Update Content - 2025-01-17

content/zettels/temperature_sensors.md

@@ -199,20 +199,25 @@ The resistance as a function of temperature is approximated by the Callendar–V
     R\_0 (1 + A \cdot T + B \cdot T^2), & \text{for } T>0^oC \\\\
     R\_0 (1 + A\cdot T + B \cdot T^2 + C \cdot (T - 100) \cdot T^3), & \text{for } T<0^oC
 \end{cases} \\]
+with \\(R\_0\\) the resistance value at 0 degrees (\\(100\\,\Omega\\) for a Pt100 and \\(1000\\,\Omega\\) for a Pt1000).
 
-With \\(R\_0\\) the resistance value at 0 degrees (\\(100\\,\Omega\\) for a Pt100 and \\(1000\\,\Omega\\) for a Pt1000).
+Values for A, B, C and D are depending on the exact model (summarized in <tab:pt100_values>).
 
-Values for A, B, C and D are depending on the exact model.
+<a id="table--tab:pt100-values"></a>
-For a TCR of 3850 ppm/K, the values are:
+<div class="table-caption">
+  <span class="table-number"><a href="#table--tab:pt100-values">Table 1</a>:</span>
+  Values of the Callendar-Van Dusen equations
+</div>
 
--   \\(A = 3.9083 \cdot 10^{-3}\ [{}^oC^{-1}]\\)
+| TCR        | A                          | B                            | C                            |
--   \\(B = -5.775 \cdot 10^{-7}\ [{}^oC^{-2}]\\)
+|------------|----------------------------|------------------------------|------------------------------|
--   \\(C = -4.183 \cdot 10^{-12}\ [{}^oC^{-4}]\\)
+| 3850 ppm/K | \\(3.9083 \cdot 10^{-3}\\) | \\(-5.775 \cdot 10^{-7}\\)   | \\(-4.183 \cdot 10^{-12}\\)  |
-
+| 3911 ppm/K | \\(3.9692 \cdot 10^{-3}\\) | \\(-5.829 \cdot 10^{-7}\\)   | \\(-4.3303 \cdot 10^{-12}\\) |
-<!--listend-->
+| 3750 ppm/K | \\(3.8102 \cdot 10^{-3}\\) | \\(-6.01888 \cdot 10^{-7}\\) | \\(-6 \cdot 10^{-12}\\)      |
+| 3770 ppm/K | \\(3.8285 \cdot 10^{-3}\\) | \\(-5.85 \cdot 10^{-7}\\)    |                              |
 
 ```matlab
-%% Pt100
+%% Pt100 (3850 ppm/K)
 R0 = 100; % [Ohm]
 
 A = 3.9083e-3;