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Preprint |
Author(s) | Title | Download(s) |
|---|---|---|---|
| 1988-31 | The trace class conjecture in the theory of automorphic forms | ||
| 1988-63 | On the Milnor fibrations of weighted homogeneous polynomials | ||
| 1988-10 | The family of lines on the Fano threefold $V_5$ | ||
| 1988-42 | Bernoulli-Gross polynomial and class number of cyclotomic function fields | ||
| 1988-21 | Removable singularities for the Yang-Mills-Higgs equations in two dimensions | ||
| 1988-53 | Transitive and quasitransitive actions of affine groups preserving a generalized Lorentz-structure | ||
| 1988-32 | Harmonic manifolds; the proof of the Lichnerowicz conjecture in the compact case | ||
| 1988-64 | On the connectivity of complex affine hypersurfaces | ||
| 1988-11 | A characterization of the Veronese surface | ||
| 1988-43 | On class number of quadratic function fields | ||
| 1988-22 | A certain Dirichlet series attached to Siegel modular forms of degree two | ||
| 1988-54 | Eine Bemerkung zur Summation von Eisenstein-Reihen | ||
| 1988-33 | Le Spectre d'une Singularité d'un germe de courbe plane | ||
| 1988-65 | Combinations of rational double points on the deformation of quadrilateral singularities II | ||
| 1988-1 | Enumerative Geometry and Intersection Theory An introduction to Fulton's and Macpherson's intersection theory | ||
| 1988-12 | I. On an approximate identity of Ramanujan II. The remarkable dilogarithm | ||
| 1988-44 | Hecke's integral formula | ||
| 1988-23 | Stability, complex-analyticity and constancy of pluriharmonic maps from compact Kähler manifolds | ||
| 1988-55 | Normal affine surfaces properly dominated by $C\times C$ | ||
| 1988-34 | Chow groups and Borel-Moore schemes | ||
| 1988-66 | Inverting Reid's exact plurigenera formula | ||
| 1988-2 | Nilpotent orbits, primitive ideals and characteristic classes | ||
| 1988-13 | Non-Homogeneous Kähler-Einstein metrics on complex manifolds II | ||
| 1988-45 | New examples of obstructed complex manifolds in higher dimension | ||
| 1988-24 | Elliptic genera of level N for complex manifolds |
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