This content is archived and provided for reference only. It has not been updated to meet current accessibility standards. For assistance with the information in these materials, please reach out to help@math.utah.edu.
The documents provided here are for informational and reference purposes. We are committed to ensuring digital accessibility for all users. If you encounter any barriers within these PDF documents or require the information in an alternate format, please contact our team for necessary assistance.
These e-prints are available as postscript or pdf files.
1. P. Roberts, Recent developments on Serre's multiplicity conjectures: Gabber's proof of the nonnegativity conjecture. postscript.
2. P. Roberts and K. Kurano, Adams operations, localized Chern characters, and the positivity of Dutta multiplicity in characteristic 0. postscript.
3. P. Roberts and K. Kurano, The positivity of intersection multiplicities and symbolic powers of prime ideals. postscript.
4. P. Roberts, Intersection Multiplicities and Hilbert Polynomials. postscript
5. P. Roberts and V. Srinivas, Modules of finite length and finite projective dimension. postscript
6. P. Roberts, Heitmann's proof of the direct summand conjecture in dimension 3. postscript
7. P. Roberts, Cycles and Commutative Algebra. postscript
8. P. Roberts and G. Piepmeyer, Constructing modules of finite projective dimension with prescribed intersection multiplicities. pdf
9. P. Roberts, A. Singh, and V. Srinivas, The annihilator of local cohomology in characteristic zero. pdf
10. P. Roberts, Almost regular sequences and the Monomial Conjecture. pdf
11. P. Roberts and S. Spiroff, An algebraic proof of the commutativity of intersection with divisors. pdf
12. P. Roberts, The root closure of a ring of mixed characteristic. pdf
13. P. Roberts, Fontaine rings and local cohomology. pdf
14. P. Roberts, The Homological Conjectures pdf
15. P. Roberts, Local cohomology of Segre product type rings. pdf
16. P. Roberts, The equivalence of two forms of the Canonical Element Conjecture. pdf