CHAPTER 3 : AIR COMPRESSOR

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CHAPTER 3 : AIR COMPRESSOR Robotic & Automation Department FACULTY OF MANUFACTURING ENGINEERING, UTeM

Learning Objectives Identify types of compressors available Calculate air capacity rating of compressor Design the sizing of air receivers Calculate power required to drive compressors

3.1 Introduction A compressor is a machine that compresses air or another type of gas from a low inlet pressure to a higher desired pressure level. This is accomplished by reducing the volume of the gas.

3.2 Type of Compressor Compressor can be divided into two main groups as illustrated in Figure 3.1. Figure 3.1

Positive Displacement Compressor A Displacement Machine or Positive Displacement Compressor consists of a movable member inside housing. The compressor has a piston for a movable member. The piston is connected to a crankshaft, which is in turn connected to a prime mover (electric motor, internal combustion engine). At inlet and outlet ports, valves allow air to enter and exit the chamber. It can be divided into 2 categories such as 1) Reciprocating Compressors and, 2) Rotary Compressors.

Reciprocating Compressors. There are two types of reciprocating compressor such as Single Stage Reciprocating Compressor and Multi-Stage Reciprocating Compressor a) Single stage reciprocating compressor, air is drawn in through the input valve during the intake stroke and compressed during the compression stroke and after reaching the correct pressure, is expelled through the exhaust valve b) Multi-stage reciprocating compressor, Smaller pressure difference is chosen and the air is cooled between stages that removes a significant portion of the heat of compression. This increases air density and the volumetric efficiency of the compressor.

Reciprocating Compressors. Figure 3.2 Single Stage Reciprocating Compressor Figure 3.3 Multi-Stage Reciprocating Compressors

Figure 3.4 : Two stage Compressor

Table 3.1 : Effect of number of stages on pressure capacity Number of stages Pressure capacity (PSI) 1 150 2 500 3 2500 4 5000

Screw Compressor Screw-type Compressor are rotary compressors with two shafts. It stronger and better manufacturing process. They work according to the displacement principle and deliver a continuous supply with no pulsations of pressure fluctuations. Compression is accomplished by rolling the trapped air into a progressively smaller volume as the screw rotate. Screw-type compressors can be built as non-lubricated devices for the supply of oil free compressed air. Figure 3.5 Screw-type Compressor

Figure 3.6 Rotary Screw Compressor

Vane Compressor As the rotor rotates, centrifugal force holds the vanes in contact with the stator wall and the space between the adjacent blades decreases from air inlet to outlet, so compressing the air. Figure 3.7 Sliding Vane Compressors

3.3 Air capacity rating of Compressor Air compressor are generally rated in terms of cfm of free air, defined as air at actual atmospheric conditions. SCFM is standard cubic feet per minutes ( 14.7 psia/ 101 KPa abs and 68 o F/ 20 o C). Q 1 Q 2 P 2 P 1 T T 1 2 where 1 represents compressor inlet atmospheric conditions, 2 represents compressor discharge conditions.

Example 1 Air is used at a rate of 30 cfm from a receiver at 90 o F and 125 psi. If the atmospheric pressure is 14.7 psia and the atmospheric temperature is 70 o F, how many cfm of free air must the compressor provide? Pounds per square inch absolute (psia) is used to make it clear that the pressure is relative to a vacuum rather than the ambient atmospheric pressure. Since atmospheric pressure at sea level is around 14.7 psi, this will be added to any pressure reading made in air at sea level. The converse is pounds per square inch gauge or pounds per square inch gage (psig), indicating that the pressure is relative to atmospheric pressure. For example a bicycle tire pumped up to 65 psi above atmospheric pressure, will have a pressure of 65 + 14.7 = 79.7 psia or 65 psig. [1][2] Q 2 =30cfm, T=90 o F, P= 125psi T=70 o F, P=14.7psia Solution; Q 1 Q 2 P P 2 1 T T 125 14.7 70 460 Q 1 30 x 14.71 90 460 275 cfm of CFM (Cubic Feet per Minute) The absolute zero version of the Fahrenheit scale is the Rankine scale. Add 460 degrees to Fahrenheit temperatures to obtain the Rankine temperature. 1 2 free air The compressor must receive atmospheric pressure (14.7psia, 70 o F) at a rate of 275 cfm in order to deliver air ( 125psi, 90 o F) at 30 cfm

Exercise Air is used at a rate of 45 cfm from a receiver at 105 o F and 125 psi. If the atmospheric pressure is 14.7 psia and the atmospheric temperature is 60 o F, how many cfm of free air must the compressor provide? 2 1 1 2 2 1 T T P P Q Q Solution;

3.4 Sizing of Air Receivers A receiver is an air reservoir. Its function to supply air at essentially constant pressure. It also serves to dampen pressure pulse either coming from the compressor or the pneumatic system during valve shifting and component operation. There are several paramaters need to take into account; 1. system pressure, 2. flow rate requirements, 3. compressor output capability, 4. the type of duty of operation.

The below equations can be used to determine the proper size of the receiver V r 14.7t( Q P max r Q P min c ) English units V r 101 t( Q P max r Q P min c ) Metric Units t = time that receiver can supply required amount of air (minute) Qr = consumption rate of pneumatic system ( scfm, standard m 3 /min. Qc= output flow rate of compressor (scfm, standard m 3 /min) Pmax= max pressure level in receiver (psi, KPa) Pmin = min pressure level in receiver (psi, Kpa) Vr= receiver size (ft 3, m 3 )

Example 2 Calculate the required size of a receiver that must supply air to a pneumatic system consuming 20 scfm for 6 min between 100 and 80 psi before the compressor resumes operation. Solution; Qc= 0, because of compressor in OFF condition Qr = 20scfm P max = 100psi Supply to pneumatic system Pmin = 80 psi V r 14.7t( Q P max r P Q min c ) V r 14.7x6(20 0) 100 80 = 88.2 ft 3 It is common practice to increase the calculated size of the receiver by 25% for unexpected overloads and by another 25% for possible future expansion needs

Exercise Calculate the required size of a receiver that must supply air to a pneumatic system consuming 30 scfm for 5 min between 100 and 75 psi before the compressor resumes operation. Solution; V r 14.7t( Qr Q P P max min c )

3.4 Power Required to Drive Compressors The objective of this design consideration is to meet system pressure and flow rate requirements. The below equations can be used to determine the theoritical power required to drive an air compressor. Theoretical horsepower ( HP) 0.286 P inq Pout 1 65.4 Pin Theoretical power ( KW ) 0.286 P inq Pout 1 17.1 Pin Where, Pin = inlet atmospheric pressure (psia, KPa abs) Pout = outlet pressure (psia, Kpa abs) Q = flow rate (scfm, standard m 3 /min)

Example 3 Determine the actual power require to drive a compressor that delivers 100 scfm of air at 100 psig. The overall efficiency of the compressor is 75%. Solution: Theoretical horsepower ( HP) 0.286 P inq Pout 1 65.4 Pin Qout= 100 scfm, Pout = 100psig 0.286 14.7x100 114.7 HP theory 1 18. 0hp 65.4 14.7 HP HP 18.0 theory actual 24. 0 overall 0.75 hp

Example 3 Determine the actual power require to drive a compressor that delivers 120 scfm of air at 90 psig. The overall efficiency of the compressor is 80%. Solution: Theoretical horsepower ( HP) 0.286 P inq Pout 1 65.4 Pin

Summary Upon completing this topic, you should know; The types of compressors How to design components of a compressor

INFORMATION Most pressure gauges on equipment read relative pressure. When an air compressor is off and empty the pressure gauge on it reads zero - but if it's at sea level the air pressure in it is actually about 14.5 psi. So, the zero is relative and when you pump the compressor up to 100 psi on the gauge the actual pressure in the tank is about 114.5.