Ventilation submitted by Christopher J. Bise

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Ventilation submitted by Christopher J. Bise

Ventilation Fundamentals
Air Quantity: Air quantity is the product of the air velocity times the cross-sectional area of the airway. Q = AV. Velocity: V is the rate of airflow in linear feet per minute. Area: A is the cross-sectional area of the entry or duct through which the air flows, expressed in square feet. Perimeter: O is the linear distance in feet of the airway rubbing surface at right angles to the direction of the airstream. Water Gage: This is a common instrument used in mine ventilation for measuring differential pressures in inches of water.

Ventilation Fundamentals
Static Pressure (SP): This is pressure, either negative or positive, exerted in all directions, measured in inches of water gage. Velocity Pressure (VP): This is pressure exerted by the kinetic energy of air movement, measured in inches of water gage. Total Pressure (TP): This is the algebraic sum of the static pressure and velocity pressure, either negative or positive. High velocity air measurement: Using a Pitot Tube to measure velocity pressure in inches of water, air velocity can be determined using the following equation: V (in fpm) = 4000

Ventilation Fundamentals (Positive Pressure)

Ventilation Fundamentals (Negative Pressure)

Air Measurements For measuring velocities from 120 to 2000 feet per minute, ordinary commercial types of medium-velocity vane anemometers are practical, convenient and accurate. The vane anemometer is a small windmill geared to a mechanical counter through a small clutch, which is engaged for recording revolutions. Pictured at the right is a mine supervisor determining the air velocity by traversing an entry with a vane anemometer.

Fundamentals of Airflow
The principles of airflow are: Airflow in a mine is induced by pressure differences between intake and exhaust openings. The pressure difference is caused by imposing some form of pressure at one point or a series of points in the ventilating system. The pressure created must be great enough to overcome frictional resistance and shock losses. Passageways, both intakes and returns, must be provided to conduct the airflow. Air always flows from a point of higher to lower pressure. Airflow follows a square-law relationship between volumes and pressures. In other words, twice the volume requires four times the pressure. Mine-ventilating pressures, with respect to atmospheric pressures, may be either positive (blowing) or negative (exhausting). The pressure drop for each split leaving from a common point and returning to a common point will be the same regardless of the air quantity flowing in each split.

Fundamentals of Airflow
Pressure Losses Pressure losses are divided into two separate groups: Friction pressure losses caused by the resistance of the walls on the airstream. Shock pressure losses caused by abrupt changes in the velocity of air movement. The common method of measuring ventilating pressures producing circulation is equivalent inches of water gage. One inch of water equals a pressure of 5.2 lbs per sq. ft. For general and easy application, pressure loss in inches of water (H) is: H = RQ2 where: R is the resistance factor of the airway or mine, and Q is the quantity of flow, expressed in units of 100,000 cfm.

Fundamentals of Airflow
Pressure Losses H = RQ2 can also be written as: H = KLOQ2 / 5.2A3 where: K is the friction factor which can be provided by tables in mine ventilation texts, L is the length of the airway in feet, O is the perimeter of the airway in feet, V is the velocity in feet per minute, and A is the cross-sectional area of the airway in square feet

Fan Systems and Requirements
Fans induce airflow in underground mines. Mechanical ventilation is governed by the general Fan Laws: Air quantity varies directly as fan speed; in other words, twice the volume requires twice the speed. Induced pressure varies directly as the fan speed squared; in other words, twice the fan speed develops four times the pressure. The fan’s input horsepower varies directly as the fan speed cubed; in other words, twice the volume requires eight times the power. The mechanical efficiency of the fan is independent of the fan speed.

Fan Systems and Requirements
The performance of a fan in a ventilating system is determined by its characteristic curve (a matter of design controlled by the manufacturer) and the mine resistance. The resistance of the mine is a matter of layout and maintenance of the ventilating network and is controlled by the mine operator. Brake horsepower (HPb): HPb = [(H)(Q)] / [(6350) (Efan)] where: Efan is the fan efficiency, expressed as a decimal.

Fan Systems and Requirements
The amount of airflow induced in a mine will depend on the fan characteristic and mine resistance. See the figure at the right. Mine fans are available for most conditions of mine resistance and desired volume relationships. Modern fans are built with variable pitch blades that permit a wide range of application for the single fan. On the next page, you will see a graph of the intersection of a mine characteristic curve and a fan curve. The point of intersection is called the operating point. Notice how the operating point changes when the mine resistance is reduced.

Fan Systems and Requirements

Ventilation Plan Requirements
Requirements for ventilation plans for underground coal mines are specified in 30 CFR 75. Subpart D deals with ventilation, while Subpart E deals with combustible materials and rock dusting. Requirements for ventilation plans for underground metal and nonmetal mines are specified in 30 CFR 57. Subpart G deals with ventilation, while Subpart T deals with safety standards for methane.

Review Questions (Answers on the next slide)
A 1500-ft long slope with a cross-sectional area of 150 sq. ft passes 270,000 cfm. What is the head loss for the slope if R equals 0.32? 1.96 inches of water gage 2.12 inches of water gage 2.33 inches of water gage 2.55 inches of water gage The slope in the previous problem is 10 ft high and 15 ft wide. Determine the value for K. 10.8 15.4 57.6 74.9 If, by design, the maximum velocity of air in an entry five feet high and twenty feet wide is 600 fpm, what is the maximum quantity that the entry can handle? 50000 cfm 60000 cfm 75000 cfm 90000 cfm