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IS 5477-2: Fixing the capacities of reservoirs - Methods, Part 2: Dead storage PDF

16 Pages·1994·1.6 MB·English
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इंटरनेट मानक Disclosure to Promote the Right To Information Whereas the Parliament of India has set out to provide a practical regime of right to information for citizens to secure access to information under the control of public authorities, in order to promote transparency and accountability in the working of every public authority, and whereas the attached publication of the Bureau of Indian Standards is of particular interest to the public, particularly disadvantaged communities and those engaged in the pursuit of education and knowledge, the attached public safety standard is made available to promote the timely dissemination of this information in an accurate manner to the public. “जान1 का अ+धकार, जी1 का अ+धकार” “प0रा1 को छोड न’ 5 तरफ” Mazdoor Kisan Shakti Sangathan Jawaharlal Nehru “The Right to Information, The Right to Live” “Step Out From the Old to the New” IS 5477-2 (1994): Fixing the capacities of reservoirs - Methods, Part 2: Dead storage [WRD 10: Reservoirs and Lakes] “!ान $ एक न’ भारत का +नम-ण” Satyanarayan Gangaram Pitroda ““IInnvveenntt aa NNeeww IInnddiiaa UUssiinngg KKnnoowwlleeddggee”” “!ान एक ऐसा खजाना > जो कभी च0राया नहB जा सकता हहहहै””ै” Bhartṛhari—Nītiśatakam “Knowledge is such a treasure which cannot be stolen” IS 6477 ( Part 2 ) : 198'+ ~ qr;rcp REAFFIRMED . JUL200~ \if~TWll1 CflT efqcrT f;ralf~a Cf)~;f Cf)T ~follf atst~ \i11~" 1fT1T 2 ( ~.m ~'fU&fUT ) Indian Standard FIXING THE CAPACITIES OF RESERVOIRS- METHODS PART 2 DEAD STORAGE ( First Revision) UDC 627-815-6 e SIS 1994 BUREAU OF. INDIAN STANDARDS MANAK BRAVAN, 9 BAHADUR SHAH ZAPAR MARO, NEW DBLHI 110002 D,cember 1994 Price Group S Reservoirs Sectional Committee, RVD 4 FOREWORD This Indian Standard ( First Revision) was adopted by the Bureau ofIndian Standards, after the draft finalized by the Reservoirs Sectional Committee had been approved by the River Valley Division Council. Byproviding extra storage volume in the reservoir for sediment accumulation. in addition to the live storage, it is ensured that the Jivestorage,although it contains sediment, will function at full efficiency for an assigned number ofyears. This volume of storage (in the fixation ofwhich the minimum draw down level is also a major criterion in case ofpower projects) is referred to as the dead storage and is equivalent to the volume of sediment expected to be deposited in the reservoir during the designed life ofthe structure. The distribution pattern ofsediments in the entire depth of a reservoir depends on many factors, such as slope of the valley, length of reservoir, constriction in the reservoir, particle size ofthe suspended sediment and capacity inflow ratio; but the reservoir operation has an important control over other factors. However, a knowledge ofthis pattern is essential. especially, in developing areas, in order to have an idea about the formation of delta and the recreational spots and the consequent increase in back water levels after the reservoir comes into operation. This standard ( Part 2 ) was first publisbed in 1969. The present revision has been prepared to incorpo rate the latest knowledge in this field in this revision an additional figure for determining the type of reservoir has been incorporated in addition to modifying Fig. 1and 2and some tables. This standard consists offour parts, Part 1 covers general requirements, Part 3 covers live storage and Part 4 covers flood storage. For the purpose of deciding whether a particular requirement of this standard is complied with. the final value, observed or calculated, expressing the result of a test or analysis, shall be rounded off in accordance with IS 2: 1960-Rules for rounding off numerical values (revised )'. The number of significant places retained in the rounded off value should be the same as that ofthe specified value in this standard. IS5477(Part2) :1994 Indian Standard FIXING THE CAPACITIES OF RESERVOIRS - METHODS PART2 DEAD STORAGE First Revision) I ( 1 S(~OPE record covered by the survey will then be equal to the total weigbtoftbe sedimentdeposited in the reservoir Thisstandard (part2)covers the methodsfor comput plus thatwhichbas passedoutofthe reservoirbasedon ing the sediment yield and for predictingthe probable the trapefficiency.In thisway,reliablerecordsmaybe sediment distribution in tbe reservoir below normal readilyandeconomicallyobtainedon long-termbasis, (full)reservoirlevel (F.R.L.). 4.%.2 Thedensityofdepositedsedimentvarieswiththe 2 REFEREN(~ES composition of the deposits, location of the deposit within the reservoir, tbe flocculation characteristicsof Thefollowing IndianStandardsare necessaryadjuncts to this standard: clay content and water, tbe age of deposit, ell". For coarse material (0.0625 mm and above) variation of ISNo. Title density with location and age may be unimportant. 4410 Glossary oftenus relating to river Nonnallyatimeandspaceaveragedensityofdeposited (Part6) :1~83 valley projects : Part 6 Reser materials applicable for tbe period under study is voirs(first revision) requiredforfindingtbeoverallvolumeofdeposits.For 4890: 1968 Methods of measurement of sus this purpose the trappedsediment for the period under pendedsedimentillopenchannels studywouldhavetohe classifiedindifferentfractions, Most of the sediment escape from getting deposited 121M2: 1987 Guidelines for determination of into the reservoir should be from tbe silt and clay effects of sedimentation in plan fractions. Insomespecialcaseslocalestimatesofden ningand performanceofreservoirs sitiesat points inthe reservoirmaybe required instead 3 TERMIN()IJ()(;Y ofaveragedensityoverthe whole reservoir. For the purpose oftbis standard, tbe definitiousgiven 4.Z.3 The trap efficiency mainly depends upon the inIS 4410( Part6 ) : 1983sballapply. capacity-in-Dow ratio but may vary with location of outletsandreservoiroperatingprocedure.Computation 4 MEASlJREMENTOFSEDIMENTYIELDS of reservoir trap efficiency may be made using trap efficiency curves, sucb as tbose developed by Brune 4.1 Thesedimentyieldinareservoirmaybeestimated and by Churchill(seeIS 12182: 1987). by anyoneofthe following twomethods: a) Sedimentation surveys of reservoirs with 4.1.4 The sedimentation rates observed in adjacent similarcatchmentcharacteristics,or reservoirs also serve as guide while designing dead b) Sedimentloadmeasurementsofthe stream, storage capacity for a new reservoir, the rate of sedimentation observed in similar reservoirs and/or 4.1 ReservoirSedimentationSurvey adjacentbasinshouldbe suitably modified keeping in viewthe density ofdeposited material, trap efficiency 4.%.1 Thesediment yield from the catchmentisdeter and sedimentyield from the catchment, mined by measuring the accumulated sediment in a reservoir for a known period, by means of echo 4.3 SedimentLoadMeasurements soundersandotherelectronicdevicessincethe normal sounding operations give erroneous results in large Periodic samples from the stream should be taken at depths.Thevolumeofsedimentaccumulatedinareser various discharges along with tbe stream gauging voiriscomputedas the differencebetweenthe present observations and tbe suspended sediment concentra reservoir l'apal'ity and the original capacity after the lionshouldbe measuredas detailed in IS 4890: 1968. completion ofthe dam,The unit weight ofdeposit is A sediment rating curve which is a plot ofsedimeut determined in tbe laboratory trom the representative concentration against the discharge is then prepared undisturbedsamplesor by field determination usinga and isusedillconjunctionwithstagedurationcurve(or calibrated density probe developed for tbis purpose. now duntion) based on uniformly spaced daily or The total sediment volume is then converted to dry shortertimeunits1ataincaseofsmallerriverbasinsto weightofsedimentOil the basisofaverageunitweight assesssedimentload.Forconvenience,the correlation ofdeposits. The total sediment yield for the periodof betweensedimentconcentrationagainstdischargeOIlY t ISS477 (PartZ) : 1994 be altered to the relation of sediment load against b) The minimum drawdown level isfixed a little run-offforcalculatingsedimentyield. Whereobserved above the new zero-elevation computed in (a) stage/Dow data is available for only shorter periods, above. When other considerations like com these have to be. suitably extended with the help of mand area elevation, providing extra head for longerdata on rainfall. Thesedimentdischarge rating powergeneration, etc, prevail, thiselevation is curvesmayalsobeprepared fromhydraulicconsidera fixed higherthanone ofthese. tions using sediment load formula, that is, modified S.z Severalmethodsare illuse for predictingsediment Einstein's procedure. distributioninreservoirsfordesignpurposes.Eitherthe empiricalareareductionmethodor the area increment 4.3.1 The bed load measurement is preferable. How methodmaybeused. ever, whereitis110tpossible,itmay beestimatedusing analytical methods based 011sampleddata oras a per S.1.1EmpiricalAreaReductionMethod centageofsuspended load (generallyranging from 10 Thismethodisbasedontbeanalysisofdata ofsediment to 20 percent).Thisshould be added tothe suspended distribution. In this method, reservoirs are classified load togetthe total sedimentload. into four types, namely, (8) gorge, (b) hill, (c) Oood 5 PREDICTIN(;SEDIMENTDISTRIBUTION plain-foot bill, and (d) lake, based on the ratio oftbe reservoir capacity to the reservoir depth plotted on a 5.1 Thesedimententeringinto astoragereservoirgets log-log scale (see Fig. 1). Figures 2 and 3 give the deposited progressively with the passage oftime and sedimentdistribution-area designcurvesfor each type therebyreducesthedeadaswell aslivestoragecapacity ofthese reservoirs. The equation for the design curve ofthe reservoir,Thiscausesthebed level near thedam used is: to rise and the raised bed level is termed as new zero elevation. It is, tberefore, necessary to assess the ......(1) revised areasand capacitiesatvariousreservoireleva where tionsthatwouldbeavailableillfutureandcouldbeused illsimulationstudies to test the reservoirperformance Ap• a non-dimensional relative area at relative and alsotbe newzero-elevation. dis..nee 'p'abovethe streambed,and = C,mand non-dimensionalconstantswhichhave been Thefollowingproceduremaybeadoptedforfixing the n fixeddependingonthe typeofreservoir. deadstoragelevel and sill levelsofthe outlets: 5.1.1.1 Thesecurvesare used toworkoutthe probable a) Thedistributionoftheestimatedsedimentload sedimentdepositioninthereservoiratdifferentdepths. for the feasible service time of the reservoir This method is more reliable than the area increment should be carried out and new zero-elevations method. An example of the usage of this method is sbouldbe determined,and giveninAnnexA. NoI.: m=xy S ! r....J~ ..7 mII ioro1.5.oTfFlE:1v(GOA:: I~ l/l r-, : ~ V ~ ~~ V m•1.5to2.51YPEIII(Hlll) V x L--~ '~ I ~ .......~ L......- II ~ 1 - -I ~ -- ~"m. .I 25to3.5TVFtEIi (flOD[ I~NFOOTHILL ........- - I.' ~ II"""~ ...... L....o ,.., m.3.5to4.5 TYPE I (lAKE) II /" ~ ~..- _I--"" ~ t.- IIIII~ III ~ ~~ I- ..... -~~ I !/lI'~~~ I-~~1~..00---~1- ~ l..oIII'" ~~~ ~~"..I-'~ ~ .... ~ CAPACln(C) FIG.1 C~IFICA11ONOFREsERVOJR pFYTH VERSUSCAPACTYRaAnONSHIP 2 IS!477(Part%) : 1994 !.2.2 AreaIncrementMethod 2.8 Thebasicassumption in this method is thattbe sedi ment deposition in tbe reservoir may be ap 2.8 proximated by reducing the reservoir area at each reservoir elevation by a fixed amount. Successive 2.4t----tt-......-IV Ap;:1.486P-0.25 (1_p) 1.34_ approximationsaremade. Averageend area(orpris III Ap. 16.967p1.15(1-p) 2.32 moidal formula) is used to compute the reservoir 2.2 t--.......---4~II Ap=2.487 P0.57(1_p) 0.41 capacitieson thebasisofreducedsurface areasuntil 2.0 I Ap=5.074P1.85(1_p) 0.36 tbe total reservoir capacity below the full reservoir level is the same as the predetermined capacity ob ! 1.8 tained by subtracting the sediment accumulation with time from tbe original capacity. L5 1.6 Thebasicequationinthis method is: ex: -c ~ 1.4 VI• Ao(H - ho)+Vo ••••••••(2) where 1.2 VI- thesedimentvolumetobedistributedinthe , IX 1.0 reservoir inhectaremetres, 0.8 Ao- tbearea correctionfactorinhectareswhich is original reservoir area at the new zero 0.6 elevationofthe reservoir, H• tbe reservoir depth below full reservoir 0.4 level (F.R.L.)in metres, ho• tbe depth in metres to which the reservoir iscompletely filled withsediment,and 0.0....--'-.--.I""'--.....&-.--............-......-......._~~~ o 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1.0 Vo• the sediment volume below new zero RELATIve DEPTH ~ elevation inhectaremetres, ,(MEASUREDFROMBOTTOM) 5.1.2.1 In other words, the equation mathematically expressesthat the total sedimentvolume V consistsof s FlO.2(SBEDT~DISTRIBUTION- AREADESIGNCURVES two parts,namely, (a) tbe protion which is uniformly ONREsERVOIRSTORAGECuRVES ) distributed vertically over the height H - 11 with an 0 '00 ~~ r- TYPE1""\/ ' J • TYPE11--;\ ~V ~ /" j r\ V ~ / V/I /" V ~ / / Y \ V / ~ I ,/ / ~ V LTYPE III I / / v: ~ K' / V ./ II~/ ~ \ / -TYPE I' ~ t ,L ~ ~ o 20 40 60 80 100 120 PERCENT SEDIMENT DEPOSITED FIG. 3 TYPECuRVESOFPERCENTSmlMen'DEPOSITED V,.ASUSPER(~ENT REsERVOIRDEPlHBASFDONAcrue,Oa:uRRENCES • 3 IS5477 (Part1): 1994 foraparticularreservoiranditsanticipated area equal toA and(b)theportion V below thenew o o sedimentstorage, zeroelevation ofthereservoir. S• totalsedimentinthereservoirinbeda~metres, S.1.1.1 Anexampleoftheusageofthismethodisgiven inAnnexB. V(pH)• reservoir capacity at a givenelevation in NOTE-lbeapplicabilityofthismetboddecreaseswith hectaremetres, the I.nerease I.n the ran.o of rseesdeirmvoei.nrtcdaeppaocsi.itty. If the H. sthuerftaoctaelidnemptehtroefsr,easnedrvoirfornonnalwater hundred yearssediment, accumulation exceeds 15per centoftheoriginalcapacity,amoreexact methodshould A (pH)• reservoir area ata given elevation itthec- beapplied. tares. S.l.JMoody:~MetlwdtoFindNewZeroElevation S.1.3.1 Table1givesthevaluesofthefunctionj'(p)for tbefourtypesofreservoirs(see5.2.1)and Fig.4 sbows Thismethod isusedtodeterminethenewzeroelevation the plottingof!Cp)againstrelative reservoirdepth,P, 0, directly without trial and error process. Two parametersf (p)andf' (P)asexplainedbelowaremade for thefour typesofreservoirs oftbeempirical area method (see 5.1.1) and also for the area increment useof: method (see5.1.1). 1(P). 1- V(p~ ....(3) S.1.J.l To determine the new zero elevation, f(P) a(P) shouldequal!'(p).This isdonegraphicallybyplotting f' (P).S - V(pH) ....(4) the values of I' (P) and superposing this over the HA(pH) relevantICp)curve. The intersectiongives the relative deptb of (Po) reservoir at new zero elevation after where sedimentation. New zero-elevation may be computed f (P)• afunctionoftherelativedepth ofreservoir byaddingthe productPo-Hto tbe originalstream bed for one of tbe four types of theoretical elevation. After arriving at the new zero elevation, design curves, either empirical area method (see S.1.1) or the area V(p). relative volumeatagivenelevation, incrementmethod(seeS.%.1)isused. (,(P). relative area atagivenelevation, 5.1.3.3 An exampletolind out the new zero elevalion f' V})- afunction oftberelative depth ofreservoir isgiven inAnnex C. .. 1000-0 500-0 I I \ rl'VPE I 100·0 50-0 , , \ '" .~... 10-0 ~ , " " ,a "- ~~ ~TlPEII '- ~,~ ~'"....... 1 - ......... / .... I ~II~10......- - ~1-...-..-..-..11oo.:: r-----. ~~~'- 1 ~:rVPE IV V ""'lIIIIIiiII~.-...,.........;::: """~~ J ~ 0·1 '-0.. .. -.VPE III -- ~05 --. -.. ,ARE A INC~EME~T "'-~" .""v I I ~ I ~ 0-01 0-' 0-2 &3 ~4 ()& 0-6 0-7 0-8 0-' 1-0 RELATIVE'DEPTH (p) FIG.4 CURVES TODETERMlWTHEDEPTHOFSFDIMENT INmE REsERVOIR 4 IS5477(PartZ): J9,.. llIble1Valuesofthe FUDdioD/(P) CortheFour1)'peso(Reservoirs (Clause5.2.3.1) p 1)pe II III IV (1) (2) (3) (4) (5) 0 0.01 996.7 10.568 12.03 0.2023 0.02 277.5 3.758 5.544 O.23Q0 0.05 51.49 2.233 2.057 0.2796 0.1 14.53 1.495 1.013 0.2911 0.15 6.971 1.169 0.682 1 0.2932 0.2 4.145 0.9706 0.5180 0.2878 0.25. 2.766 0.8299 0.4178 0.278 1 0.3 1.900 0.7212 0.3486 0.2556 0.35 1.495 0.6323 0.2968 0.2518 0.4 1.109 0.5565 0.2333 0.2365 0.45 0.9076 0.4900 0.2212 O.21Q7 0.5 0.7267 0.4303 0.1917 0.2010 0.55 0.5860 0.376R 0.1687 0.1826 0.6 0.4732 0.3253 0.1422 0.1637 0.65 0.3805 0.2780 0.1207 0.1443 0.7 0.3026 0.2333 0.1008 0.1245 0.75 0.2359 0.1907 0.08204 0.1044 0.8 0.1777 0.1500 0.06428 0.083Q7 0.85 0.1202 O.IIO? 0.04731 0.06330 iJ.9 0.080 11 0.07276 0.031OJ 0.04239 0.95 0.05830 0.02698 0.01527 0.021 23 0.98 0.01494 0.01425 0.006057 0.008 534 0.99 0.007411 0.007 109 0.003020 0.002470 1.0 0.00 0.00 0.00 O.(X} 5

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