Michael Stillman

Q: What Schools Are Affiliated With Michael Stillman

Michael Stillman is affiliated with the following schools: University of California, Berkeley, Cornell University, Harvard University

Michael Stillman's AcademicInfluence.com Rankings

Michael Stillman

Mathematics

#2843

World Rank

#4306

Historical Rank

#1099

USA Rank

Measure Theory

#4403

World Rank

#5174

Historical Rank

#1227

USA Rank

mathematics Degrees

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Mathematics

Michael Stillman's Degrees

PhD Mathematics University of California, Berkeley

Why Is Michael Stillman Influential?

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According to Wikipedia, Michael Eugene Stillman is an American mathematician working in computational algebraic geometry and commutative algebra. He is a Professor of Mathematics at Cornell University. He is known for being one of the creators of the Macaulay2 computer algebra system.

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Michael Stillman's Published Works

Number of citations in a given year to any of this author's works

Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author

Published Works

Algebraic geometry of Bayesian networks (2003) (214)
A criterion for detectingm-regularity (1987) (183)
Computations in Algebraic Geometry with Macaulay 2 (2001) (160)
A theorem on refining division orders by the reverse lexicographic order (1987) (139)
On the Complexity of Computing Syzygies (1988) (134)
Computation of Hilbert Functions (1992) (114)
Determinantal Equations for Curves of High Degree (1988) (106)
Reverse-engineering of polynomial dynamical systems (2006) (101)
A system for computation in algebraic geometry and commutative algebra (1996) (95)
Cohomology on Toric Varieties and Local Cohomology with Monomial Supports (2000) (91)
Open Problems on Syzygies and Hilbert Functions (2009) (67)
Toric Hilbert schemes (2002) (48)
Practical Gröbner basis computation (2012) (48)
Parameter estimation for Boolean models of biological networks (2009) (42)
A Family of Ideals of Minimal Regularity and the Hilbert Series ofC r (Δ) (1997) (39)
Strategies for Computing Minimal Free Resolutions (1998) (38)
Local cohomology of bivariate splines (1997) (35)
The design of Macaulay: a system for computing in algebraic geometry and commutative algebra (1986) (34)
Connectedness of Hilbert schemes (2005) (33)
Gröbner bases, monomial group actions, and the Cox rings of Del Pezzo surfaces (2007) (30)
The minimal free resolution of a Borel ideal (2008) (30)
Grobner bases and extension of scalars (1992) (29)
Ideals containing the squares of the variables (2008) (29)
Dense networks that do not synchronize and sparse ones that do. (2019) (24)
The Hodge Numbers of Divisors of Calabi‐Yau Threefold Hypersurfaces (2017) (23)
Reverse Engineering of Dynamic Networks (2007) (20)
Using SAGBI bases to compute invariants (1999) (19)
Methods for computing in algebraic geometry and commutative algebra Rome, March 1990 (1990) (18)
Learning selection strategies in Buchberger's algorithm (2020) (17)
The Geometry of Generations (2014) (17)
Minimal surfaces and weak gravity (2019) (16)
Experiments with the Site Frequency Spectrum (2011) (15)
Algorithms for the Toric Hilbert scheme (2000) (15)
Linear syzygies and line bundles on an algebraic curve (1989) (14)
Local Equations for the Toric Hilbert Scheme (2000) (14)
Software for algebraic geometry (2008) (14)
Gröbner Bases and Applications: A Tutorial on Generic Initial Ideals (1998) (12)
Tools for computing primary decompositions and applications to ideals associated to Bayesian networks (2005) (11)
Quadratic Gorenstein rings and the Koszul property I (2019) (9)
Groebner bases, monomial group actions, and the Cox rings of Del Pezzo surfaces (2006) (8)
Flips and the Hilbert scheme over an exterior algebra (2007) (7)
High rank linear syzygies on low rank quadrics (2010) (6)
Quadratic Gorenstein Rings and the Koszul Property II (2021) (5)
COMPUTATIONS IN INTERSECTION RINGS OF FLAG BUNDLES (2012) (5)
A counter-example to the Schenck-Stiller "2r + 1" conjecture (2019) (5)
Circulant networks of identical Kuramoto oscillators: Seeking dense networks that do not globally synchronize and sparse ones that do (2019) (5)
On the geometry of parametrized bicubic surfaces (2007) (4)
Singular Value Decomposition of Complexes (2018) (4)
Towards a black-box solver for finite games: Finding all Nash equilibriua with Gambit and PHCpack (2008) (4)
Geometric properties derived from generic initial spaces (2007) (3)
Computing in algebraic geometry and commutative algebra using Macaulay 2 (2003) (3)
A new bound for smooth spline spaces (2019) (3)
Construction of holomorphic differential forms on the moduli space of Abelian varieties (1983) (3)
Computing with sheaves and sheaf cohomology in algebraic geometry: preliminary version (2006) (3)
Quaternary quartic forms and Gorenstein rings (2021) (2)
Computing the equations of a variety (1993) (2)
Practical Groebner Basis Computation (2012) (2)
Coalescent experiments II: Markov bases of classical population genetic statistics (2009) (2)
SCHURRINGS : A PACKAGE FOR COMPUTING WITH SYMMETRIC FUNCTIONS (2011) (2)
Superpotentials from singular divisors (2022) (2)
Michael Stillman (2007) (1)
Data types, functions, and programming (2002) (1)
Calabi–Yau threefolds in $\mathbb{P}^n$ and Gorenstein rings (2020) (1)
New Results - Geometry (2004) (0)
1 2 0 Fe b 19 92 Gröbner Bases and Extension of Scalars (1991) (0)
C. Using Macaulay 2 (1999) (0)
PROBLEMS on SYZYGIES and HILBERT FUNCTIONS (2008) (0)
Algebraic and Combinatorial Approaches in Systems Biology 2015 (2015) (0)
Algebraic network reconstruction of discrete dynamical systems (2022) (0)

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What Schools Are Affiliated With Michael Stillman?

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Michael Stillman's Academic­Influence.com Rankings