
- SEMIGROUPS OF VALUATIONS ON LOCAL RINGS STEVEN DALE CUTKOSKY AND BERNARD TEISSIER
- HOMOMORPHISMS 1. Isomorphism of Groups of Small Order
- A SKELETON KEY TO ABHYANKAR'S PROOF OF EMBEDDED RESOLUTION OF CHARACTERISTIC P SURFACES
- Jordan Form For C, the Jordan block Bn() is the n n matrix
- Graded algebras associated to surface singularities
- PERMUTATIONS 1. The Permutations Sn
- ASYMPTOTIC BEHAVIOR OF THE LENGTH OF LOCAL COHOMOLOGY STEVEN DALE CUTKOSKY, HUY T`AI H`A, HEMA SRINIVASAN, AND EMANOIL THEODORESCU
- Matrix Theory 4140/7140, Spring 2011 Class Time: MWF 1:00 -1:50, AS 103.
- NOTES ON INTEGERS STEVEN DALE CUTKOSKY
- FACTORIZATIONS OF BIRATIONAL EXTENSIONS OF LOCAL RINGS STEVEN DALE CUTKOSKY AND HEMA SRINIVASAN
- Solutions to Exam 1 Problem 1. Suppose that A and B are sets. Recall that
- CONJUGACY CLASSES 1. Cayley's Theorem
- Poincare series of line bundles on varieties Steven Dale Cutkosky
- Matrix Theory, Exam 2. You may not use calculators on this test. You also may not use determinants. Your
- Linear Mappings and Matrices Subspaces associated to a matrix
- Toroidalization of Dominant Morphisms of 3-Folds Steven Dale Cutkosky
- MONOMIALIZATION OF MORPHISMS FROM 3 FOLDS TO SURFACES
- Curriculum Vita of STEVEN DALE CUTKOSKY
- AN INTRODUCTION TO SPECTRAL SEQUENCES STEVEN DALE CUTKOSKY
- Definition 1.1. A group G is a set with a law of composition, a rule that assigns to every pair of elements x, y G an element xy G, such that the following properties hold
- VALUATION SEMIGROUPS OF TWO DIMENSIONAL LOCAL RINGS STEVEN DALE CUTKOSKY AND PHAM AN VINH
- ASYMPTOTIC GROWTH OF SATURATED POWERS AND EPSILON MULTIPLICITY
- A SKELETON KEY TO ABHYANKAR'S PROOF OF EMBEDDED RESOLUTION OF CHARACTERISTIC P SURFACES
- FORMAL PRIME IDEALS OF INFINITE VALUE AND THEIR ALGEBRAIC RESOLUTION
- GROWTH OF RANK 1 VALUATION SEMIGROUPS STEVEN DALE CUTKOSKY, KIA DALILI AND OLGA KASHCHEYEVA
- ASYMPTOTIC GROWTH OF ALGEBRAS ASSOCIATED TO POWERS STEVEN DALE CUTKOSKY, JURGEN HERZOG AND HEMA SRINIVASAN
- ALGEBRAIC SERIES AND VALUATION RINGS OVER NONCLOSED FIELDS
- FAILURE OF TAMENESS FOR LOCAL COHOMOLOGY STEVEN DALE CUTKOSKY AND JURGEN HERZOG
- STRONG TOROIDALIZATION OF DOMINANT MORPHISMS OF STEVEN DALE CUTKOSKY
- STRONG TOROIDALIZATION OF BIRATIONAL MORPHISMS OF STEVEN DALE CUTKOSKY
- Toroidalization of Morphisms by Steven Dale Cutkosky
- TOROIDALIZATION OF BIRATIONAL MORPHISMS OF 3-FOLDS STEVEN DALE CUTKOSKY
- COMPLETIONS OF VALUATION RINGS STEVEN DALE CUTKOSKY AND LAURA GHEZZI
- monomialization of strongly prepared morphisms from
- ERRATA OF "LOCAL MONOMIALIZATION AND FACTORIZATION OF MORPHISMS"
- ASYMPTOTIC BEHAVIOUR OF THE CASTELNUOVO-MUMFORD REGULARITY S. Dale Cutkosky
- Vector Spaces 1. Vector Spaces
- MONOMIAL RESOLUTIONS OF MORPHISMS OF ALGEBRAIC
- A SIMPLER PROOF OF TOROIDALIZATION OF MORPHISMS FROM 3-FOLDS TO SURFACES
- SIMULTANEOUS RESOLUTION OF SINGULARITIES (TO APPEAR IN PROC. AMS)
- SEMIGROUPS OF VALUATIONS DOMINATING LOCAL DOMAINS STEVEN DALE CUTKOSKY
- CORRECTIONS AND IMPROVEMENTS ON "RESOLUTIONS OF SINGULARITIES"
- POINCARE SERIES OF RESOLUTIONS OF SURFACE SINGULARITES
- COSETS AND NORMAL SUBGROUPS Suppose that G is a group and H is a subgroup of G. We define a relation on H by
- Eigenvalues and Eigenvectors Definition 0.1. Let A Rnn be an n n (real) matrix. A number R is a (real)
- LOCAL MONOMIALIZATION OF TRANSCENDENTAL STEVEN DALE CUTKOSKY
- BASIC ALGORITHMS IN LINEAR ALGEBRA STEVEN DALE CUTKOSKY
- Inner Product Spaces Definition 0.1. An inner product on a vector space V is an operation on V that assigns
- Elementary row operations on a matrix A I. Interchange two rows.
- MODULAR ARITHMETIC STEVEN DALE CUTKOSKY
- MULTILINEAR ALGEBRA STEVEN DALE CUTKOSKY
- RAMIFICATION OF VALUATIONS STEVEN DALE CUTKOSKY AND OLIVIER PILTANT
- AN INTRODUCTION TO GALOIS THEORY STEVEN DALE CUTKOSKY
- Matrix Theory, Exam 2. You may not use calculators on this test. You also may not use determinants. Your
- THE INTEGERS STEVEN DALE CUTKOSKY
- DUALITY AND TAMENESS MARC CHARDIN, STEVEN DALE CUTKOSKY, JURGEN HERZOG AND HEMA SRINIVASAN
- Determinants Suppose that A = (aij) is an n n matrix. Define Mi,j to be the (n -1) (n -1)
- Algorithms to Compute Bases 1. Dimension
- Introduction to Abstract Algebra 1, 4720/7720 Spring 2011 Class Time: MWF 2:00 -2:50, AS 309.
- SEMIGROUPS OF VALUATIONS ON LOCAL RINGS, II STEVEN DALE CUTKOSKY, BERNARD TEISSIER
- RESOLUTION OF SINGULARITIES FOR 3-FOLDS IN POSITIVE CHARACTERISTIC
- CLASS NOTES ON LINEAR ALGEBRA STEVEN DALE CUTKOSKY
- ASYMPTOTIC REGULARITY OF POWERS OF IDEALS OF POINTS IN A WEIGHTED PROJECTIVE PLANE
- POSITIVITY AND COMPLEXITY OF IDEAL SHEAVES DALE CUTKOSKY, LAWRENCE EIN, AND ROBERT LAZARSFELD
- Orthogonal Diagonalization Orthogonal Matrices. An n n real matrix A is orthogonal if AT A = In. In the
- THE ALGEBRAIC FUNDAMENTAL GROUP OF A CURVE SINGULARITY
- Systems of Equations. Suppose that A is an n n matrix with coefficents in R, and x = (x1, . . . , xn)T Rn. Let v w = vT w be the dot product of the vectors v, w Rn.
- ARITHMETIC MACAULAYFICATION OF PROJECTIVE SCHEMES STEVEN DALE CUTKOSKY AND H`A HUY T`AI
- ABSTRACT ALGEBRA STEVEN DALE CUTKOSKY
- ABHYANKAR'S PROOF OF UNIFORMIZATION IN p-CYCLIC GALOIS EXTENSIONS
- 1. Mappings Definition 1.1. Suppose that S and T are sets. A mapping f : S T is a rule which
- VANISHING OF DIFFERENTIALS ALONG IDEALS AND NONARCHIMEDEAN APPROXIMATION
- Local factorization and monomialization of morphisms (to appear in Asterisque)
- INTRODUCTION TO ALGEBRAIC GEOMETRY STEVEN DALE CUTKOSKY
- INTRODUCTION TO ALGEBRAIC GEOMETRY STEVEN DALE CUTKOSKY
- GEOMETRIC METHODS IN COMMUTATIVE ALGEBRA STEVEN DALE CUTKOSKY
- VALUATION SEMIGROUPS OF TWO DIMENSIONAL LOCAL RINGS STEVEN DALE CUTKOSKY AND PHAM AN VINH