Published:
- Geometry
and
Topology of subcomplex complements in the 3-sphere (Ph.D.
thesis).
- Surgery
groups
of knot and link complements. (with C. S.
Aravinda and F. T. Farrell). (Bull.
London Math. Soc. 29 (1997) 400-406 ).
- Surgery
groups
of submanifolds of S^3. (Topology
Appl.,
100/2-3 (2000) 223-227).
- Vanishing
structure
set of Haken 3-manifolds. ( MPI-preprint
series,
1998 (71) ),(Math. Ann. 318
(2000) 3, 609-620 .)
- L-theory
of
3-manifolds with non-vanishing first Betti number. (Internat.
Math.
Res. Notices 2000, no.3., 107-113 ).
- Algebraic
K-theory
of pure braid groups. (with C. S. Aravinda
and F. T. Farrell). (Asian
J. of Math., 4 (2000), 337-344 .)
- The
Whitehead
groups
of braid groups vanish. (with F. T. Farrell)(Internat.
Math. Res. Notices, no. 10., 2000, 515-526 ).
- Finiteness
of
simple homotopy types up to s-cobordism of aspherical
4-manifolds. (Internat.
Math.
Res. Notices, no. 3., 2001, 165-171 ).
- K-theory
of
virtually poly-surface groups. (Algebr.
Geom. Topol. 3 (2003) 103--116 ).
- Topology
of
3-manifolds and a class of groups II .(Bol.
Soc. Mat. Mexicana(3) 10 (2004), 467-485 (Special Issue)
dedicated to Professor Francisco Gonzalez Acuna on occasion of
his 60'th birthday).
- Erratum
to
`K-theory of virtually poly-surface groups' .(Algebr. Geom.
Topol., (2004) ). (appended at the end of paper [9] in
the
AGT website as a provisional erratum).
- The
Fibered
isomorphism conjecture for complex manifolds. (Acta
Math. Sin. (Engl. Ser.) 23 (2007), no. 4, 639--658).
-
The Farrell-Jones isomorphism conjecture for 3-manifold groups
. (J.
K-Theory 1 (2008) 49-82.) (Accepted for
publication in
K-theory. Later shifted to the new Journal
of
K-theory).
Click
here
to read the reasons for this shift.
-
The isomorphism conjecture for 3-manifold groups and K-theory
of virtually poly-surface groups. (J.
K-Theory 1 (2008), 83-93.) (Accepted for
publication in
K-theory. Later shifted to the new Journal
of
K-theory).
Click
here
to read the reasons for this shift.
- Algebraic
K-theory
of groups wreath product with finite groups . (Topology
Appl., 154 (2007), 1921-1930.).
- The fibered isomorphism
conjecture in L-theory. (Topology
Appl. 157 (2010) pp. 508-515).
- Surgery on $\widetilde {\Bbb {SL}}\times
{\Bbb E}^n$-manifolds .(with J.A. Hillman). (Canad. Math.
Bull. 54 (2011) pp. 283-287).
- Surgery groups of the
fundamental groups of hyperplane arrangement complements
.(Arch.
Math. 96 (2011) pp. 491-500).
- Vanishing structure set of
3-manifolds .(Topology
Appl. 158 (2011) pp. 810-812).
- The isomorphism conjecture in
L-theory: graphs of groups. (Homology Homotopy
Appl. 14 (2012) No 1. pp. 1-17).
- The isomorphism conjecture for groups with generalized free
product structure (Handbook of Group Actions. Vol. II, 77-119,
Adv. Lect. Math. (ALM), 32, Int. Press, Somerville, MA, 2015. Eds.
L. Ji, A. Papadopoulos and S.T. Yau. ).
- Manifold Topology: A Prelude
(Math. Student. 85 (2016), no. 3-4, 73-98. ).
- K-theory-Proceedings of the International Colloquium, Mumbai, 2016. Edited by V. Srinivas,
S. K. Roushon, Ravi A. Rao, A. J. Parameswaran and A. Krishna.
Published for the Tata Institute if
Fundamental Research and distributed by the Amerian Mathematical Society. Hidustan Book Agency, New
Delhi, 2018. xxii+393 pp.
- A sufficient condition for a 2-dimensional orbifold to be good
(Math. Student. 88 (2019), no. 1-2, 165-171. ).
- A certain structure of Artin groups and the isomorphism conjecture
(Canad. J. Math. 73 (2021), no. 4., 1153-1170. ).
- Erratum: A certain structure of Artin groups and the isomorphism conjecture
(Canadian Journal of Mathematics 1 (2020), doi:10.4153/S0008414X20000802. ).
- Configuration Lie groupoids and orbifold braid groups
(Bull. Sci. math. 171 (2021), doi:10.1016/j.bulsci.2021.103028.).
- k-almost-quasifibrations
(Indian J Pure Appl Math (2022), doi:10.1007/s13226-022-00303-z.).
- Corrigendum: A certain structure of Artin groups and the isomorphism conjecture
(Canadian Journal of Mathematics 1 (2024), doi:10.4153/S0008414X24000191. ).
- A four-term exact sequence of surface orbifold pure braid
groups
(Bull. Sci. math. 193 (2024), doi:10.1016/j.bulsci.2024.103448.).
- On aspherical configuration
Lie groupoids ( Topol. Appl. 356 (2024), doi:10.1016/j.topol.2024.109052.
Papers appeared so far in the Math. Rev. are here
and in the Zent. Math. are here.