Fix size issue of characteristic curves plots

main.tex

@@ -121,67 +121,89 @@ $\Delta(v) \geq 0$ and positive rank.
 
 \begin{sagesilent}
 def charact_curves(v):
-    var("alpha beta")
-    coords_range = (beta, -10, 10), (alpha, 0, 8)
+    alpha = stability.Tilt().alpha
+    beta = stability.Tilt().beta
+    coords_range = (beta, -4, 5), (alpha, 0, 4)
     p = (
       implicit_plot(stability.Tilt().degree(v), *coords_range )
       + line([(mu(v),0),(mu(v),5)], linestyle = "dashed")
-      + text(r"$ch_2^{\alpha, \beta}(v)=0$",[3.5, 2], rotation=45, fontsize="large")
-      + text(r"$ch_1^{\alpha, \beta}(v)=0$", [0.45, 1.5], rotation=90, fontsize="large")
-      + text(r"$ch_2^{\alpha, \beta}(v)=0$", [-2, 2], rotation=-45, fontsize="large")
-      + text(r"$\nu_{\alpha, \beta}(v)>0$", [-3, 1], rgbcolor="black", fontsize="large")
-      + text(r"$\nu_{\alpha, \beta}(v)<0$", [-1, 3], rgbcolor="black", fontsize="large")
-      + text(r"$\nu_{\alpha, \beta}(-v)>0$", [2, 3], rgbcolor="black", fontsize="large")
-      + text(r"$\nu_{\alpha, \beta}(-v)<0$", [4, 1], rgbcolor="black", fontsize="large")
+      + text(r"$ch_2^{\alpha, \beta}(v)=0$",[3.5, 2], rotation=45, fontsize="x-large", clip=True)
+      + text(r"$ch_1^{\alpha, \beta}(v)=0$", [0.45, 1.5], rotation=90, fontsize="x-large", clip=True)
+      + text(r"$ch_2^{\alpha, \beta}(v)=0$", [-2, 2], rotation=-45, fontsize="x-large", clip=True)
+      + text(r"$\nu_{\alpha, \beta}(v)>0$", [-3, 1], rgbcolor="black", fontsize="x-large", clip=True)
+      + text(r"$\nu_{\alpha, \beta}(v)<0$", [-1, 3], rgbcolor="black", fontsize="x-large", clip=True)
+      + text(r"$\nu_{\alpha, \beta}(-v)>0$", [2, 3], rgbcolor="black", fontsize="x-large", clip=True)
+      + text(r"$\nu_{\alpha, \beta}(-v)<0$", [4, 1], rgbcolor="black", fontsize="x-large", clip=True)
     )
     p.xmax(5)
     p.xmin(-4)
     p.ymax(4)
     p.axes_labels([r"$\beta$", r"$\alpha$"])
-    p.tick_label_color("white")
     return p
 
 v1 = Chern_Char(3, 2, -2)
 v2 = Chern_Char(3, 2, 2/3)
 \end{sagesilent}
 
+%\begin{figure}
+%	\centering
+%	\sageplot[width=\textwidth]{charact_curves(v1)}
+%	\caption{}
+%	\label{fig:charact_curves_vis}
+%\end{figure}
 \begin{figure}
 \centering
-\resizebox{\textwidth}{!}{
-\sageplot{charact_curves(v1)}
+\begin{subfigure}{.49\textwidth}
+	\centering
+	\sageplot[width=\textwidth]{charact_curves(v1)}
+	\caption{$\Delta(v)>0$}
+	\label{fig:charact_curves_vis_bgmvlPos}
+\end{subfigure}%
+\hfill
+\begin{subfigure}{.49\textwidth}
+	\centering
+	\sageplot[width=\textwidth]{charact_curves(v2)}
+	\caption{$\Delta(v)=0$}
+	\label{fig:charact_curves_vis_bgmlv0}
+\end{subfigure}
+\caption{
+	Characteristic curves ($\chern_i^{\alpha,\beta}(v)=0$) of stability conditions
+	associated to Chern characters $v$ with $\Delta(v) \geq 0$ and positive rank.
 }
-\caption{capt 1}
 \label{fig:charact_curves_vis}
 \end{figure}
 
+
 \begin{sagesilent}
 v = Chern_Char(3, 2, -2)
 u = Chern_Char(1, 0, 0)
 
-alpha = stability.Tilt().alpha
-beta = stability.Tilt().beta
-
-coords_range = (beta, -5, 5), (alpha, 0, 5)
-
-charact_curve_plot = (
-	implicit_plot(stability.Tilt().degree(u), *coords_range , rgbcolor = "red")
-	+ implicit_plot(stability.Tilt().degree(v), *coords_range )
-	+ line([(mu(v),0),(mu(v),5)], linestyle = "dashed", legend_label =
-	r"$(3,2\ell,-4\ell^2/2)$")
-	+ line([(mu(u),0),(mu(u),5)], rgbcolor = "red", linestyle =
-	"dashed", legend_label = r"$(1,0,0)$")
-	+ implicit_plot(stability.Tilt().wall_eqn(u,v)/alpha,
-	*coords_range , rgbcolor = "black")
-)
-charact_curve_plot.xmax(1)
-charact_curve_plot.xmin(-2)
-charact_curve_plot.ymax(1.5)
-charact_curve_plot.axes_labels([r"$\beta$", r"$\alpha$"])
+def charact_curve_with_wall_plot(u,v):
+    alpha = stability.Tilt().alpha
+    beta = stability.Tilt().beta
+    
+    coords_range = (beta, -5, 5), (alpha, 0, 5)
+    
+    charact_curve_plot = (
+      implicit_plot(stability.Tilt().degree(u), *coords_range , rgbcolor = "red")
+      + implicit_plot(stability.Tilt().degree(v), *coords_range )
+      + line([(mu(v),0),(mu(v),5)], linestyle = "dashed", legend_label =
+      r"$(3,2\ell,-4\ell^2/2)$")
+      + line([(mu(u),0),(mu(u),5)], rgbcolor = "red", linestyle =
+      "dashed", legend_label = r"$(1,0,0)$")
+      + implicit_plot(stability.Tilt().wall_eqn(u,v)/alpha,
+      *coords_range , rgbcolor = "black")
+    )
+    charact_curve_plot.xmax(1)
+    charact_curve_plot.xmin(-2)
+    charact_curve_plot.ymax(1.5)
+    charact_curve_plot.axes_labels([r"$\beta$", r"$\alpha$"])
+    return charact_curve_plot
 \end{sagesilent}
 
 \begin{figure}
   \centering
-	\sageplot[width=\linewidth]{charact_curve_plot}
+	\sageplot[width=\linewidth]{charact_curve_with_wall_plot(u,v)}
 	\caption{}
   \label{fig:characteristic-curves-example}
 \end{figure}