hydro power plants

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Hydro power plants

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máquinas hidráulicas

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  • Hydro power plants

  • Hydro power plantsTail waterDraft tube gateDraft tubeTurbineMain valvePenstockAir inletInlet gateSurge shaftTunnelSand trapTrash rackSelf closing valve

  • The principle the water conduits of a traditional high head power plant

  • Ulla- Frre Original figur ved Statkraft Vestlandsverkene

  • Arrangement of a small hydropower plant

  • H = 39 mQ = 513 m3/sP = 182 MWDrunner=7,5 mLigga Power Plant, Norrbotten, Sweden

  • Borcha Power Plant, TurkeyH = 87,5 mP = 150 MWDrunner=5,5 m

  • Water intakeDamCoarse trash rackIntake gate Sediment settling basement

  • DamsRockfill damsPilar og platedammerHvelvdammer

  • Rock-fill damsCoreMoraine, crushed soft rock, concrete, asphaltFilter zoneSandy gravelTransition zoneFine blasted rockSupporting shellBlasted rock

  • Slab concrete dam

  • Arc dam

  • Gates in Hydro Power Plants

  • Types of Gates

    Radial GatesWheel GatesSlide GatesFlap GatesRubber Gates

  • Radial Gates at lvkarleby, Sweden

  • Radial Gate The forces acting on the arc will be transferred to the bearing

  • Slide GateJhimruk Power Plant, Nepal

  • Flap Gate

  • Rubber gateReinforced rubberOpen position Flow disturbanceReinforced rubberClosed position Bracket Air inlet

  • Circular gateManholeHinge Ladder RibsPipeEnd coverBolt Fastening element Frame Seal

  • Circular gateJhimruk Power Plant, Nepal

  • Trash RacksPanauti Power Plant, Nepal

  • Theun Hinboun Power PlantLaos

  • GravfossPower PlantNorway

    Trash Rack size:Width: 12 meterHeight: 13 meter

    Stainless Steel

  • CompRack Trash Rack delivered by VA-Tech

  • Cleaning the trash rack

  • PipesMaterialsCalculation of the change of length due to the change of the temperatureCalculation of the head lossCalculation of maximum pressure Static pressureWater hammerCalculation of the pipe thicknessCalculation of the economical correct diameterCalculation of the forces acting on the anchors

  • MaterialsSteelPolyethylene, PEGlass-fibre reinforced Unsaturated Polyesterplastic , GUPWoodConcrete

  • Materials

  • Steel pipes in penstockNore Power Plant, Norway

  • GUP-PipeRaubergfossen Power Plant, Norway

  • Wood PipesBreivikbotn Power Plant, Norwayvre Porsa Power Plant, Norway

  • Calculation of the change of length due to the change of the temperatureWhere:DL =Change of length[m]L =Length[m]a=Coefficient of thermal expansion [m/oC m]DT =Change of temperature[oC]

  • Calculation of the head lossWhere:hf=Head loss[m]f =Friction factor[ - ]L =Length of pipe[m]D =Diameter of the pipe[m]c =Water velocity[m/s]g=Gravity[m/s2]

  • ExampleCalculation of the head lossPower Plant data:H =100 m HeadQ=10 m3/sFlow RateL =1000 mLength of pipeD=2,0 mDiameter of the pipeThe pipe material is steelWhere:c=3,2 m/sWater velocityn=1,30810-6 m2/sKinetic viscosityRe=4,9 106Reynolds number

  • 0,013Where:Re=4,9 106Reynolds numbere=0,045 mmRoughnessD=2,0 mDiameter of the pipee/D=2,25 10-5 Relative roughnessf =0,013Friction factorThe pipe material is steel

  • ExampleCalculation of the head lossPower Plant data:H =100 m HeadQ=10 m3/sFlow RateL =1000 mLength of pipeD=2,0 mDiameter of the pipeThe pipe material is steelWhere:f =0,013Friction factorc=3,2 m/sWater velocityg=9,82 m/s2Gravity

  • Calculation of maximum pressureStatic head, Hgr (Gross Head)Water hammer, DhwhDeflection between pipe supportsFriction in the axial directionHgr

  • Maximum pressure rise due to the Water HammercDhwh=Pressure rise due to water hammer[mWC]a = Speed of sound in the penstock[m/s]cmax=maximum velocity [m/s]g=gravity[m/s2]Jowkowsky

  • Example Jowkowskyc=10 m/sa = 1000[m/s]cmax=10 [m/s]g=9,81[m/s2]

  • Maximum pressure rise due to the Water HammerWhere:Dhwh=Pressure rise due to water hammer[mWC]a = Speed of sound in the penstock[m/s]cmax=maximum velocity [m/s]g=gravity[m/s2]L=Length[m]TC=Time to close the main valve or guide vanes [s]

  • Example

    L = 300[m]TC=10 [s]cmax=10 [m/s]g=9,81[m/s2]LC=10 m/s

  • Calculation of the pipe thicknessBased on:Material properties Pressure from:Water hammerStatic headWhere:L=Length of the pipe[m]Di=Inner diameter of the pipe[m]p=Pressure inside the pipe[Pa]st=Stresses in the pipe material[Pa]t= Thickness of the pipe[m]Cs=Coefficient of safety[ - ]r = Density of the water[kg/m3]Hgr=Gross Head[m]Dhwh=Pressure rise due to water hammer[m]

  • ExampleCalculation of the pipe thicknessBased on:Material properties Pressure from:Water hammerStatic headWhere:L=0,001 mLength of the pipeDi=2,0 mInner diameter of the pipest=206 MPaStresses in the pipe materialr = 1000 kg/m3Density of the waterCs=1,2Coefficient of safetyHgr=100 m Gross HeadDhwh=61 mPressure rise due to water hammer

  • Calculation of the economical correct diameter of the pipeDiameter [m]Cost [$]Installation costs, KtCosts for hydraulic losses, KfTotal costs, Ktot

  • ExampleCalculation of the economical correct diameter of the pipeHydraulic LossesWhere:PLoss =Loss of power due to the head loss[W]r=Density of the water[kg/m3]g=gravity[m/s2]Q=Flow rate[m3/s]hf=Head loss[m]f=Friction factor[ - ]L =Length of pipe[m]r =Radius of the pipe[m]C2=Calculation coefficientPower Plant data:H =100 m HeadQ=10 m3/sFlow Ratehplant=85 %Plant efficiencyL =1000 mLength of pipe

  • ExampleCalculation of the economical correct diameter of the pipeCost of the Hydraulic Losses per yearWhere:Kf=Cost for the hydraulic losses[]PLoss =Loss of power due to the head loss[W]T=Energy production time [h/year]kWhprice=Energy price[/kWh]r =Radius of the pipe[m]C2=Calculation coefficient

  • ExampleCalculation of the economical correct diameter of the pipePresent value of the Hydraulic Losses per yearWhere:Kf=Cost for the hydraulic losses[]T=Energy production time [h/year]kWhprice=Energy price[/kWh]r =Radius of the pipe[m]C2=Calculation coefficientPresent value for 20 year of operation:Where:Kf pv=Present value of the hydraulic losses[]n=Lifetime, (Number of year )[-]I=Interest rate[-]

  • ExampleCalculation of the economical correct diameter of the pipeCost for the Pipe MaterialWhere:m=Mass of the pipe[kg]rm=Density of the material[kg/m3]V=Volume of material[m3]r=Radius of pipe[m]L =Length of pipe[m]p=Pressure in the pipe[MPa]s =Maximum stress[MPa]C1=Calculation coefficientKt=Installation costs[]M=Cost for the material[/kg]NB:This is a simplification because no other component then the pipe is calculated

  • ExampleCalculation of the economical correct diameter of the pipeInstallation Costs:PipesMaintenanceInterestsEtc.

  • ExampleCalculation of the economical correct diameter of the pipeWhere:Kf=Cost for the hydraulic losses[]Kt=Installation costs[]T=Energy production time [h/year]kWhprice=Energy price[/kWh]r =Radius of the pipe[m]C1=Calculation coefficientC2=Calculation coefficientM=Cost for the material[/kg]n=Lifetime, (Number of year )[-]I=Interest rate[-]

  • ExampleCalculation of the economical correct diameter of the pipe

  • Calculation of the forces acting on the anchors

  • Calculation of the forces acting on the anchorsF5F4F3F1F2FF1 =Force due to the water pressure[N]F2 =Force due to the water pressure[N]F3 = Friction force due to the pillars upstream the anchor[N]F4 = Friction force due to the expansion joint upstream the anchor [N]F5 = Friction force due to the expansion joint downstream the anchor [N]

  • Calculation of the forces acting on the anchorsGFR

  • Valves

  • Principle drawings of valvesOpen positionClosed positionSpherical valveGate valveHollow-jet valveButterfly valve

  • Spherical valve

  • Bypass system

  • Butterfly valve

  • Butterfly valve

  • Butterfly valvedisk types

  • Hollow-jet Valve

  • Pelton turbinesLarge heads (from 100 meter to 1800 meter)Relatively small flow rate Maximum of 6 nozzlesGood efficiency over a vide range

  • KvrnerJostedal, Norway*Q = 28,5 m3/s*H = 1130 m*P = 288 MW

  • Francis turbinesHeads between 15 and 700 meter Medium Flow RatesGood efficiency =0.96 for modern machines

  • SVARTISENP = 350 MWH = 543 mQ* = 71,5 m3/SD0 = 4,86 mD1 = 4,31mD2 = 2,35 mB0 = 0,28 mn = 333 rpm

  • Kaplan turbinesLow head (from 70 meter and down to 5 meter)Large flow rates The runner vanes can be governed Good efficiency over a vide range