As a child, Maryam Mirzakhani dreamt of being a novelist, at least until she was struck by the spell of mathematics.
Born in 1977, she attended Farzanegan School in Tehran, which has specifically been established by the Iranian state for girls of high aptitude. Mirzakhani was unstoppable. She was the first Iranian woman to bring home several gold medals from the International Mathematics Olympiad for two consecutive years at the early ages of 17 and 18.
After graduating from Sharif University, she headed to Harvard for graduate studies. There, she did her doctoral thesis under the mentorship of Curtis McMullen (a Fields Medalist), before moving to Princeton University as Assistant Professor and the Clay Mathematics Institute as Research Fellow.
At just 31 years of age, Mirzakhani joined Stanford University as a full professor, researching there till cancer consumed her at age 40.
Mirzakhani won more accolades in her short life than many men do in their entire academic careers. She received the Blumenthal Award from the American Mathematical Society in 2009 and in 2013, the Ruth Lyttle Satter Prize in Mathematics.
In 2014, she became the first woman to win the Fields Medal — the highest honour in mathematics, equivalent to the Nobel Prize. In the same year, she was named in the list of 10 most important researchers of the year in the British science magazine Nature.
More than simply a mathematician, Mirzakhani was a gifted artist who could visualise a world beyond what we can see.
Mirzakhani was an expert in Teichmüller and ergodic theory, hyperbolic geometry, symplectic geometry, and moduli spaces.
In simple terms, her work involved different forms of geometry, abstract surfaces, shapes, and structures in higher-dimensional spaces — topics which are a road block for mathematicians.
Her supervisor Curtis McMullen had provided a solution for predicting the path of balls on a billiard table, the table taking an abstract form resembling a torus-doughnut-pretzel-like shape. Mirzakhani’s appetite however, was not satiated by the work of her supervisor.
Undaunted by the complexity of the solution, she went on to extend McMullen’s work to more complex surfaces as part of her doctoral thesis. The three publications that resulted from her doctoral dissertations are distinguished for involving numerous highly-developed considerations.