The Collected Papers of M.S. Narasimhan (In 2 Volumes)

Vol. I. 1956-1984:  1. The problem of limits on a Riemannian manifold. 2. The identity of the weak and strong extensions of a linear elliptic differential operator. 3. The identity of the weak and strong extensions of a linear elliptic differential operator. 4. The type and the Green’s Kernel of an open Riemann surface. 5. Variations of complex structures on an open Riemann surface. 6. Existence of universal connections (with S. Ramanan). 7. Existence of universal connections, II (with S. Ramanan). 8. Regularity theorems for fractional powers of a linear elliptic operator (with Takeshi Kotake). 9. Stable bundles and unitary bundles on a compact Riemann surface (with C.S. Seshadri). 10. Holomorphic vector bundles on a compact Riemann surface (with C.S. Seshadri). 11. Stable and unitary vector bundles on a compact Riemann surface (with C.S. Seshadri). 12. Manifolds with ample canonical class (with R.R. Simha). 13. Vector bundles on curves (with Ramanan), Algebraic geometry. 14. Moduli of vector bundles on a compact Riemann surface (with S. Ramanan). 15. An analogue of the Borel-Weil-Bott theorem for Hermitian symmetric pairs of non-compact type (with K. Okamoto). 16. Geometry of moduli spaces of vector bundles, Actes du Congress international des Mathematicians. 17. On the cohomology groups of moduli spaces of vector bundles on curves (with G. Harder). 18. Deformations of the moduli space of vector bundles over an algebraic curve (with S. Ramanan). 19. Generalised prym varieties as fixed points (with S. Ramanan). 20. Geometry of Hecke cycles, I (with S. Ramanan),  C.P. Ramanujam—a tribute. 21. Geometry of SU (2) gauge fields (with T.R. Ramadas). 22. Polarisations on an abelian variety (with M.V. Nori). 23. Fibres de ‘t Hooft speciaux et applications (with A. Hirschowitz), (French) [Special ‘t Hooft bundles and applications] Enumerative geometry and classical algebraic geometry. 24. Projective bundles on a complex torus (with G. Elencwajg). 25. Maximal subbundles of rank two vector bundles on curves (with H. Lange).  Vol. II. 1985-2001: 26. Survey of vector bundles on curves, singularities, representation of algebras, and vector bundles. 27. 2#-linear systems on Abelian varieties (with S. Ramanan), vector bundles on algebraic varieties (Bombay, 1984). 28. Squares of ample line bundles on Abelian varieties (with H. Lange). 29. Spectral curves and the generalised theta divisor (with Arnaud Beauville and S. Ramanan). 30. Group de Picard des varieties de modules de fibres semi-stables sur les courbes algebriques (with J.M. Drezet), (French) [The Picard Group of moduli varieties of semistable bundles over algebraic curves]. 31. Compactification of MP3 (0,2) and Poncelet pairs of conics (with G. Trautmann). 32. Rank 2 Vector bundles on P 4 with c I odd and contact curves (with W. Decker and F.-O. Schreyer). 33. The Picard Group of the compactification of MP3 (0,2) (with G. Trautmann). 34. Factorisation of generalised theta functions, I (with T.R. Ramadas). 35. Vector bundles as direct images of line bundles (with A. Hirschowitz), K.G. Ramanathan Memorial issue. 36. Infinite grassmannians and moduli spaces of G-bundles (with Shrawan Kumar and A. Ramanathan). 37. Picard group of the moduli spaces of G-bundles (with Shrawan Kumar). 38. Hodge classes of moduli spaces of parabolic bundles over the general curve (with Indranil Biswas). 39. Hermitian-Einstein metrics on parabolic stable bundles (with Jia Yu Li). 40. A note on Hermitian-Einstein metrics on parabolic stable bundles (with Jia Yu Li). 41. A generalisation of Nagata’s theorem on ruled surfaces (with Yogish I. Holla). Acknowledgements.