I am currently a Visiting Fellow at School of Mathematics, TIFR Mumbai working with Prof. Radhika Gupta. I have completed my Ph.D. in Mathematics from IIT Bombay under the guidance of Prof. Rekha Santhanam at the Department of Mathematics, Indian Institute of Technology, Bombay. 

I am interested in problems that involve tools and techniques from CW Complexes, Homotopy Theory, Morse Theory, and Group Theory. I love to discuss mathematics and explore areas that involve (but are not necessarily limited to) these tools. 

 My general areas of research are Topology, Geometry, and Group Theory. To be slightly more specific, the problems I generally work on include elements of Equivariant Rational Homotopy Theory, Topology of Varieties over Complex numbers and selected aspects of Geometric Group Theory.

 Presently, my main research interests are :

• Algebraic Topology 

• Topology of Complex Varieties

• Geometric Group Theory

 Publications:

1. Homology of Stein manifolds and affine hypersurfaces (with Rajendra V. Gurjar and Arghya Pramanik), Bull. Sci. Math 179 (2022), Paper No. 103177, 21 pp (journal link).  

2. Some Results on the Topology of Algebraic Surfaces (with Rajendra V. Gurjar and Sudarshan R. Gurjar) ,  (To be appeared in Nagoya Mathematical Journal) (link).

 Accepted: 

1. Equivariant Intrinsically formal spaces (with Rekha Santhanam),  (arxiv link) (To be appeared in Algebraic and Geometric Topology).

 Preprints: 

1. Affine surfaces with finite fundamental group at infinity (with Rajendra V. Gurjar), submitted (link).

2. Finitely generated groups and harmonic functions of slow growth (with Mayukh Mukherjee and Soumyadeb Samanta) (arxiv link)

3. Higher topological complexity of Seifert fibered manifolds (with N. Daundkar, R. Santhanam) (arxiv link) 

Under Prep: 

1. Rekha Santhanam, Bittu Singh and Soumyadip Thandar, Equivariant Cpn-injective objects.

2. Radhika Gupta and Soumyadip Thandar, Homotopy type of complex of free factor system andboundary of Jewel space

3. Soumyadip Thandar, Equivariant Cpq-intrisic formality