Parameters

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On page Parameters you have to put in or to modify parameters resulting from approximation functions in dependence of specific speed nq or flow rate Q (see Approximation functions).

For this purpose some specific edit fields are used.

 

MD_Parameters_PumpVent

 

 

The panel Parameters allows defining alternative parameters in each case for the calculation of the following impeller main dimensions:

 

for pumps

for ventilators

suction diameter dS

inlet diameter d1

 

inlet width b1

impeller diameter d2

impeller width b2

 

For dS-calculation (pumps)

Intake coefficient ε

Ratio between meridional inflow velocity and specific energy
0.05…0.4 (rising with nq)

Inflow angle β0a

high smaller dimensions, lower friction losses
< 20° prevent the risk of cavitation
> 15° with regard to efficiency
12°...17° recommended for good suction capability

Minimal relative velocity  w

small friction and shock losses
only if no cavitation risk !
fdS=1.15...1.05 standard impeller, nq=15...40
fdS=1.25...1.15 suction impeller

suction specific speed  nSS

Standard suction impeller

u1<50 m/s

160...220

Suction impeller, axial inflow

u1<35 m/s

220...280

Suction impeller, cont. shaft

u1<50 m/s

180...240

High pressure pump

u1>50 m/s

160...190

Standard inducer

u1>35 m/s

400...700

Rocket inducer

 

>>1000

Min. NPSH

λc suction pressure coefficient for absolute velocity c (inflow acceleration and losses): 1.1 axial inflow; 1.2…1.35 radial inflow casing
λw Unterdruckbeiwert für Relativ­geschwindigkeit w (Druckabsenkung an der Vorderkante): 0.10…0.30 standard impeller; 0.03…0.06 inducer

 

for d1 calculation (ventilator)

Diameter ratio d1/d2

 

for b1 calculation (ventilator)

Meri. deceleration

cm1/cmS

 

For d2-calculation

Pressure coefficient ψ

dimensionless expression for the specific energy:

0.7  ...1.3 radial impeller

0.25...0.7 mixed-flow impeller

0.1  ...0.4 axial impeller

high small d2, flat charactersitic curve
low high d2, steep charactersitic curve

Diameter coefficient δ

according to Cordier diagram (see Dimensions)

Outflow angle β3

6°...13°: recommended for stable performance curve (with nq rising)

 

For b2-calculation

­Outlet width ratio

b2/d2

0.04...0.30 (with nq rising)

­for pumps:

Mer. deceleration

cm3/cmS

0.60...0.95 (with nq rising)

for ventilators:
Shroud angle γ

 

 

In panel Efficiency you have to specify several efficiencies. You have to distinguish between design relevant efficiencies and efficiencies used for information only:

Design relevant

hydraulic efficiency ηh
volumetric efficiency ηv
tip clearance efficiency ηT

Information only

side friction efficiency ηS
mechanical efficiency ηm
motor efficiency ηmot

 

The casing efficiency ηc (see Global setup) is used additionally for impeller dimensioning in order to compensate the flow losses in the casing.

 

The losses resulting in energy dissipation from the fluid form the impeller efficiency.

 

Impeller, casing and mechanical efficiency form the overall efficiency (pump/ coupling efficiency) of the stage ηSt.

When considering motor losses additionally the overall efficiency of the stage incl. motor ηSt* is defined.

PQ: pump output, see above

PD: mechanical power demand (coupling/ driving power)

Pel: electrical power demand of motor

 

The following summary illustrates the single efficiencies and their classification:

efficiency_PumpVent

 

 

The obtainable overall efficiency correlates to specific speed and to the size and the type of the impeller as well as to special design features like bypass installations and auxiliary aggregates. Efficiencies calculated by approximation functions are representing the theoretical reachable values and they should be corrected by the user if more information about the impeller or the whole pump are available.

 

The hydraulic efficiency (or blade efficiency) describe the energy losses within the pump caused by friction and vorticity. Friction losses mainly originate from shear stresses in boundary layers. Vorticity losses are caused by turbulence and on the other hand by changes of flow cross section and flow direction which may lead to secondary flow, flow separation, wake behind blades etc.. The hydraulic efficiency is the ratio between specific energy Y and the energy transmitted by the impeller blades:

 

The volumetric efficiency is a quantity for the deviation of effective flow rate Q from total flow rate inside the impeller which also includes the circulating flow within the pump casing:

(rising with impeller size)

 

The tip clearance efficiency is only relevant for unshrouded impellers. It contains losses due to the flow through the gap between blade tips and housing from the pressure to the suction side of the blades. The flow losses mainly depend on the tip clearance distance xT and decrease with rising number of blades and rising blade outlet angle β2.

 

The side friction efficiency contains losses caused by rotation of fluid between hub/ shroud and housing:

 

The mechanical efficiency mainly includes the friction losses in bearings and seals:

(rising with impeller size)

 

Hydraulic and volumetric efficiency as well as the tip clearance efficiency are most important for the impeller dimensioning because of their influence to and/or . Mechanical and side friction efficiency are affecting only the required driving power of the machine.

 

 

In the right area of the register Parameter you can find again some calculated values for information:

Required driving power

Power loss

Impeller efficiency

Stage efficiency

Stage efficiency incl. motor

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