Faculty

Institution

Unit

Venue

Daniel Dan Saracino

Neil R Grabois Professor of Mathematics

Colgate University

Affiliations

Colgate University

Division of Natural Sciences and Mathematics

Mathematics Department

Daniel Dan Saracino is currently serving as a Colgate University Neil R Grabois Professor of Mathematics at Colgate University.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Daniel Dan Saracino

Colgate University

Neil R Grabois Professor of Mathematics

You can click a keyword to filter the displayed items

applied mathematics mathematics combinatorics combinatorial theory discrete mathematics graph theory geometric topology mathematical sciences polyhedron quantitative science studies fractals algebraic combinatorics computer science computational complexity probability theory homological algebra topology algebraic topology combinatorial optimization discrete algorithms spectral theory mathematical bioscience theoretical biology scientific computing function spaces analytic combinatorics combinatorial problems combinatorial methods enumerative combinatorics restricted permutations asymptotic minimum number toggle groups logic in computer science natural computing pure mathematics data science philosophy of mathematics automated deduction approximate reasoning automated reasoning mathematical logic philosophical logic theoretical computer science knowledge representation and reasoning theory of computation

Notable Scholarly Works

Notable Federal Grants

Collaborators

Transitive Generalized Toggle Groups Containing a Cycle. Journal of Algebraic Combinatorics (2024)

Jonathan S. BloomDan Saracino

mathematicsgroup theoryalgebraic combinatoricstoggle groups

Strictly Increasing and Decreasing Sequences in Subintervals of Words and a Conjecture of Guo and Poznanović. European Journal of Combinatorics (2023)

On Criteria for Rook Equivalence of Ferrers Boards. European Journal of Combinatorics (2018)

Rook and Wilf Equivalence of Integer Partitions. European Journal of Combinatorics (2018)

Pattern Avoidance for Set Partitions \`a La Klazar. Discrete Mathematics & Theoretical Computer Science (2016)

Proofs and Generalizations of a Homomesy Conjecture of Propp and Roby. Discrete Mathematics (2015)

A Homomesy Conjecture of J. Propp and T. Roby. arXiv (Cornell University) (2013)

topologyhomological algebramathematical sciencesapplied mathematicsmathematicsalgebraic topologygeometric topology

An Excursion Into Nonlinear Ramsey Theory. Graphs and Combinatorics (2012)

Modified Growth Diagrams, Permutation Pivots, and the Bwx Map $\Phi^*$. Discrete Mathematics & Theoretical Computer Science (2012)

Modified Growth Diagrams, Permutation Pivots, and the Bwx Map ϕ ⁎. Journal of Combinatorial Theory Series A (2012)

mathematical analysiscombinatorial theorydiscrete mathematicscomputational mathematicspattern formationcombinatoricstheoretical biologyfractalsscientific computingquantitative science studiescomplex systemsmathematical biosciencequantitative biologyapplied mathematicsmathematicspolyhedron

1
2
3
4
10 / page

Daniel Dan Saracino

Neil R Grabois Professor of Mathematics

Colgate University

Affiliations

Colgate University

Division of Natural Sciences and Mathematics

Mathematics Department

Daniel Dan Saracino is currently serving as a Colgate University Neil R Grabois Professor of Mathematics at Colgate University.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Daniel Dan Saracino

Colgate University

Neil R Grabois Professor of Mathematics

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Transitive Generalized Toggle Groups Containing a Cycle. Journal of Algebraic Combinatorics (2024)

Jonathan S. BloomDan Saracino

mathematicsgroup theoryalgebraic combinatoricstoggle groups

Strictly Increasing and Decreasing Sequences in Subintervals of Words and a Conjecture of Guo and Poznanović. European Journal of Combinatorics (2023)

On Criteria for Rook Equivalence of Ferrers Boards. European Journal of Combinatorics (2018)

Rook and Wilf Equivalence of Integer Partitions. European Journal of Combinatorics (2018)

Pattern Avoidance for Set Partitions \`a La Klazar. Discrete Mathematics & Theoretical Computer Science (2016)

Proofs and Generalizations of a Homomesy Conjecture of Propp and Roby. Discrete Mathematics (2015)

A Homomesy Conjecture of J. Propp and T. Roby. arXiv (Cornell University) (2013)

topologyhomological algebramathematical sciencesapplied mathematicsmathematicsalgebraic topologygeometric topology

An Excursion Into Nonlinear Ramsey Theory. Graphs and Combinatorics (2012)

Modified Growth Diagrams, Permutation Pivots, and the Bwx Map $\Phi^*$. Discrete Mathematics & Theoretical Computer Science (2012)

Modified Growth Diagrams, Permutation Pivots, and the Bwx Map ϕ ⁎. Journal of Combinatorial Theory Series A (2012)

1
2
3
4
10 / page