Homology and Cohomology Theory 14Fxx [1] Timothy G. Abbott, Kiran S. Kedlaya, and David Roe, Bounding Picard numbers of surfaces using p-adic cohomology, Martin Bright, Brauer groups of diagonal quartic surface

Source URL: magma.maths.usyd.edu.au

Cycles and Subschemes 14Cxx [1] Timothy G. Abbott, Kiran S. Kedlaya, and David Roe, Bounding Picard numbers of surfaces using p-adic cohomology, Anita Buckley and Bal´azs Szendr¨oi, Orbifold Riemann-Roch for

Source URL: magma.maths.usyd.edu.au

361 Documenta Math. Erratum for “Slope Filtrations Revisited” Kiran S. Kedlaya

Source URL: documenta.sagemath.org

361 Documenta Math. Erratum for “Slope Filtrations Revisited” Kiran S. Kedlaya

Source URL: www.math.uiuc.edu

Fast polynomial factorization and modular composition∗ Kiran S. Kedlaya† MIT Christopher Umans‡ Caltech

Source URL: users.cms.caltech.edu

Fast modular composition in any characteristic Kiran S. Kedlaya∗ MIT Christopher Umans† Caltech

Source URL: users.cms.caltech.edu

• Computer algebra
• Computational complexity theory
• Polynomials
• Algebra
• Factorization of polynomials
• Polynomial
• Time complexity
• Reduction
• Polynomial greatest common divisor
• Factorization of polynomials over finite fields

The ´etale theta function of S. Mochizuki Kiran S. Kedlaya Department of Mathematics, University of California, San Diego http://kskedlaya.org/slides/

Source URL: kskedlaya.org

• Riemann surfaces
• Theta function
• Sine

AAdd to Reading List

Source URL: www.artofproblemsolving.com

Language: English - Date: 2015-11-20 21:53:36

AAdd to Reading List

Source URL: artofproblemsolving.com

Language: English - Date: 2015-12-30 13:01:43

Solutions to the 73rd William Lowell Putnam Mathematical Competition Saturday, December 1, 2012 Kiran Kedlaya and Lenny Ng A–1 Without loss of generality, assume d1 ≤ d2 ≤ · · · ≤ d12 . 2 < d 2 + d 2 for some

Source URL: kskedlaya.org