Description
Let's say DTR and TXD are zero at the beginning. Nothing is going on.
Then we set DTR to 1 and start counting time. Capacitor is being charged
through NTC resistor. The higher the temperature, the lower the
resistance and capacitor is charged more rapidly and vice versa. We use
DSR pin to monitor the voltage of capacitor. When it is charged enough,
DSR goes to 1, we stop counting time. From elapsed time of charging we
can calculate resistance of NTC, from resistance the temperature. After
each measurement we set DTR to 0 to empty the capacitor through diode.
Theoretical background
Charging of capacitor: Capacitor C and resistor R in series, connected
to voltage U0. Typical time constant tau = R * C. Voltage on capacitor
versus time t: U = U0 * (1 - exp(-t/tau) ) (Equation is solution of
simple differential equation)
NTC thermistor resistance
The resistance of NTC thermistor can be approximated by exponential
curve R (T) = R25 * exp(B*(1/T-1/298K)) (R resistance in ohms, R25
resistance at 25°C, B typical constant dependant on NTC value [unit is
kelvin K]). Do not worry about those constants, we will not need them.
Calibration of device
You need another calibrated thermometer for calibration of newly built
one. The best is good ole' mercury thermometer with 0-100°C range.
Measure temperature and write down capacitor charging time (you can get
this data in program). Change temperature and repeat process. Be
patient! Thermometer need some time to reach external temperature.
My way of doing it: I bound thermometer and NTC together and put them in
plastic bag (to keep water away from thermometers). I put bag in glass
with ice cubes. The ice melted, temperature of water began to rise
because my room is hot (28°C). On every couple of degrees change, I
wrote down temperature and time.
When you have collected temperature vs. time data,
enter them in fitting program. MS-Excel can do it. Plot temperature vs.
1/log(time). Fit with linear function. In my case, equation for
temperature in Celsius degrees is 2722*1/Log(time in microseconds)-217.
Therefore constants are A = 2722 and B = - 217.