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Jeffrey Scott Vitter

Researcher at University of Mississippi

Publications -  342
Citations -  19164

Jeffrey Scott Vitter is an academic researcher from University of Mississippi. The author has contributed to research in topics: Data structure & Sorting. The author has an hindex of 66, co-authored 341 publications receiving 18546 citations. Previous affiliations of Jeffrey Scott Vitter include Texas A&M University & University of Kansas.

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Proceedings ArticleDOI

Dynamic generation of discrete random variates

TL;DR: Efficient new algorithms for generating a random variate distributed according to a dynamically changing set of N weights are presented and their techniques applied to a lookup-table technique in order to obtain expected constant time in the worst case for generation and update.

USeR: A New Framework for Redoing.

TL;DR: The USSfR data structure organizes the recovery information in a natural tree-like fashion that is easy to implement in a variety of interactive settings, including text editors, graphics layout systems, algorithm simulators, and program development systems.
Journal ArticleDOI

Parallel transitive closure and point location in planar structures

TL;DR: Parallel algorithms for several graph and geometric problems are presented, including transitive closure and topological sorting in planar $st$-graphs, preprocessing planar subdivisions for point location queries, and construction of visibility representations and drawings of planar graphs.
Journal ArticleDOI

Lower bounds for planar orthogonal drawings of graphs

TL;DR: Planar orthogonal drawings of graphs are studied and lower bounds on the number of bends along the edges are provided and this work finds applications in VLSI layout, aesthetic graph drawing, and communication by light or microwave.
Proceedings ArticleDOI

I/O-efficient algorithms for contour-line extraction and planar graph blocking

TL;DR: In this article, the authors present an I/O-optimal algorithm for the contour-line extraction problem on a polyhedral terrain C, where the contours at z-coordinate h, denoted Ch, are defined to be the intersection of the plane z = h with C.