Ashvin Chhabra

Ashvin Chhabra
Ashvin Chhabra
President of Euclidean Capital; Author, The Aspirational Investor

ASHVIN CHHABRA is President of Euclidean Capital. 

Euclidean Capital is responsible for the management of investments for James H. Simons & Marilyn Simons and their associated foundations. The Simons Foundation is dedicated to advancing research in basic science and mathematics. It is currently one of America’s two or three largest private funders of these areas. Other major initiatives include the Autism research initiative to improve understanding, diagnosis and treatment of autism spectrum disorders, as well as Math for America whose mission is to upgrade the quality of math and science teachers in our public schools. 

Dr. Chhabra was Chief Investment Officer and head of investment management and guidance at Merrill Lynch Wealth Management from 2013-2015. He was the Chief Investment Officer at the Institute for Advanced Study from 2007-2013 and Managing Director and head of wealth management strategies and analytics for Merrill Lynch’s Global Private Client Group from 2001-2007. Prior to that, he was head of quantitative research at J.P. Morgan Private Bank. 

Ashvin is also the author of The Aspirational Investor, published by Harper Collins in 2015. He is widely recognized as one of the founders of goals based wealth management and for his seminal work “Beyond Markowitz” which integrates Modern Portfolio Theory with Behavioral Finance and proposes a novel Wealth Allocation framework. 

Dr. Chhabra is the immediate past chair of the Board of Regents for the Financial Analysts Seminar of CFA Institute. He is also member of the international advisory board of EDHEC-Risk Institute, the Board of Trustees of the Stony Brook Foundation, and the investment committee of the Institute for Advanced Study. Dr. Chhabra has lectured at Yale University, Carnegie Mellon University, Columbia Business School, Baruch College CUNY, and the University of Chicago. He holds a PhD in applied physics from Yale University in the field of non-linear dynamics (Chaos theory).