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Download this product, this product is 100% working and trusted.and $g_\ell=2$. The line $g_\ell=3$ is identified as the critical value $g_c$ separating the gapped phase from the critical phase. The cross of two lines gives a bound of the size of the region of the phase diagram which is insensitive to the number of spacetime dimensions $D$.](./Fig6.eps) ![\[4Spacetime\] Phase diagram for the $4$-dimensional model with $g=0.1$ and $\alpha=2$. The line $g_\ell=0$ is identified as the critical line for the $4$-dimensional model.](./Fig7.eps) ![\[5Spacetime\] Phase diagram for the $5$-dimensional model with $g=0.1$ and $\alpha=2$. The line $g_\ell=0$ is identified as the critical line for the $5$-dimensional model.](./Fig8.eps) [^1]: In the following we will assume a non-integer $\alpha$. It can be seen that the phase diagrams remain unchanged if we consider the case of integer values of $\alpha$. [^2]: If $\alpha$ is close to $1$ (which is the case of the fermionic models considered here), it is more convenient to introduce the real variable $u=\cos(\alpha/2)$ and use the approximation $u\simeq \alpha-1$. [^3]: The presence of a critical line at $u=1$ (which is not observed for $\alpha=2$) is a result of the approximation $u\simeq \alpha-1$. In fact, the exact phase diagram displays a critical line at $u=1$ if $\alpha=2$. [^4]: It can be seen that for $D\geqslant 4$ the critical line is positioned at $g_c=1$. [^5]: The exact phase diagram displays a critical line for $g_c>1$ for $\alpha=2$. [^6]: By analysing a $3$-dimensional lattice model we found that the incommensurate phase extends to $0Digital electronics circuits are becoming

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