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Ming-Yang Kao

Researcher at Northwestern University

Publications -  202
Citations -  4582

Ming-Yang Kao is an academic researcher from Northwestern University. The author has contributed to research in topics: Time complexity & Planar graph. The author has an hindex of 37, co-authored 202 publications receiving 4438 citations. Previous affiliations of Ming-Yang Kao include Tufts University & Indiana University.

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Proceedings ArticleDOI

Security problems for statistical databases with general cell suppressions

TL;DR: Using graph-theoretical techniques, optimal or efficient algorithms are given for the query system problem, the adversary problem and the minimum complementary suppression problem for statistical database problems for 2D tables whose regular cells, row sums, column sums and table sums may be suppressed.
Posted Content

DNA Self-Assembly For Constructing 3D Boxes

TL;DR: In this article, a mathematical model of DNA self-assembly using 2D tiles to form 3D nanostructures is proposed, which is a more precise superset of their Tile Assembly Model that facilitates building scalable 3D molecules.
Book ChapterDOI

Balanced randomized tree splitting with applications to evolutionary tree constructions

TL;DR: In this paper, a new technique called balanced randomized tree splitting is presented for constructing unknown trees recursively, and two new results on efficient construction of evolutionary trees are obtained: a new upper time-bound on the problem of constructing an evolutionary tree from experiments, and a relatively fast approximation algorithm for binary trees for which the maximum number of leaves in an optimal solution is large.
Posted Content

A manually-checkable proof for the NP-hardness of 11-color pattern self-assembly tile set synthesis

TL;DR: In this paper, a manually-checkable proof for the NP-hardness of 11-PATS has been proposed, which is the first manually-checked proof for any tile set.
Journal ArticleDOI

Multiple-size divide-and-conquer recurrences

TL;DR: This short note reports a master theorem on tight asymptotic solutions to divide-and-conquer recurrences with more than one recursive term.