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The standard curve-number method in use today is essentially unchanged from its original one-parameter empirical form developed in the 1950's by the U.S. Department of Agriculture's Soil Conservation Service, subsequently renamed as the Natural Resources Conservation Service (NRCS). Despite substantial advances in the understanding of rainfall-runoff hydrology over the past 70 years, the curve-number method endures primarily because of its endorsement by the NRCS. Independent research done outside of the NRCS indicate that there are serious technical concerns about the adequacy of the curve-number method, which include neglecting the effect of the temporal distribution rainfall, neglecting the rainfall duration, and neglecting the functional dependence of the curve number on the rainfall amount. These issues are directly addressed in three papers included in this special collection, with a fourth paper addressing the issue of separating surface runoff from baseflow, which is fundamental to testing the performance of the curve-number method using field measurements.
The Curve Number Method in the 21st Century
David A. Chin, F.ASCE
Published online: March 29, 2023
An Improved Curve-Number Method
David A. Chin, F.ASCE
Published online December 07, 2022
Minimum Rainfall for Applying the Curve-Number Method
David A. Chin, F.ASCE
Published online June 9, 2022
Essential Considerations in Applying the Curve-Number Method
David A. Chin, F.ASCE
Published online December 8, 2021
Effects of Infiltration Conditions and Rainfall Characteristics on Simulated Curve Numbers
Luis Eduardo Bertotto; Murilo Cesar Lucas, Ph.D.; Cesar Augusto Medeiros Destro, Ph.D.; David Arthur Chin, Ph.D., P.E., F.ASCE; Wenes dos Santos Alves; and Paulo Tarso S. de Oliveira, Ph.D.
Published online August 2, 2021
Partitioning Daily Streamflows for Curve Number Calibrations
Walter Boughton, Ph.D.
Published online July 28, 2021
Application of the Curve-Number Method for Varying Rainfall Amounts
David A. Chin, F.ASCE
Published online April 30, 2021
Deficiencies in the Curve Number Method
David A. Chin, F.ASCE
Published online February 28, 2021