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PhD students
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<li> Rahul Maurya (2017-2022), Visiting Scientist, Indian Statistical Institute, Bangalore Centre. <a href="Rahul_Thesis.pdf">Thesis</a> </li><br>
<li> Himanshu Kumar (2021- ).</li><br>
<li> Hemant Kumar (2022- ).</li><br>
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Publications
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<li>(With Fernanda Botelho) Kakutani's automorphism theorem for vector-valued bounded holomorphic functions, J. Math. Anal. Appl., to appear, <a href="https://authors.elsevier.com/a/1gnbO,WNxqmDK"> pdf.</a></li><br>
<li>(With Rahul Maurya) Algebraic Reflexivity of isometries on spaces of continuously differentiable functions, Ricerche di Matematica, 71 (2022), no. 1, 169–177, <a href="https://rdcu.be/ck1aW">pdf.</a></li><br>
<li>(With Fernanda Botelho) Numerical Index of vector-valued function spaces, Linear and Multilinear Algebra, 70 (2022), no. 11, 2117-2126, <a href="https://www.tandfonline.com/eprint/QPXAND3JGKEXYKNPDRQA/full?target=10.1080/03081087.2020.1787940"> pdf.</a></li><br>
<li>(With Rahul Maurya) Local isometries on subspaces and subalgebras of function spaces, Operators and Matrices 16 (2022), no. 1, 11-18, <a href="http://files.ele-math.com/preprints/oam-16-02-pre.pdf">pdf.</a></li><br>
<li>(With Rahul Maurya) Projections in the convex hull of isometries on C^2[0, 1], Positivity 25 (2021), no. 5, 2003-2016, <a href="https://rdcu.be/cuogi"> pdf.</a></li><br>
<li>Reflexivity of isometries of order n, Colloquium Mathematicum 159 (2020), 223-230, <a href="F5.pdf"> pdf.</a></li><br>
<li>Generalized 3-circular projections for unitary congruence invariant norms, Banach J. Math. Anal. 10 (2016), no. 3, 451-465, <a href="F4.pdf"> pdf.</a></li><br>
<li>(with S. Dutta) Structures of generalized 3-circular projections for symmetric norms, Proc. Indian Acad. Sci. Math. Sci. 126 (2016), no. 2, 241-252, <a href="F3.pdf"> pdf.</a></li><br>
<li>(with Fernanda Botelho and James Jamison) Representation of generalized bi-circular projections on Banach spaces, Acta Sci. Math. (Szeged) 80 (2014), no. 3-4, 591-601, <a href="F2.pdf"> pdf.</a></li><br>
<li>(with S. Dutta) Projections in the convex hull of three surjective isometries on C(Ω), J. Math. Anal. Appl. 379 (2011), no. 2, 878-888, <a href="F1.pdf"> pdf.</a></li><br><br>
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