The goal of this design is to create the most efficient, cost effective solar automatic air/water pump.
Different types of systems need air/water pump for aeration. These systems include aquariums, hydroponics, aquaponics, well water systems, tank water systems amongst others.
Solar Energy in one form or another is the source of nearly all energy on the earth. Solar cells, like plants extract this energy directly and uses the energy to power devices. Renewable forms of energy are essential in today's world especially now the earth is experiencing harmful effects caused by the burning of fossil fuels.
Design of the Automatic Solar Ari Pump
Phase 1:
DC Air Pump
The first objective during the research process was to obtain the lowest powered DC air pump available in the market. The DC air pump is the device that pumps air into the system.
Two parameters were key during testing of the DC powered air pump:
Power=Voltage×Current
The smaller the startup voltage, the smaller the solar panel.
The smaller the current, the smaller the energy storage system.
Numerous DC air pumps were tested using a voltmeter and multimeter. A variable DC adapter in connection with a potentiometer was used as the power source to vary the voltage supplied to the DC motors. Three of the best results are shown below:
The YI Hardware was the best DC air pump that was suitable for the design. It was also the least expensive amongst the three DC air pumps.
Phase 2:
Solar Panel Type:
Solar Cell:
A solar cell is an electronic device which directly converts sunlight into electricity. Light shining on the solar cell produces both a current and a voltage to generate electric power. This process requires firstly, a material in which the absorption of light raises an electron to a higher energy state, and secondly, the movement of this higher energy electron from the solar cell into an external circuit. The electron then dissipates its energy in the external circuit and returns to the solar cell. A variety of materials and processes can potentially satisfy the requirements for photovoltaic energy conversion, but in practice nearly all photovoltaic energy conversion uses semiconductor materials in the form of a p-n junction. See
The basic steps in the operation of a solar cell are:
Efficiency and Solar Cell Cost:
IV Curve:
In
where IL=light generated current.
The effect of light on the current-voltage characteristics of a p-junction.
The equation for the IV curve in the first quadrant is:
The −1 term in the above equation can usually be neglected. The exponential term is usually >>1 except for voltages below 100 mV. Further, at low voltages, the light generated current IL dominates the I0 ( . . . ) term so the −1 term is not needed under illumination.
Plotting the above equation gives the IV curve below with the relevant points on the curve labeled and discussed in more detail on the following pages. The power curve has a maximum denoted as PMP where the solar cell should be operated to give the maximum power output. It is also denoted as PMAX or maximum power point (MPP) and occurs at a voltage of VMP and a current of IMP. See
Solar Cell Efficiency:
The efficiency is the most used parameter to compare the performance of one solar cell to another. Efficiency is defined as the ratio of energy output from the solar cell to input energy from the sun. In addition to reflecting the performance of the solar cell itself, the efficiency depends on the spectrum and intensity of the incident sunlight and the temperature of the solar cell. Therefore, conditions under which efficiency was carefully controlled to compare the performance of one device to another. Terrestrial solar cells are measured under AM1.5 conditions and at a temperature of 25° C. Solar cells intended for space use are measured under AM0 conditions. Recent top efficiency solar cell results are given in the page Solar Cell Efficiency Results.
The efficiency of a solar cell is determined as the fraction of incident power which is converted to electricity and is defined as:
Where:
Voc is the open-circuit voltage;
Isc is the short-circuit current;
FF is the fill factor and
η is the efficiency.
Under laboratory conditions and with current state-of-the-art technology, it is possible to produce single crystal silicon solar cells close to 25% efficient. However, commercially mass-produced cells are typically only 13-14% efficient. The overriding reason for this difference in efficiency is that the research techniques used in the laboratory are not suitable for commercial production within the photovoltaic industry and therefore lower cost techniques, which result in lower efficiency, are used.
A 15% single(mono) crystalline 6V solar panel was used in this research with following features shown below:
Voltage: 6V
Length: 0.14 m
Width: 0.11 m
Area: 0.0154 m2
Cost: $14.65
The solar module was tested all through the year at the worst-case orientation and inclination.
Orientation of Solar Panel: None (Flat on the surface)
Tilt of Solar Panel: 0 degrees
The average power for each month was calculated. See
The average hourly power during the month of July was calculated and tabulated in the chart in
It could be seen that the maximum power output from the solar module in the month of July was 0.31 watts while the minimum input required from the most efficient air pump was 0.62 watts.
Setup 1:
The solar panel was connected directly to the air pump, but the air pump did not come on which was expected. See
Powering the air pump would require an increase in either the efficiency of the solar panel or the size of the solar panel or both. There were far less limitations in increasing the size of the solar panel.
Different 6V solar panels at 15% efficiency were tested under the same conditions in the month of July and the size, power and cost were calculated and shown below:
It was seen that a $79 solar panel was minimum solar panel that could power the 0.62 watt air pump. This would not be cost efficient especially for small scale aquarium applications.
The idea was to still use the 0.0154 m2 ($14.65) solar panel but to have an inbuilt mechanism that extracts the energy supplied by the solar panel and store it in a storage system. Then when the power reaches the 0.62 W, the inbuilt mechanism would supply the power to the air pump. When the power goes below the 0.62 W power threshold, the mechanism closes, and the cycle repeats again.
Storage Mechanism:
Different storage mechanisms were tested.
Battery:
The battery has the best energy density but performed poorly on power density. A minimum threshold voltage and power was also required before the battery begins to charge. The charging rate was also very slow due to the chemical reactions within.
Supercapacitor:
The supercapacitor was the most ideal for the design. Even though it had a lower energy density than the battery, it had an excellent power density and could extract even the smallest amount of energy supplied by the solar panel. This was a needed feature during cloudy days. Supercapacitors have faster charge rates than batteries because the chemical reactions that take place within batteries take longer to release electrons than the electrical charge in supercapacitors. This was useful during sunrise, sunset, cloudy and rainy days.
The chart of the different storage types is shown in
Capacitance:
The two key features that were used in determining the right capacitance were the leakage current and the storage capacity.
The leakage current and storage capacity was tested for different values of capacitance and the results were tabulated below.
In
Extraction Process and Timing:
In
In the discharging phase, when the circuit was closed, it took 25 seconds for the capacitor to power the air pump before going below the threshold power (0.62 W) of the air pump.
Extraction Mechanism:
In
In
The tin Circuit 2 corresponds to the time that the gate stays open.
The time the gate stays closed is represented as (2T−t)
Circuit 1:
The frequency is the number of pulses per second. The formula to calculate the frequency of the output voltage is:
The period is the time covered for one pulse. This is just the reciprocal of the frequency:
The high time (T1) and low time (T0) can be calculated using the formulas below. Note that the period is the sum of the high time and the low time.
The mark space ratio is the ratio between the high time and the low time or:
The duty cycle is more commonly used than the mark space ratio. The formula for the duty cycle is:
R1=10 megaohms
R2=10 kilohms
C=47 micro farad
Circuit 2:
The formula for the Output Pulse Width (t) in circuit 2 is given as:
T=1.1×R×C.
As shown in the formula, the output pulse width is determined only by the resistor and capacitor combination.
R=10 kilohms
C=500 micro farads.
| Number | Date | Country | |
|---|---|---|---|
| 62940026 | Nov 2019 | US |