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MathOverflow : Recent Questions and Answers (Page 43)

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'Ampleness' of a big line bundle

Let $X$ be a non-singular complex variety with a big line and base point free bundle $M$ on it. My question is can we say that for any locally free...

Asked on 10/07/2020 by User3568

3 answer

Integral with 4 Bessel functions and an exponential

I would like to solve the following integral $$int_0^infty e^{-a k^2} J_{3/2}(b k) J_{3/2}(c k) J_{3/2}(f k) J_{1/2}(r k) k^{-3} dk,$$ where $a,b,c,f,r > 0$, and...

Asked on 10/06/2020 by saxen

1 answer

What are Lie groupoids intuitively?

I am trying to understand about Lie groupoids but not able to get feeling for what it actually is. So, question here is, What are Lie groupoids? How similar are...

Asked on 09/30/2020 by Praphulla Koushik

5 answer

Stalk of motivic homotopy sheaves

In contrast to "classical" homotopy theory, in the motivic homotopy theory, we don't have homotopy group but rather homotopy sheaves in the Nisnevich topology, which is associated to the presheaf...

Asked on 09/29/2020 by curious math guy

0 answer

Vector-Valued Stone-Weierstrass Theorem?

The standard statement of the Stone-Weierstrass theorem is:Let $X$ be compact Hausdorff topological space, and $mathcal{A}$ a subalgebra of the continuous functions from $X$ to $mathbb{R}$...

Asked on 09/26/2020 by mw19930312

2 answer

alternating sum with Barnes G functions

Let $G(n)=(n-2)!(n-3)!cdots 1!$ denote the Barnes G-function.I am pretty sure that$$sum_{m=0}^{k^2-1}(-1)^mbinom{k^2-1}mfrac{G(k+n-m+1)}{G(n-m+1)G(k+1)(k^2)!}= n-2k^2-2k$$ when ...

Asked on 09/21/2020 by JM Landsberg

0 answer

Bloch–Kato–Selmer group of a one-dimensional representation

Let $L/mathbb{Q}$ be a finite extension and let $V$ be a one-dimensional $L$-linear representation of $G_{mathbb{Q}}$ which is given by $chirho^*kappa^n_{text{cyc}}:G_{mathbb{Q}}rightarrow L^times$, where $rho$...

Asked on 09/15/2020 by S.D.

0 answer

Alternative barriers to log barrier for interior-point method

In the interior-point method the log barrier, i.e $-mu log(f_i(x)$ where $f_i(x)$ is one of the inequality constraints of a problem, is commonly used to...

Asked on 09/10/2020 by fusiled

0 answer

Strength of claims about extensions of partial preorders and orders to linear ones

Consider these two axioms:Every partial order extends to a linear order.Every partial preorder (reflexive and transitive relation) extends to a linear preorder while preserving strict orderings: i.e., whenever $x<y$...

Asked on 09/06/2020 by Alexander Pruss

0 answer

Euclidean model structure on multipointed $d$-spaces

I use the notation of this question. A non-decreasing continuous bijection from $[0,a]$ to $[0,b]$ where $a,bgeq 0$ are two real numbers is denoted by $[0,a] cong^+ [0,b]$. If...

Asked on 08/26/2020 by Philippe Gaucher

1 answer

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