Certainly, if we fix the genus $g$ of a curve $X$, we have $\# $Aut$(X) \leq 84(g-1)$.Let $X$ be a hyperelliptic curve. Is there a bound on $\#$Aut$(X)$?
I am trying to argue that for distinct primes $p,q,r$ we have that$$ \gcd (pq + qr+ pr ,pqr ) = 1 = g $$and I am wondering whether people find the following
Here we are at the end of January and a merger between US Airways and American still has not been announced.
Immigration reformers have the winds at their backs this week, buoyed by support not just from Republican
On Jan. 11, five days before President Barack Obama unveiled 23 executive actions he intended to to
The escalating dispute between China and Japan over an archipelago of rocky islets known as Diaoyu
The First 48 : 154 - The Stranger/Prince of Darkness - 2013-01-31 01:00:00.0-2013-01-31 02:00:00.0
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In Cincinnati, Detectives Matt Thompson and Doug Lindle are investigating the double homicide of a local hairdresser and his elderly neighbor, both stabbed
When fire fighters in Detroit respond to a house fire and discover a 63-year-old woman stabbed and bound, Sergeant Kenny Gardner and Investigator Barbara
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NeuNeue Seite [[Das Hochstift Eichstätt (Röttel)|Röttel Karl: Das Hochstift Eichstätt. Grenzsteine Karten Geschichte; 1987]] ISBN 3-920253-19-1<noinclude>[[Kategorie:Hochstift
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The Minister for Public and Commuter Transport has said he wants to see a "dramatic improvement" in the number of passengers using the Galway-Limerick
German Chancellor Angela Merkel said ahead of a meeting with visiting Italian Prime Minister Mario Monti today that she was optimistic a deal on a long-term
Not sure if this was asked before. I'm not a math genius/person like most of you here. I just have this question that i've always wondered about and
Use Lagrange's method to find the maximum value of $<A$*x*, x*$>$ subject to condition $<$*x, x*$> =1$ and $<$*u_1, x**$>=0$ where
Studying some Newtonian mechanics, I've encountered this differential equation :$y'+a y^2=b$where $a,b$ are constants.how could we solve it ? (I trying
The United States and Russia defined the world's first space race, but following South Korea's successful
I have to take derivative of the following expression (For example):$$\frac{\partial \left( -x^T QBL y \right)}{\partial L}$$where $x,y$ vectors and
Let $\pi:X\longrightarrow C$ be the minimal good resolution of the curve singularity (C,o) with exceptional set $E$, where $C:=\{x_1x_2(x_1^{a_1}+x_2^{a_2})=0\}\subset
Confusion regarding stochastic integral.Let$Y_t=\int_0^tW_sds$ where $W_t$ is a Brownian Motion.Now $dY_t=W_tdt$.So from this expression one can conclude
Use Lagrange's method to find the point on the line of intersection of the two planes $a_1x+a_2y+a_3z+a_0 = 0, b_1x+b_2y+b_3z+b_0 = 0$ which is nearest
For which $a \in \mathbb{C} -\ \{0,1\}$ does the equation $f(z) = f(az) $ has a non constant solution $f$ with $f$ being analytical in a neighborhood
Let $(\Omega, \cal{A}, \mathbb{P})$ be a probability space and $X$ a random variable on $\Omega$. Let, also, $f:\Omega\to\mathbb{R}$ be a Borel function.
User:Some ghost
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Some ghost User avatar added or updatedvia Fire Emblem Wiki - Recent changes [en] http://fireemblem.wikia.com/wiki/User:Some_gho
Sword Slayer
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Fate or Bonds
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What India needs is revival in investment. The policy rate will move southwards only if the Union budget is not a populist one and the finance ministry
Sorting numbers in a matrix by moving an empty entry through other entries is not always possible .
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let $\mathbf{A}$ be the set of all $n\times n$ matrices on $\mathbb{N}_{n^2}=\{1,2,...,n^2\}$.let $T$ be the set of all permutation of $\mathbf{A}$ which
Optical communications, or photonics, technology has failed to match the miniaturization of electronic components, mainly because of fundamental laws
Every metric space is associated with a topological space in a canonical way. According to this source, this amounts to a full functor from the category
How does one find the Fourier coefficients of the following functions $f:[-\pi,\pi]\rightarrow \mathbb{R}$$f(t)=t$ for $-\pi < t < \pi$ and $f(-\pi)=f(\pi)=0$$f(t)=-1$
Prime Numbers theory
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Consider triples (p,q,r) of prime numbers p, q and r such that (p+1)(q+1)=(r+1). here are some exmaples : (2,3,11), (3,7,31). how to prove these triples
I want to prove that $Th(\mathbb{Q},+,0)$ has quantifier elimination. Please point out where i go wrong or how to finish my reasoning:We can bring the
Spintronics is a form of signal processing similar to that used in traditional electronics, but it takes advantage of a property of electrons known as
Is it correct that a Borel probability measure $\sigma$ on the complex unit circle $\mathbb{T}$ is symmetric (i.e. $\sigma(A)=\sigma(\overline{A})$ for
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Some closure on the story of how Yandex — the Russian search giant — built a social discovery app that
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