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Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
Let \(k\) be an algebraically closed field of characteristic \(p \geq 0\). Let \(F _{n, m}\) denote the function field of the affine curve \(x ^n+ y ^m+ 1= 0\) with \(n\) and \(m\) integers relatively prime to \(p\). If \(g\), the genus of \(F _{n, m}\), is greater than one, then \(G _{n, m}\), the group of automorphis... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
``In his article [Stud. Adv. Math. 9, 121-160 (1998; Zbl 0904.58009)] in this volume's precursor, \textit{E. Witten} proposed, as a possible approach to constructing a mirror map, a certain extended moduli space \({\mathcal N}\), a thickening of the usual moduli space \({\mathcal M}\) of complex structures on a Calabi-... | 0 |
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