Typo fixes & reference addition

Author: sw0rl

src/doc/en/reference/references/index.rst

@@ -1116,6 +1116,12 @@ REFERENCES:
         \J. Pure Appl. Algebra 223 (2019), no. 9, 4065-4088.
         :arxiv:`1805.05736`.
 
+.. [BDHG2024] Nils Bruin, Linden Disney-Hogg, and Wuqian Effie Gao,
+             *Rigorous numerical integration of algebraic functions*,
+             Journal of Software for Algebra and Geometry 14 (2024), 117-132.
+             https://msp.org/jsag/2024/14-1/p13.xhtml
+             :doi:`10.2140/jsag.2024.14.117`.
+
 .. [BM2004] John M. Boyer and Wendy J. Myrvold, *On the Cutting Edge:
             *Simplified* `O(n)` *Planarity by Edge Addition*. Journal of Graph
             Algorithms and Applications, Vol. 8, No. 3, pp. 241-273,

src/sage/schemes/riemann_surfaces/riemann_surface.py

@@ -573,8 +573,8 @@ class RiemannSurface:
     result is seemingly converging to estimate the error. The ``'rigorous'``
     method uses results from [Neu2018]_, and bounds the algebraic integrands on
     circular domains using Cauchy's form of the remainder in Taylor approximation
-    coupled to Fujiwara's bound on polynomial roots (see Bruin-DisneyHogg-Gao,
-    in preparation). Note this method of bounding on circular domains is also
+    coupled to Fujiwara's bound on polynomial roots (see [BDHG2024]_). Note this
+    method of bounding on circular domains is also
     implemented in :meth:`_compute_delta`. The net result of this bounding is
     that one can know (an upper bound on) the number of nodes required to achieve
     a certain error. This means that for any given integral, assuming that the
@@ -2074,8 +2074,8 @@ def rigorous_line_integral(self, upstairs_edge, differentials, bounding_data):
         Using the error bounds for Gauss-Legendre integration found in [Neu2018]_
         and a method for bounding an algebraic integrand on a circular domains
         using Cauchy's form of the remainder in Taylor approximation coupled to
-        Fujiwara's bound on polynomial roots (see Bruin-DisneyHogg-Gao, in
-        preparation), this method calculates (semi-)rigorously the integral of a
+        Fujiwara's bound on polynomial roots (see [BDHG2024]_), this method
+        calculates (semi-)rigorously the integral of a
         list of differentials along an edge of the upstairs graph.
 
         INPUT: