

An American mathematician who cracked a centuries-old geometry puzzle about soap films, winning one of the first Fields Medals.
Jesse Douglas emerged from New York City's public schools to become one of America's premier mathematicians in the early 20th century. His career was defined by a single, monumental breakthrough: solving Plateau's problem. Named for a 19th-century Belgian physicist, the problem asks whether a minimal surface—the shape a soap film naturally takes—exists for any given closed loop. Mathematicians had wrestled with it for over a century. Working in isolation at the Massachusetts Institute of Technology, Douglas devised an ingenious and completely general solution, a feat of analysis that stunned the mathematical world. For this work, he was awarded the Fields Medal in 1936, sharing the honor with Lars Ahlfors in the medal's inaugural ceremony. Though he continued to teach and research, publishing on group theory and the calculus of variations, his name remains forever tied to the elegant surfaces that solved an old riddle of nature.
1883–1900
Came of age during World War I. Disillusioned by the carnage, they rejected the certainties of the Victorian era and built modernism from the wreckage — in art, literature, and politics.
Jesse was born in 1897, placing them squarely in The Lost Generation. The events that shaped this generation — world wars, depression, and rapid industrialization — shaped the world they entered and the choices available to them.
The biggest hits of 1897
The world at every milestone
The eruption of Mount Pelee kills 30,000 in Martinique
Halley's Comet makes its closest approach
The Federal Reserve is established
The Lusitania is sunk by a German U-boat
World War I ends; Spanish flu pandemic kills millions
Lindbergh flies solo across the Atlantic; The Jazz Singer premieres
Hindenburg disaster; Golden Gate Bridge opens
India gains independence; the Dead Sea Scrolls found
Sputnik launches the Space Age
US sends combat troops to Vietnam
He was the first American to win the Fields Medal.
He taught at the Massachusetts Institute of Technology for much of his career.
His solution to Plateau's problem was published in a series of papers in the 1930s.
“A surface of minimal area bounded by a given closed curve must exist.”