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| NUMBER | AUTHOR | MILESTONE | COUNTRY | YEAR | ||
|---|---|---|---|---|---|---|
| 01 | Chezy | Developed the Chézy equation, which relates the uniform flow velocity to channel roughness, hydraulic radius, and bed slope. | France | 1776 | ||
| 02 | Lagrange | Developed the equation for the relative celerity of small waves (governed by inertia and the pressure gradient) in open-channel flow (shallow water). | France | 1788 | ||
| 03 | Dalton | Developed the Dalton formula for mass-transfer evaporation rate. | United Kingdom | 1802 | ||
| 04 | St. Venant | Formulated the equations of unsteady flow in open channels. | France | 1848 | ||
| 05 | Mulvany | Developed the concept of runoff concentration, which is the basis of the rational method to calculate peak flows for small catchments. | Ireland | 1851 | ||
| 06 | Stokes | Calculated the terminal velocity of the fall of a particle in still water, known as Stokes' law. | United Kingdom | 1851 | ||
| 07 | Darcy | Developed Darcy's law for the flow of water through porous media. | France | 1856 | ||
| 08 | Breton | First to formulate the concept of flood wave celerity. | France | 1867 | ||
| 09 | Froude | Credited with developing the Froude number, which characterizes a flow regime as subcritical, critical, or supercritical, depending on whether the mean flow velocity is smaller than, equal to, or greater than the relative celerity of small (inertia-pressure) waves. | United Kingdom | 1871 | ||
| 10 | Reynolds | Formulated the Reynolds number, the ratio of macroviscosity to microviscosity, which characterizes laminar, transitional, and turbulent flow. | United Kingdom | 1883 | ||
| 11 | Manning | Developed the Manning equation, which relates the mean flow velocity to channel roughness, hydraulic radius, and bed slope. | Ireland | 1889 | ||
| 12 | Kuichling | Credited with developing the rational formula to calculate peak flow from small catchments. | USA | 1889 | ||
| 13 | Seddon | From field observations, developed Seddon's law, which equates flood wave celerity to the slope of the discharge-stage rating divided by the stream's top width. | USA | 1900 | ||
| 14 | Green and Ampt | Developed the physically based Green-Ampt model of infiltration rate. | Australia | 1911 | ||
| 15 | Bowen | Expressed the Bowen ratio, the ratio between sensible (nonevaporative) heat and latent (evaporative) heat, in terms of climatological variables. | United Kingdom | 1926 | ||
| 16 | Pearson | Developed Pearson's (Log Pearson III) method for flood frequency analysis. | United Kingdom | 1930 | ||
| 17 | Sherman | Credited with developing the concept of unit hydrograph, a conceptual model to convert rainfall into runoff. | USA | 1932 | ||
| 18 | Horton | Formulated the Horton formula, a conceptual model for the rate of infiltration. | USA | 1933 | ||
| 19 | Snyder | Credited with developing the concept of synthetic unit hydrograph. | USA | 1938 | ||
| 20 | McCarthy | Developed the Muskingum method of flood routing. | USA | 1938 | ||
| 21 | Horton | Formulated the conceptual model of overland flow. | USA | 1938 | ||
| 22 | Kirpich | Developed a formula for time of concentration based on catchment slope and length. | USA | 1940 | ||
| 23 | Gumbel | Developed Gumbel's method for flood frequency analysis. | Germany/USA | 1941 | ||
| 24 | Vedernikov | Established the criterion for the instability of free-surface flow in terms of the Vedernikov number. | Soviet Union | 1945 | ||
| 25 | Clark | Developed the Clark unit hydrograph, which routes the unit increment of runoff (effective rainfall) first through a time-area histogram and, secondly, through a linear reservoir. | USA | 1945 | ||
| 26 | Izzard | Formulated the overland flow hydrograph based on laminar flow. | USA | 1946 | ||
| 27 | Penman | Developed the Penman formula for evaporation rate, which weighs energy-budget and mass-transfer evaporation rates into one equation. | United Kingdom | 1948 | ||
| 28 | Thornthwaite | Developed the Thornthwaite formula for potential evapotranspiration based on mean monthly temperature and latitude data. | USA | 1948 | ||
| 29 | Blaney and Criddle | Developed the Blaney-Criddle formula for consumptive use of irrigated crops. | USA | 1950 | ||
| 30 | Hayami | Pioneered the mathematical treatment of flood waves as diffusion waves, developing the concept of channel hydraulic diffusivity (Hayami's diffusivity). | Japan | 1951 | ||
| 31 | Craya | Established the criterion for the possibility of roll wave formation, based on the Seddon celerity exceeding the Lagrange celerity, i.e., the Vedernikov number being greater than one. | France/ USA |
1945/ 1952 |
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| 32 | Budyko and Drozdov | Developed a conceptual hydroclimatological model of a coupled land surface-atmosphere system, which substantially improved the understanding of the hydrologic cycle. | Soviet Union | 1953 | ||
| 33 | Mockus | Developed the NRCS (ex-SCS) runoff curve number equation to abstract total (storm) rainfall into effective rainfall (direct runoff). | USA | 1954 | ||
| 34 | Lighthill and Whitham | Formulated the mathematical theory of kinematic waves. | United Kingdom | 1955 | ||
| 35 | Mockus | Developed the NRCS (ex-SCS) synthetic unit hydrograph. | USA | 1957 | ||
| 36 | Cooper and Rorabaugh | Formulated the theory of baseflow recession curves in terms of physically based (geometric and aquifer) parameters. | USA | 1963 | ||
| 37 | Wooding | First to calculate overland flow with an open-book schematization, the so-called "Wooding plane." | New Zealand/Australia | 1965 | ||
| 38 | Monteith | Improved the Penman method to calculate evaporation by expressing the mass-transfer component on a physical basis, leading to the Penman-Monteith method. | United Kingdom | 1966 | ||
| 39 | Woolhiser and Liggett | Developed the criterion for the applicability of kinematic waves in terms of the kinematic flow number. | USA | 1967 | ||
| 40 | Cunge | Explained the behavior of the Muskingum method in terms of the numerical diffusion of the discrete analog of the related kinematic wave equation, leading to the Muskingum-Cunge method. | France | 1969 | ||
| 41 | Dooge | Extended Hayami's diffusion analogy of flood waves to the realm of dynamic waves by expressing the hydraulic diffusivity in terms of the Froude number. | Ireland | 1973 | ||
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