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open system
mass crosses the system boundary; a control volume analysis is needed
one dimensional flow
normal to the boundary at locations where mass enters or exits the control volume
uniform flow (uniform state)
all intensive properties are uniform with position over each inlet and exit area though which mass flows (temperature does not vary)
mass flow rate
mdot = (density)(area)(velocity)
= (area) (velocity) / (specific volume)
= (volumetric flow rate) / (specific volume)
volumetric flow rate
vdot = mdot / density = area * velocity
steady state
change in energy and change in mass are zero
steady flow
change in mass is zero
flow energy
the amount of work required to push mass into and out of the given system to maintain a continuous flow
Wflow = pressure * specific volume
internal energy
u
for energy contained within the system
enthalpy
h = u + Pv
for energy accompanying mass flow
nozzle
accelerates fluid flow
A2 < A1
V2 > V1
P2 < P1
hout < hin
diffuser
decelerates fluid flow
A2 > A1
V2 < V1
P2 > P1
hout > hin
assumptions for nozzles and diffusers
SSSF
adiabatic
deltaPE = 0
Wdot = 0
W = 0
turbine
produces work by expanding the working fluid to a lower pressure, density, and enthalpy
produce power
hout < hin
Pout < Pin
vout > vin
Wdot > 0
assumptions for turbines
SSSF
adiabatic
deltaPE = 0
neglect deltaKE
1DUF
compressor
increases pressure, density, and enthalpy of a gas through a work input
working fluid is in vapor or gas phase
fans work similar to compressors but for small pressure rises
hout > hin
pout > pin
vout < vin
Wdot < 0
assumptions for compressors
SSSF
adiabatic
deltaPE = 0
neglect detlaKE
1DUF
pump
similar to compressors fundamentally
working fluid in liquid phase
hout > hin
pout > pin
vout < vin
assumptions for pumps
SSSF
adiabatic
deltaPE = 0
neglect deltaKE
working fluid incompressible
1DUF
heat exhanger
non-mixing flow streams are allowed to exchange heat within the control volume
no energy enters or leaves the heat exchanger as heat or work
mass flow rate of each stream must be conserved independently
assumptions for heat exchangers
SSSF
externally adiabatic
deltaPE = 0
deltaKE = 0
fluid pressure doesn't change (deltap = 0)
Wdot = 0
mixing device
similar to heat exchanger in that 2 or more streams exchange heat with each other
heat transfer occurs through direct mixing internally
assumptions for mixing devices
SS
adiabatic
deltaPE = 0
deltaKE = 0
deltap = 0
1DUF
output flow is fully mixed
Wdot = 0
throttling valve
flow restricting devices that cause a pressure drop without a work output
used to:
-control flow
-provide temperature drop (refrigeration, air conditioning)
-measure flow rates
assumptions for throttling valve
SSSF
adiabatic
deltaKE = 0
1DUF
deltaPE = 0
Wdot = 0
system analysis
neglect losses in connections: fluid state exiting one component is equal to the state entering the next component
enthaply
represents energy accompanying mass flow
specific energy
represents energy contained within a system
thermodynamic cycle
sequence of processes that begins and ends at the same state; there is no change in system energy
power cycle
objective is to generate power
Wcycle = Qin - Qout
heating/cooling cycles
objective is to generate heating or cooling
Wcycle + Qin = Qout
thermal efficiency
desired output / required input
transient behavior
state is changing as a function of time
opposite of SS
must integrate
if something is filling
uniform flow
when the thermodynamic state at all inlets and exits is constant with respect to time
hi and he are constant
uniform state
when the intensive properties within a control volume are uniform with respect to position at a particular time t
V = m * specificv
U = m * specificu
ideal gas model
Pv = RT
PV = mRT
T-v diagram
temperature increases with constant pressure from CL to SHV
P-v diagram
pressure decreases with constant temperature from CL to SHV
quality
mvapor / mtotal
1DUF
mdot = (density)(area)(velocity)
adiabatic
Qdot = 0
ignore KE
Vi = 0
Ve = 0
ignore PE
zi = 0
ze = 0
ideal gas
both internal energy and enthalpy depend only on temperature
cp(T) = cv(T) + R
h(T) = u(T) + RT