Books on the topic 'Stream conservation Mathematical models'

(Korea), Chʻunchʻŏn-si. Sapʻyŏngchʻŏn hachʻŏn chŏngbi kibon kyehoek. Chʻunchʻŏn-si: Chʻunchʻŏn-si, 2003.

(Korea), Chʻunchʻŏn-si. Kajŏngchʻŏn hachʻŏn chŏngbi kibon kyehoek pogosŏ. Chʻunchʻŏn-si: Chʻunchʻŏn-si, 2003.

(Korea), Chʻunchʻŏn-si. Hakkokchʻŏn hachʻŏn chŏngbi kibon kyehoek pogosŏ. Chʻunchʻŏn-si: Chʻunchʻŏn-si, 2002.

(Korea), Chʻunchʻŏn-si. Wŏlsongchʻŏn hachʻŏn chŏngbi kibon kyehoek pogosŏ. Chʻunchʻŏn-si: Chʻunchʻŏn-si, 2003.

(Korea), Chʻunchʻŏn-si. Chibang 2-kŭp hachʻŏn Mapʻyŏngchʻŏn hachʻŏn chŏngbi kibon kyehoek. Chʻunchʻŏn-si: Chʻunchʻŏn-si, 2004.

(Korea), Chʻunchʻŏn-si. Chʻugokchʻŏn hachʻŏn chŏngbi kibon kyehoek. Chʻunchʻŏn-si: Chʻunchʻŏn-si, 2003.

(Korea), Chʻunchʻŏn-si. Pangdongchʻŏn hachʻŏn chŏngbi kibon kyehoek pogosŏ. Chʻunchʻŏn-si: Chʻunchʻŏn-si, 2003.

Schloss, Alan J. A predictive model for estimating maximum summer stream temperatures in western Oregon. Springfield VA: Eugene, OR, 1985.

(Korea), Chʻunchʻŏn-si. Kŭmsanchʻŏn hachʻŏn chŏngbi kibon kyehoek. Chʻunchʻŏn-si: Chʻunchʻŏn-si, 2002.

(Korea), Chʻunchʻŏn-si. Sinchʻonchʻŏn hachʻŏn chŏngbi kibon kyehoek pogosŏ. [Chʻunchʻŏn-si]: Chʻunchʻŏn-si, 2003.

Obayashi, Shigeru. Free-stream capturing in fluid conservation law for moving coordinates in three dimensions. Moffett Field, Calif: Ames Research Center, 1991.

Obayashi, Shigeru. Free-stream capturing in fluid conservation law for moving coordinates in three dimensions. San Jose, Calif: MCAT Institute, 1991.

Obayashi, Shigeru. Free-stream capturing in fluid conservation law for moving coordinates in three dimensions. San Jose, Calif: MCAT Institute, 1991.

Hulett, Patrick L. Genetic conservation of wild steelhead in Washington streams: A genetically-based conservation and management model to integrate hatchery and wild production. Olympia, WA: Washington Dept. of Wildlife, Fish Management Division, 1993.

Hulett, Patrick L. Genetic conservation of wild steelhead in Washington streams: A genetically-based conservation and management model to integrate hatchery and wild production. Olympia, WA: Washington Dept. of Wildlife, Fish Management Division, 1993.

Bartholow, John M. The stream segment and stream network temperature models: A self-study course. 2nd ed. [Fort Collins, Colo.]: U.S. Dept. of the Interior, U.S. Geological Survey, 2000.

Bartholow, John M. Introduction to stream network habitat analysis. Washington, DC: National Ecology Center, Division of Wildlife and Contaminant Research, Fish and Wildlife Service, 1986.

Bartholow, John M. Introduction to stream network habitat analysis. Washington, DC: National Ecology Center, Division of Wildlife and Contaminant Research, Fish and Wildlife Service, 1986.

Bartholow, John M. Introduction to stream network habitat analysis. Washington, DC: National Ecology Center, Division of Wildlife and Contaminant Research, Fish and Wildlife Service, 1986.

Thomas, Michael Kariuki. Development of a streamflow model for rural catchments in Kenya. Nanyuki, Kenya: Laikipia Research Programme, Universities of Nairobi and Bern, 1994.

Ries, Kernell G. Development and application of generalized-least-squares regression models to estimate low-flow duration discharges in Massachusetts. Marlborough, Mass: U.S. Dept. of the Interior, U.S. Geological Survey, 1994.

Vaccaro, J. J. Development, testing, and assessment of regression equations for experimental forecasts of fall-transition-season inflows to the Howard A. Hanson Reservoir, Green River, Washington. Tacoma, Wash: U.S. Department of the Interior, U.S. Geological Survey, 2000.

Holtschlag, David J. Statistical models for estimating daily streamflow in Michigan. Lansing, Mich: Dept of the Interior, U.S. Geological Survey, 1992.

Holtschlag, David J. Statistical models for estimating daily streamflow in Michigan. Lansing, Mich: Dept of the Interior, U.S. Geological Survey, 1992.

Holtschlag, David J. Statistical models for estimating daily streamflow in Michigan. Lansing, Mich: Dept of the Interior, U.S. Geological Survey, 1992.

Adams, Terry N. The physics of forest stream heating: A simple model. [Olympia, Wash.]: Timber, Fish & Wildlife, 1989.

Holtschlag, David J. Two-dimensional hydrodynamic model of the St. Clair-Detroit River Waterway in the Great Lakes basin. Lansing, Mich: U.S. Dept. of the Interior, U.S. Geological Survey, 2002.

Mazvimavi, Dominic. Estimation of flow characteristics of ungauged catchments: Case study in Zimbabwe. [Enschede]: ITC, 2003.

Holtschlag, David J. A two-dimensional hydrodynamic model of the St. Clair-Detroit River Waterway in the Great Lakes Basin. Lansing, Mich: U.S. Dept. of the Interior, U.S. Geological Survey, Water Resources Division, Michigan District, 2002.

Holtschlag, David J. Two-dimensional hydrodynamic model of the St. Clair-Detroit River Waterway in the Great Lakes Basin. Lansing, Mich: U.S. Dept. of the Interior, U.S. Geological Survey, Water Resources Division, Michigan District, 2002.

House, Leo B. Simulation of unsteady flow in the Milwaukee Harbor Estuary at Milwaukee, Wisconsin. Madison, Wis: U.S. Dept. of the Interior, Geological Survey, 1987.

A, Steeves Peter, Waite Andrew M, Geological Survey (U.S.), and Rhode Island. Water Resources Board, eds. Equations for estimating selected streamflow statistics in Rhode Island. Reston, Virginia: U.S. Geological Survey, 2014.

Holtschlag, David J. Two-dimensional hydrodynamic model of the St. Clair-Detroit River Waterway in the Great Lakes basin. Lansing, Mich: U.S. Dept. of the Interior, U.S. Geological Survey, 2002.

Holtschlag, David J. Two-dimensional hydrodynamic model of the St. Clair-Detroit River Waterway in the Great Lakes basin. Lansing, Mich: U.S. Dept. of the Interior, U.S. Geological Survey, 2002.

Vaccaro, J. J. Development, testing, and assessment of regression equations for experimental forecasts of fall-transition-season inflows to the Howard A. Hanson Reservoir, Green River, Washington. Tacoma, Wash: U.S. Dept. of the Interior, U.S. Geological Survey, 2000.

Funkhouser, Jaysson E. Development of a traveltime prediction equation for streams in Arkansas. Reston, Va: U.S. Geological Survey, 2004.

Wiley, J. B. Estimating the magnitude of annual peak discharges with recurrence intervals between 1.1 and 3.0 years for rural, unregulated streams in West Virginia. Charleston, W.V: U.S. Department of the Interior, U.S. Geological Survey, 2002.

Asquith, William H. Statewide analysis of the drainage-area ratio method for 34 streamflow percentile ranges in Texas. Reston, Va: U.S. Department of the Interior, U.S. Geological Survey, 2006.

Holtschlag, David J. A two-dimensional hydrodynamic model of the St. Clair-Detroit River Waterway in the Great Lakes Basin. Lansing, Mich: U.S. Dept. of the Interior, U.S. Geological Survey, Water Resources Division, Michigan District, 2002.

Zarriello, Phillip J. A precipitation-runoff model for the analysis of the effects of water withdrawals and land-use change on streamflow in the Usquepaug-Queen River Basin, Rhode Island. Reston, Va: U.S. Dept. of the Interior, U.S. Geological Survey, 2004.

Asquith, William H. Regional equations for estimation of peak-streamflow frequency for natural basins in Texas. Austin, Tex: U.S. Dept. of the Interior, U.S. Geological Survey, 1997.

Geological Survey (U.S.) and National Water Availability and Use Program, eds. Application guide for AFINCH (Analysis of Flows In Networks of Channels) described by NHDPlus. Reston, Va: U.S. Dept. of the Interior, U.S. Geological Survey, 2009.

Holtschlag, David J. Two-dimensional hydrodynamic model of the St. Clair-Detroit River Waterway in the Great Lakes basin. Lansing, Mich: U.S. Dept. of the Interior, U.S. Geological Survey, 2002.

Holtschlag, David J. Two-dimensional hydrodynamic model of the St. Clair-Detroit River Waterway in the Great Lakes basin. Lansing, Mich: U.S. Dept. of the Interior, U.S. Geological Survey, 2002.

Dillow, Jonathan J. A. Technique for simulating peak-flow hydrographs in Maryland. Baltimore, Md: U.S. Geological Survey, 1998.

Flippo, Herbert N. Calibration of a streamflow-routing model for the Delaware River and its principal tributaries in New York, New Jersey, and Pennsylvania. Lemoyne, Pa: U.S. Dept. of the Interior, U.S. Geological Survey, 1994.

Zhang, Chuan-Mian. An approach to modeling a stream aquifer system for conjunctive management. Fort Collins, Colo: Colorado Water Resources Research Institute, Colorado State University, 1990.

Clark, Colin Whitcomb. Mathematical bioeconomics: The mathematics of conservation. 3rd ed. Hoboken, N.J: Wiley, 2010.

Steinar, Engen, and Sæther Bernt-Erik, eds. Stochastic populated dynamics in ecology and conservation. Oxford: Oxford University Press, 2003.

Adams, T. The physics of forest stream heating: A simple model. [Olympia, Wash.]: Timber, Fish & Wildlife, 1989.