Update Content - 2022-03-15

content/zettels/fractional_order_transfer_functions.md

@@ -1,11 +1,11 @@
 +++
 title = "Fractional Order Transfer Functions"
-author = ["Thomas Dehaeze"]
+author = ["Dehaeze Thomas"]
 draft = false
 +++
 
 Tags
-:
+: [Digital Filters]({{< relref "digital_filters.md" >}})
 
 
 ## Example Using the FOMCON toolbox {#example-using-the-fomcon-toolbox}
@@ -21,7 +21,7 @@ Here are the parameters that are used to define the wanted properties of the fra
   r = 0.5; % Wanted slope, The corresponding phase will be pi*r
 ```
 
-Then, to create an approximation of a fractional-order operator \\(s^r\\) of order \\(n\\) which is valid in the frequency range \\([\omega\_b\, \omega\_h]\\), the `oustafod` function can be used:
+Then, to create an approximation of a fractional-order operator \\(s^r\\) of order \\(n\\) which is valid in the frequency range \\([\omega\_b\\, \omega\_h]\\), the `oustafod` function can be used:
 
 ```matlab
   G = oustafod(r,n,wb,wh);
@@ -37,8 +37,14 @@ G =
 Continuous-time transfer function.
 ```
 
-Few examples of different slopes are shown in Figure [1](#org9241d6d).
+Few examples of different slopes are shown in Figure [1](#figure--fig:approximate-deriv-int).
 
-<a id="org9241d6d"></a>
+<a id="figure--fig:approximate-deriv-int"></a>
 
-{{< figure src="/ox-hugo/approximate_deriv_int.png" caption="Figure 1: Example of fractional approximations" >}}
+{{< figure src="/ox-hugo/approximate_deriv_int.png" caption="<span class=\"figure-number\">Figure 1: </span>Example of fractional approximations" >}}
+
+
+## Bibliography {#bibliography}
+
+<style>.csl-entry{text-indent: -1.5em; margin-left: 1.5em;}</style><div class="csl-bib-body">
+</div>