1965
DOI: 10.1002/j.1551-8833.1965.tb01475.x
|View full text |Cite
|
Sign up to set email alerts
|

Operating Options for Pumped Equalizing Storage

Abstract: There are two basic ways in which equalizing storage can be used by the operator of a service district with a pumped supply. Either the storage is unregulated and “floats” on the system for an extended period of time, or the storage is replenished, perhaps once each day, by manipulating the pumping schedule. This article discusses a hypothetical system comprised of a single pumped sendout, a distribution network, a single elevated storage site, and a constant‐suction water level. The pump shutoff and design he… Show more

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
1

Citation Types

0
1
0

Year Published

1966
1966
1966
1966

Publication Types

Select...
2

Relationship

1
1

Authors

Journals

citations
Cited by 2 publications
(1 citation statement)
references
References 7 publications
0
1
0
Order By: Relevance
“…The head loss across the network between the master pump and the booster pump was represented by: 2:h = Qd"'q, ( <; r (3) in which '"i,h is the head loss in feet, Qa is the network customer demand in Qd"'cf> ( <;) n = head loss between master pumping station and booster pumping station (ft); q" m, and n are constants exponent for network pipe head loss relation, h = kpQ"', in which h is a branch head loss, Q the flow in the branch, and kp is the pipe coefficient accounting for length, diameter, friction coefficient, and units master pump design capacity (mgd) (Qvdm = Qd in this study) booster pump design capacity (rngd) (Qpelb = Ba in this study) Qpelb, ratio of booster pump design capacity to equivalent sinusoidal amplitude of a demand schedule master pump total dynamic head (ft) booster pump total dynamic head (ft) master pump design total dynamic head (ft) booster pump design total dynamic head (ft) For proportional loading, all local demands are assumed to change in direct proportion to the total service district demand.…”
Section: Limitations Of Investigationmentioning
confidence: 99%
“…The head loss across the network between the master pump and the booster pump was represented by: 2:h = Qd"'q, ( <; r (3) in which '"i,h is the head loss in feet, Qa is the network customer demand in Qd"'cf> ( <;) n = head loss between master pumping station and booster pumping station (ft); q" m, and n are constants exponent for network pipe head loss relation, h = kpQ"', in which h is a branch head loss, Q the flow in the branch, and kp is the pipe coefficient accounting for length, diameter, friction coefficient, and units master pump design capacity (mgd) (Qvdm = Qd in this study) booster pump design capacity (rngd) (Qpelb = Ba in this study) Qpelb, ratio of booster pump design capacity to equivalent sinusoidal amplitude of a demand schedule master pump total dynamic head (ft) booster pump total dynamic head (ft) master pump design total dynamic head (ft) booster pump design total dynamic head (ft) For proportional loading, all local demands are assumed to change in direct proportion to the total service district demand.…”
Section: Limitations Of Investigationmentioning
confidence: 99%