Insert to bib file and update reference

Planeshifter · Planeshifter · commit c2821a70cb96 · 2017-11-01T02:05:01.000-04:00
diff --git a/docs/references/bib.bib b/docs/references/bib.bib
@@ -897,6 +897,22 @@ @article{stein:1967
 	year = {1967},
 }
 
+@article{lentz:1976,
+	abstract = {A new method of generating the Bessel functions and ratios of Bessel functions necessary for Mie calculations is presented. Accuracy is improved while eliminating the need for extended precision word lengths or large storage capability. The algorithm uses a new technique of evaluating continued fractions that starts at the beginning rather than the tail and has a built-in error check. The continued fraction representations for both spherical Bessel functions and ratios of Bessel functions of consecutive order are presented.},
+	author = {William J. Lentz},
+	doi = {10.1364/AO.15.000668},
+	isbn = {0003-6935},
+	issn = {0003-6935},
+	journal = {Applied Optics},
+	keywords = {bessel, continued fraction},
+	number = {3},
+	pages = {668--671},
+	pmid = {20165036},
+	title = {{Generating bessel functions in Mie scattering calculations using continued fractions}},
+	volume = {15},
+	year = {1976},
+}
+
 @mastersthesis{steinarsson:2013,
 	abstract = {As human beings, we often wish to visualize certain information in order to make better sense of it. This can be a somewhat challenging enterprise for large amounts of data and might require downsampling the data, retaining only the important visual characteristics. The focus of this thesis is to explore methods for downsampling data which can be visualized in the form of a line chart, for example, time series. Several algorithms are put forth in the thesis and their features are discussed. Also, an online survey was conducted where participants were asked to compare downsampled line charts against a non-downsampled chart. Some of the algorithms are based on a well-known technique in cartography which involves forming triangles between adjacent data points and using the area of the triangles to determine the perceptual importance of the individual points. According to the survey, algorithms based on a triangle area approach consistently proved to be effective, and one in particular when efficiency is also taken into account.},
 	author = {Svein Steinarsson},
diff --git a/lib/node_modules/@stdlib/math/base/tools/continued-fraction/lib/basic.js b/lib/node_modules/@stdlib/math/base/tools/continued-fraction/lib/basic.js
@@ -123,7 +123,8 @@ function continuedFractionB( gen, factor, maxIter ) {
 * Evaluates the continued fraction approximation for the supplied series generator using the modified Lentz algorithm.
 *
 * #### References
-* * Lentz, W.J. 1976, Applied Optics, vol. 15, pp. 668-671.
+*
+* * Lentz, William J. 1976. "Generating bessel functions in Mie scattering calculations using continued fractions." *Applied Optics* 15 (3): 668–71. doi:[10.1364/AO.15.000668](https://doi.org/10.1364/AO.15.000668).
 *
 * @param {Function} generator - function returning terms of continued fraction expansion
 * @param {Object} [options] - function options
diff --git a/lib/node_modules/@stdlib/math/base/tools/continued-fraction/lib/generators.js b/lib/node_modules/@stdlib/math/base/tools/continued-fraction/lib/generators.js
@@ -157,7 +157,8 @@ function continuedFractionB( gen, factor, maxIter ) {
 * Evaluates the continued fraction approximation for the supplied series generator using the modified Lentz algorithm.
 *
 * #### References
-* * Lentz, W.J. 1976, Applied Optics, vol. 15, pp. 668-671.
+*
+* * Lentz, William J. 1976. "Generating bessel functions in Mie scattering calculations using continued fractions." *Applied Optics* 15 (3): 668–71. doi:[10.1364/AO.15.000668](https://doi.org/10.1364/AO.15.000668).
 *
 * @param {Function} generator - function returning terms of continued fraction expansion
 * @param {Object} [options] - function options

Original file line number	Diff line number	Diff line change
`@@ -123,7 +123,8 @@ function continuedFractionB( gen, factor, maxIter ) {`
`123`	`123`	`* Evaluates the continued fraction approximation for the supplied series generator using the modified Lentz algorithm.`
`124`	`124`	`*`
`125`	`125`	`* #### References`
`126`		`-* * Lentz, W.J. 1976, Applied Optics, vol. 15, pp. 668-671.`
	`126`	`+*`
	`127`	`+* * Lentz, William J. 1976. "Generating bessel functions in Mie scattering calculations using continued fractions." Applied Optics 15 (3): 668–71. doi:[10.1364/AO.15.000668](https://doi.org/10.1364/AO.15.000668).`
`127`	`128`	`*`
`128`	`129`	`* @param {Function} generator - function returning terms of continued fraction expansion`
`129`	`130`	`* @param {Object} [options] - function options`
Original file line number	Diff line number	Diff line change
`@@ -157,7 +157,8 @@ function continuedFractionB( gen, factor, maxIter ) {`
`157`	`157`	`* Evaluates the continued fraction approximation for the supplied series generator using the modified Lentz algorithm.`
`158`	`158`	`*`
`159`	`159`	`* #### References`
`160`		`-* * Lentz, W.J. 1976, Applied Optics, vol. 15, pp. 668-671.`
	`160`	`+*`
	`161`	`+* * Lentz, William J. 1976. "Generating bessel functions in Mie scattering calculations using continued fractions." Applied Optics 15 (3): 668–71. doi:[10.1364/AO.15.000668](https://doi.org/10.1364/AO.15.000668).`
`161`	`162`	`*`
`162`	`163`	`* @param {Function} generator - function returning terms of continued fraction expansion`
`163`	`164`	`* @param {Object} [options] - function options`