Hazen Williams was an American civil engineer who developed an empirical formula for calculating the flow of water in pipes. This formula, known as the Hazen-Williams equation, is widely used in the field of hydraulic engineering to this day. Hazen Williams was born in 1882 and worked for many years as a consulting engineer, specializing in the design of water supply systems. He was a member of the American Society of Civil Engineers and received many honors and awards throughout his career. Hazen Williams passed away in 1970, but his contributions to the field of hydraulic engineering continue to be recognized and used by engineers around the world.
The Hazen-Williams equation is an empirical formula that relates the flow rate of water in a pipe to the pipe's diameter, length, and roughness. The equation is expressed as:
Q = 0.849 C D^2.63 S^0.54
Where Q is the flow rate in cubic feet per second, D is the diameter of the pipe in feet, L is the length of the pipe in feet, S is the slope of the pipe in feet per foot, and C is a dimensionless constant known as the Hazen-Williams coefficient. The coefficient takes into account the roughness of the pipe's interior surface, which affects the frictional resistance to flow.
Hazen Williams developed this formula in 1936 while working for the Metropolitan Water District of Southern California. The formula was based on experimental data and was intended to provide a simple, practical method for estimating the flow of water in pipes. The Hazen-Williams equation has since become widely used in the design and analysis of water supply systems, particularly in the United States.
In addition to his work on the Hazen-Williams equation, Hazen Williams was also a pioneer in the field of water treatment. He developed methods for determining the rate at which water could be filtered through sand beds and for measuring the effectiveness of water disinfection treatments. His contributions to the field of hydraulic engineering have had a lasting impact on the design and operation of water supply systems.