论文标题
fibonacci组F（2，N）对于N ODD和N> = 11是双曲线
Fibonacci groups, F(2,n), are hyperbolic for n odd and n >= 11
论文作者
论文摘要
我们证明fibonacci组F（2，n）对于n奇数和n> = 11是双曲线。我们通过将曲率参数应用于F（2，N）的任意范Kampen图来做到这一点，并表明它满足了线性的等法不平等。然后遵循F（2，N）是双曲线。
We prove that the Fibonacci group, F(2,n), for n odd and n >= 11 is hyperbolic. We do this by applying a curvature argument to an arbitrary van Kampen diagram of F(2,n) and show that it satisfies a linear isoperimetric inequality. It then follows that F(2, n) is hyperbolic.
