

    Denote $\mathbb{R}^0=\{0\}$. Proposition. A topological space $M$ is a $0$-manifold if and only if it is a countable discrete space. Proof. $(\Rightarrow)$ Suppose that $M$ be a topological ...
    1
    vote
    1answer
    67 views

    2013新开传奇网

    I was trying to understand the definition of a manifold. This question arised: is every manifold $M$ the inverse image of some $\Delta : \mathbb{R}^n \to \mathbb{R}$. The implicit function theorem, i ...
    5
    votes
    2answers
    100 views

    找sf传奇网站

    The Classification Theorem for surfaces says that a compact connected surface $M$ is homeomorphic to $$S^2\# (\#_{g}T^2)\# (\#_{b} D^2)\# (\#_{c} \mathbb{R}P^2),$$ so $g$ is the genus of the surface, $...
    2
    votes
    0answers
    40 views

    传奇外传私服网站

    I'm currently working through Do Carmo's book Riemannian Geometry and came across the following question: Let $M$ be a Riemannian manifold with the following property: given any two points $p, q \in ...
    2
    votes
    1answer
    52 views

    超变态传奇sf

    Let $H$ be a genus $g$ handlebody embedded in $S^4$ and let $X = S^4 - N(\partial H)$ where $N(\partial H)$ is an open tubular neighborhood of the boundary of $H$. What is $X$? In the case where $g=...

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