I am Suman Mukherjee, currently an Institute Postdoctoral Fellow at the Department of Mathematics, Indian Institute of Technology Bombay, Mumbai, India. Prior to this, I worked as a Visiting Scientist at the Theoretical Statistics and Mathematics Unit, Indian Statistical Institute, Kolkata, India. I completed my Ph.D. in August 2024 from the School of Mathematical Sciences, National Institute of Science Education and Research, Bhubaneswar, India.
I am Suman Mukherjee, currently an Institute Postdoctoral Fellow at the Department of Mathematics, Indian Institute of Technology Bombay, Mumbai, India. Prior to this, I worked as a Visiting Scientist at the Theoretical Statistics and Mathematics Unit, Indian Statistical Institute, Kolkata, India. I completed my Ph.D. in August 2024 from the School of Mathematical Sciences, National Institute of Science Education and Research, Bhubaneswar, India.
My research lies broadly in harmonic analysis, with particular emphasis on Fourier analysis and its extensions to certain weighted settings. My work so far has focused on the boundedness properties of classical operators in harmonic analysis, weighted inequalities, and related problems in the Dunkl and exponential-measure settings. I am also interested in analytical questions arising from partial differential equations associated with Dunkl operators. More generally, my research interests include harmonic analysis on Euclidean spaces and its connections with partial differential equations.
My research lies broadly in harmonic analysis, with particular emphasis on Fourier analysis and its extensions to certain weighted settings. My work so far has focused on the boundedness properties of classical operators in harmonic analysis, weighted inequalities, and related problems in the Dunkl and exponential-measure settings. I am also interested in analytical questions arising from partial differential equations associated with Dunkl operators. More generally, my research interests include harmonic analysis on Euclidean spaces and its connections with partial differential equations.