Akash Anand

Akash Anand

Email: akasha at iitk.ac.in
Phone: +91-512-259-7880
Office: Room 327, Faculty Building
Address: IIT Kanpur, Kanpur, UP 208016, India

About Me

I am a Professor in the Department of Mathematics at the Indian Institute of Technology Kanpur. My primary research interests are in applied and computational mathematics, particularly the analysis and numerical solution of partial differential equations. I work on the development of stable and efficient numerical methods, their rigorous mathematical foundations, and applications to problems in science and engineering.

Over the years, my research has combined theory, computation, and applications, with an emphasis on bridging rigorous mathematical analysis and practical numerical techniques. I actively collaborate with colleagues and students on topics at the interface of analysis and computation, and have guided several PhD students whose work extends into both theoretical and applied aspects of mathematics.

My Erdős number is 4, via the collaboration chain: Anand → Stochel → Putinar → Shapiro → Erdős.

Academic Journey

2000

Integrated M.Sc. in Mathematics and Scientific Computing, IIT Kanpur

2005

M.S. in Mathematics, University of Minnesota

2006

Ph.D. in Mathematics, University of Minnesota

2006–2009

Postdoctoral Research & Staff Scientist, AHPCRC (Minnesota) & Caltech

2010–2016

Assistant Professor, IIT Kanpur

2015–2016

Visiting Research Associate, Caltech

2016–2020

Associate Professor, IIT Kanpur

2020–present

Professor, IIT Kanpur

Research Highlights

Much of my work is centered around the computational wave scattering problem, where the goal is to develop accurate and efficient algorithms for solving time-harmonic wave equations. In particular, I work with integral equation based methods, which are well-suited for handling unbounded domains and complex geometries. My contributions include the design and analysis of fast algorithms for high-frequency scattering, as well as the development of robust solvers that combine mathematical rigor with computational efficiency.

In addition to this, I have actively collaborated with experts and students on the solution of certain moment problems. These investigations have led to progress on open questions in functional analysis and operator theory, illustrating my broader interest in both applied and theoretical aspects of mathematical research.

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