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Soils & Hydrology II

Soils & Hydrology II. Soil Water Precipitation and Evaporation Infiltration, Streamflow, and Groundwater Hydrologic Statistics and Hydraulics Erosion and Sedimentation Soils for Environmental Quality and Waste Disposal Issues in Water Quality.

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Soils & Hydrology II

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  1. Soils & Hydrology II • Soil Water • Precipitation and Evaporation • Infiltration, Streamflow, and Groundwater • Hydrologic Statistics and Hydraulics • Erosion and Sedimentation • Soils for Environmental Quality and Waste Disposal • Issues in Water Quality

  2. What is the significance of understanding streamflow? • Why are we concerned with how it relates to Landscapes? • Streamflow is important because it is related to: • Construction of houses, bridges, spillways, and culverts • Surface Runoff over landscapes, including flooding • The associated processes of Erosion, Transport, and Deposition. • Drinking and Irrigation water supplies, especially during droughts • Recreational activities, such as boating and fishing • Navigation of commercial shipping and transport

  3. Hydrograph: • Plots precipitation and runoff over time. • Runoff can be discharge, flow, or stage

  4. Storm Hydrograph

  5. Storm Hydrograph

  6. Storm Hydrograph

  7. Storm Hydrograph

  8. Storm Hydrograph

  9. Lag Time

  10. Flow behavior for different streams

  11. Hydrograph Behavior

  12. Hydrograph Behavior:Related to channel size

  13. Hydrographfor 1997 Homecoming Weekend Storm

  14. Hydrograph Behavior:Also related to channel patterns

  15. Measurement Units • 1 cfs  • 2 AF/day • 450 gpm • 28.3 Lps • 1 m3/s = 35.28 cfs • 1 mgd  1.5 cfs • 1 gpm = 3.785 Lpm cfs: cubic feet per second gpm: gallons per minute mgd: million gallons per day AF/day: Acre-Feet per day cumec: cubic meters per second Lps: liters per second Lpm: liters per minute

  16. WEIR: Used to provide accurate flow measurements

  17. Weir Types • where • Q is flow, cfs • c are weir coefficients • h is stage, ft • r is the pipe diameter, ft • W is the weir width, ft Circular opening: Q = c  r2 h1/2 Rectangular: Q = c W h3/2 Triangular: Q = c h5/2

  18. Coweeta Hydrologic Station Rectangular Weir V-Notch (Triangular) Weir

  19. Field Velocity Measurements Flow Equation: Q = v A where Q is the discharge, cfs v is the water velocity, ft/s A is the flow cross-sectional area, ft2

  20. Discharge Measurements

  21. Manning's Equation • When flow velocity measurements are not available • v = (1.49/n) R2/3 S1/2 • where • v is the water velocity, ft/s • n is the Manning's hydraulic roughness factor • R = A / P is the hydraulic radius, ft • A is the channel cross-sectional area, ft2 • P is the channel wetted perimeter, ft • S is the water energy slope, ft/ft

  22. Hydrologic Statistics: • Trying to understand and predict streamflow • Peak Streamflow Prediction: • Our effort to predict catastrophic floods • Recurrence Intervals: • Used to assign probability to floods • 100-yr flood: • A flood with a 1 chance in 100 years, or a flood with a probability of 1% in a year.

  23. Return Period • Tr = 1 / P • Tr is the average recurrence interval, years • P is exceedence probability, 1/years • Recurrence Interval Formulas: • Tr = (N+1) / m • Gringarten Formula: Tr = (N+1-2a) / (m-a) • where • N is number of years of record, • a = 0.44 is a statistical coefficient • m is rank of flow (m=1 is biggest)

  24. River Stage: • The elevation of the water surface • Flood Stage • The elevation when the river overtops the natural channel banks.

  25. Bankfull DischargeQbkf = 150 A0.63

  26. Rating Curve • The relationship between river stage and discharge

  27. Peak Flows in Ungaged Streams • Qn = a Ax Pn • where • A is the drainage area, and • Pn is the n-year precipitation depth • Qn is the n-year flood flow • Q2 = 182 A0.622 • Q10 = 411 A0.613 • Q25 = 552 A0.610 • Q100 = 794 A0.605

  28. Channel flooding vs upland flooding

  29. Curve Number Method • Most common method used in the U.S. for predicting stormflow peaks, volumes, and hydrographs. • Useful for designing ditches, culverts, detention ponds, and water quality treatment facilities.

  30. P = Precipitation, usually rainfall • Heavy precipitation causes more runoff than light precipitation • S = Storage Capacity • Soils with high storage produce less runoff than soils with little storage. • F = Current Storage • Dry soils produce less runoff than wet soils

  31. r = Runoff Ratio => how much of the rain runs off? • r = Q / P • r = 0 means that little runs off • r = 1 means that everything runs off • r = Q / P = F / S • r = 0 means that the bucket is empty • r = 1 means that the bucket is full • F = P - Q or r = Q / P = (P - Q) / S • the soil fills up as it rains • Solving for Q yields: • Q = P2 / (P + S)

  32. S is maximum available soil moisture • S = (1000 / CN) - 10 • CN = 100 means S = 0 inches • CN = 50 means S = 10 inches • F is actual soil moisture content • F / S = 1 means that F = S, the soil is full • F / S = 0 means that F = 0, the soil is empty • Land Use CN S, inches • Wooded areas 25 - 83 2 - 30 • Cropland 62 - 71 4 - 14 • Landscaped areas 72 - 92 0.8 - 4 • Roads 92 - 98 0.2 - 0.8

  33. Curve Number Procedure • First we subtract the initial abstraction, Ia, from the observed precipitation, P • Adjusted Rainfall: Pa = P - Ia • No runoff is produced until rainfall exceeds the initial abstraction. • Ia accounts for interception and the water needed to wet the organic layer and the soil surface. • The initial abstraction is usually taken to be equal to 20% of the maximum soil moisture storage, S, => Ia = S / 5 • The runoff depth, Q, is calculated from the adjusted rainfall, Pa , and the maximum soil moisture storage, S, using: • Q = Pa2 / (Pa + S) • or use the graph and the curve number • We get the maximum soil moisture storage, S, from the Curve Number, CN: • S = 1000 / CN - 10 • CN = 1000 / (S + 10) • We get the Curve Number from a Table.

  34. Example • A typical curve number for forest lands is CN = 70, so the maximum soil storage is: S = 1000 / 70 - 10 = 4.29" • A typical curve number for a landscaped lawn is 86, and so • S = 1000 / 86 - 10 = 1.63” • A curve number for a paved road is 98, so S = 0.20” • Why isn’t the storage equal to zero for a paved surface? • The roughness, cracks, and puddles on a paved surface allow for a small amount of storage. • The Curve Number method predicts that Ia = S / 5 = 0.04 inches of rain must fall before a paved surface produces runoff. • For a CN = 66, how much rain must fall before any runoff occurs? • Determine the maximum potential storage, S = 1000 / 66 - 10 = 5.15" • Determine the initial abstraction, Ia = S / 5 = 5.15” / 5 = 1.03" • It must rain 1.03 inches before runoff begins. • If it rains 3 inches, what is the total runoff volume? • Determine the effective rainfall, Pa = P - Ia = 3" - 1.03" = 1.97" • Determine the total runoff volume, Q = 1.972 / (1.97 + 5.15) = 0.545"

  35. Unit Hydrographs

  36. Unit Hydrograph

  37. Unit Area Hydrographs

  38. Unit Hydrograph Example • A unit hydrograph has been developed for a watershed • The peak flow rate is 67 L/s for 1 mm of runoff and an area of 100 ha • What is the peak flow rate for this same watershed if a storm produces 3 mm of runoff? • The unit hydrograph method assumes that the hydrograph can be scaled linearly by the amount of runoff and by the basin area. • In this case, the watershed area does not change, but the amount of runoff is three times greater than the unit runoff. • Therefore, the peak flow rate for this storm is three times greater than it is for the unit runoff hydrograph, or 3 x 67 L/s = 201 L/s. • What would be the peak flow rate for a nearby 50-ha watershed for a 5-mm storm? • Peak Flow: Qp = Qo (A / Ao ) (R / Ro ) where • Qp is the peak flow rate and Qo is for a reference watershed, • A is the area of watershed and Ap is the area of reference watershed. • Q = (67 L/s) (50 ha / 100 ha) (5 mm / 1 mm) = 168 L/s • In this case, the peak runoff rate was scaled by both the watershed area and the runoff amount.

  39. Flood Routing

  40. Streamflow and Land Management • BMPs improve soil and water quality • Most of our attention is placed on preventing pollution, decreasing stormwater, and improving low flows. • Forestry • Forest streams have less stormflow and total flow, but more baseflow • Forest litter (O-Horizon) increases infiltration • Forest canopies intercept more precipitation (higher Leaf-Area Indices, LAI) • Forest have higher evapotranspiration rates • Forest soils dry faster, have higher total storage

  41. Forest Management • Harvesting • High-lead yarding on steep slopes reduces soil compaction • Soft tires reduces soil compaction • Water is filtered using vegetated stream buffers (SMZs) • Water temperatures also affected by buffers • Roads • Road runoff can be dispersed onto planar and convex slopes • Broad-based dips can prevent road erosion • Site Preparation • Burning a site increases soil erosion and reduces infiltration • Leaving mulch on soils increases infiltration • Piling mulch concentrates nutrients into local "hot spots" • Distributing mulch returns nutrients to soils • Some herbicides cause nitrate increase in streams

  42. Forestry Compliance in Georgia with Water Quality Protection Standards (1991-2004)

  43. Agricultural Land Management • Overland flow is a main concern in agriculture • increases soil erosion, nutrients, and fecal coliform • increases herbicides, pesticides, rodenticides, fungicides • Plowing • exposes the soil surface to rainfall (and wind) forces • mulching + no-till reduces runoff and increases infiltration • terracing and contour plowing also helps • Pastures (livestock grazing) • increases soil compaction • reduces vegetative plant cover • increases bank erosion • rotate cattle between pastures and fence streams • Urban Land Management • Urban lands have more impervious surfaces • More runoff, less infiltration, recharge, and baseflow • Very high peak discharges, pollutant loads • Less soil storage, channels are straightened and piped, no floodplains • Baseflows are generally lower, except for irrigation water (lawns & septic)

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