Micro-hydroelectric power is both an efficient and reliable form of a clean source of renewable energy. It can be an excellent method of harnessing renewable energy from small rivers and streams because it requires very little or no reservoir to run the turbine. The water will run through the turbine and goes back to the river or stream, and can use for other purposes. The Micro-hydroelectric power plant has minimal environmental on the local ecosystem. The power generation of MHP is between 5-100 kW. To Design an MHP, there are many considerations to be taken into account:
1.
Flow Duration
Curve (FDC): The flow duration curve is a
cumulative frequency curve that shows the percent of time specified discharges
were equaled or exceeded during a given period. It combines in one curve the
flow characteristics of a stream throughout the range of discharge, without
regard to the sequence of occurrence. The choice of turbine type, size, and
speed are based on the net head and maximum water flow rate.
2.
Flow Rate
Measurement: To measure the water flow
rate involves the measurement of the cross-sectional area of the river and the
mean velocity of the water through it.
Cross-sectional
Area (Ar)
Where
a = width of top river (m)
b = width of bottom river (m)
Velocity
(Vr)
The
velocity can be measured by a floating object, which is located in the center
of streamflow. The time (t) in seconds
elapsed to traverse a certain length (L) in the meter is recorded.
The
surface speed (m/s) is given as
To
estimate the average flow speed (Vr), the above value must be multiplied by a correction
factor that may vary between (0.6) and (0.85), depending on the water course
depth and their bottom and river bank roughness (0.75 is a well-accepted
value).
Vr = 0.75 * Vrs
Discharge
(Q)
Q = Ar * Vr
Q=water
flow rate in m3/s
3.
Weir and open channel
Q = 1.8 * (W – 0.2h) * h1.5
Where
W = Wier width (m)
h = Wier height(m)
W = 3h
4.
Trash rack
To
prevent the trash from getting entry into the entrance bars at certain spacing
(called trash rack) are placed in a slanting position.
5.
Penstock
Penstocks
are used to conveying water from the intake to the powerhouse. The internal penstock diameter (Dp) can be estimated
from the flow rate, pipe length, and gross head as
Where
np = Manning’s coefficient
Q = Water flow rate (m2/s)
Lp = Penstock length (in m)
Hg = gross head (in m)
The
wall thickness of the penstock depends on the pipe materials, its tensile strength,
pipe diameter and the operating pressure. The minimum wall thickness is recommended
as:
Where
Dp = penstock diameter (in mm)
tp = minimum penstock thickness (in mm)
6.
Head measurement
The gross head (Hg) is the vertical distance between the water surface level at the intake and at the tailrace for the reaction turbines and the nozzle level for the impulse turbines. The modern electronic digital levels provide an automatic display of height and distance with a measurement accuracy of 0.4 mm.Once the gross head is known, the net head (Hn) can be computed by simply subtracting the losses along its path, such as open channel loss, trash rack loss, the inlet to penstock loss, gate or valve loss, and penstock friction loss.
7.
Turbine Power
Where
Pt = power in watt generated in the turbine shaft.
ⲣ = water density in kg/m3
Hn = net head in m
Q = water flow rate in m3/s
g = acceleration due to gravity
ƞt = turbine efficiency
8. Turbine speed
Where
Pt= turbine power
Pl
B = turbine and generator friction torque
coefficient in N.m/(rad./sec.)
J = moment of inertia of the whole rotating system in kg/m2
When
⍵=constant means operation is steady
If ⍵≠constant means operation is not steady and governor must be installed so that turbine output power match with generator output power.
Where N = turbine speed in r.p.m
Ns = specific speed of tubine
Hn = net head in meter
Pt = turbine power in kW
9.
Turbine selection
Once
the turbine power, specific speed and net head are known, the turbine type, the
turbine fundamental dimensions and the height or elevation above the tailrace
water surface that the turbine should be installed to avoid cavitation
phenomenon, can be calculated.
Type of Turbine |
Head (m) |
Specific speed (Ns) |
Pelton |
Above 50 |
4 - 60 |
Francis |
50 - 10 |
60 - 400 |
Kaplan |
Below 10 |
300 - 1000 |
Once
the turbine type is known, the fundamental dimensions of the turbine can be
estimated as
·
Pelton turbine
Diameter of circle describing the buckets center line
Bucket Width
Where
K =number of nozzles
Nozzle Diameter
Jet Diameter
Jet Velocity
·
Francis Turbine
Exit diameter
Inlet runner diameter
Inlet diameter
·
Kaplan turbine
Exit diameter
Hub diameter
·
Cross-flow Turbine
Runner diameter
Runner length
Jet thickness or nozzle width
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