Computing a single cell in the overlay of two simple polygons

Linear-Time Triangulation of a Simple Polygon Made Easier Via Randomization

Amato, N.
Goodrich, M.
Ramos, E.

January 2000

We describe a randomized algorithm for computing the trapezoidal decomposition of a simple polygon. ...

Randomization Yields Simple $O(n \log^{\star} n)$ Algorithms for Difficult $\Omega(n)$ Problems

Devillers, Olivier

January 1992

International audienceWe use here the results on the influence graph to adapt them for particular ca...

THE COMBINATORIAL COMPLEXITY OF POLYGON OVERLAY

Alan Saalfeld

December 2014

The number of elementary connected regions arising from polygon overlay of two or more map layers is...

Computing a single cell in the overlay of two simple polygons

Berg, M. de
Devillers, O.
Dobrindt, K.T.G.
Schwarzkopf, O.

January 1997

This note combines the lazy randomized incremental construction scheme with the technique of \conne...

Computing a Single Cell in the Overlay of two Simple Polygons?

Mark Berg
Olivier Devillers
Katrin Dobrindt
Otfried Schwarzkopf A

February 2008

This note combines the lazy randomized incremental construction scheme with the technique of \connec...

A simple and fast incremental randomized algorithm for computing trapezoidal decompositions and for triangulating polygons

Seidel, Raimund

July 1991

AbstractThis paper presents a very simple incremental randomized algorithm for computing the trapezo...

Reprint of: A simple and fast incremental randomized algorithm for computing trapezoidal decompositions and for triangulating polygons

Seidel, Raimund

August 2010

AbstractThis paper presents a very simple incremental randomized algorithm for computing the trapezo...

A Simple and Fast Incremental Randomized Algorithm for Computing Trapezoidal Decompositions and for Triangulating Polygons

Raimund Seidel

January 1991

This paper presents a very simple incremental randomized algorithm for computing the trapezoidal dec...

Computing many faces in arrangements of lines and segments

Agarwal, P.K.
Matoušek, J.
Schwarzkopf, O.

January 1998

We present randomized algorithms for computing many faces in an arrangement of lines or of segments ...

On lazy randomized incremental construction

M. De Berg
K. Dobrindt
O. Schwarzkopf
M. De Berg
K. Dobrindt
O. Schwarzkopf
Mark Berg
Katrin Dobrindt
Otfried Schwarzkopf

January 1994

We introduce a new type of randomized incremental algorithms. Contrary to standard randomized increm...

Linear-time Delaunay triangulations simplified

Buchin, K.
Mulzer, W.

January 2009

Recently it was shown that — under reasonable assumptions— Voronoi diagrams and Delaunay triangulati...

Constructing Planar Cuttings in Theory and Practice

Sariel Har-Peled

November 2007

We present several variants of a new randomized incremental algorithm for computing a cutting in an ...

Linear-Time Triangulation of a Simple Polygon Made Easier Via Randomization," Discrete and Computational Geometry

Nancy M. Amato
Michael T. Goodrich
Edgar A. Ramos

January 2001

We describe a randomized algorithm for computing the trapezoidal decomposition of a simple polygon. ...

Computing Faces in Segment and Simplex Arrangements

Nancy M. Amato
Michael T. Goodrich
Edgar A. Ramos

January 1995

For a set S of n line segments in the plane, we give the first work-optimal deterministic parallel a...

Linear-Time Triangulation of a Simple Polygon Made Easier Via Randomization

Amato, N.
Goodrich, M.
Ramos, E.

January 2000

We describe a randomized algorithm for computing the trapezoidal decomposition of a simple polygon. ...

Randomization Yields Simple $O(n \log^{\star} n)$ Algorithms for Difficult $\Omega(n)$ Problems

Devillers, Olivier

January 1992

International audienceWe use here the results on the influence graph to adapt them for particular ca...

THE COMBINATORIAL COMPLEXITY OF POLYGON OVERLAY

Alan Saalfeld

December 2014

The number of elementary connected regions arising from polygon overlay of two or more map layers is...

Computing a single cell in the overlay of two simple polygons

Berg, M. de
Devillers, O.
Dobrindt, K.T.G.
Schwarzkopf, O.

January 1997

This note combines the lazy randomized incremental construction scheme with the technique of \conne...

Computing a Single Cell in the Overlay of two Simple Polygons?

Mark Berg
Olivier Devillers
Katrin Dobrindt
Otfried Schwarzkopf A

February 2008

This note combines the lazy randomized incremental construction scheme with the technique of \connec...

A simple and fast incremental randomized algorithm for computing trapezoidal decompositions and for triangulating polygons

Seidel, Raimund

July 1991

AbstractThis paper presents a very simple incremental randomized algorithm for computing the trapezo...

Reprint of: A simple and fast incremental randomized algorithm for computing trapezoidal decompositions and for triangulating polygons

Seidel, Raimund

August 2010

AbstractThis paper presents a very simple incremental randomized algorithm for computing the trapezo...

A Simple and Fast Incremental Randomized Algorithm for Computing Trapezoidal Decompositions and for Triangulating Polygons

Raimund Seidel

January 1991

This paper presents a very simple incremental randomized algorithm for computing the trapezoidal dec...

Computing many faces in arrangements of lines and segments

Agarwal, P.K.
Matoušek, J.
Schwarzkopf, O.

January 1998

We present randomized algorithms for computing many faces in an arrangement of lines or of segments ...

On lazy randomized incremental construction

M. De Berg
K. Dobrindt
O. Schwarzkopf
M. De Berg
K. Dobrindt
O. Schwarzkopf
Mark Berg
Katrin Dobrindt
Otfried Schwarzkopf

January 1994

We introduce a new type of randomized incremental algorithms. Contrary to standard randomized increm...

Linear-time Delaunay triangulations simplified

Buchin, K.
Mulzer, W.

January 2009

Recently it was shown that — under reasonable assumptions— Voronoi diagrams and Delaunay triangulati...

Constructing Planar Cuttings in Theory and Practice

Sariel Har-Peled

November 2007

We present several variants of a new randomized incremental algorithm for computing a cutting in an ...

Linear-Time Triangulation of a Simple Polygon Made Easier Via Randomization," Discrete and Computational Geometry

Nancy M. Amato
Michael T. Goodrich
Edgar A. Ramos

January 2001

We describe a randomized algorithm for computing the trapezoidal decomposition of a simple polygon. ...

Computing Faces in Segment and Simplex Arrangements

Nancy M. Amato
Michael T. Goodrich
Edgar A. Ramos

January 1995

For a set S of n line segments in the plane, we give the first work-optimal deterministic parallel a...

Linear-Time Triangulation of a Simple Polygon Made Easier Via Randomization

Amato, N.
Goodrich, M.
Ramos, E.

January 2000

We describe a randomized algorithm for computing the trapezoidal decomposition of a simple polygon. ...

Randomization Yields Simple $O(n \log^{\star} n)$ Algorithms for Difficult $\Omega(n)$ Problems

Devillers, Olivier

January 1992

International audienceWe use here the results on the influence graph to adapt them for particular ca...

THE COMBINATORIAL COMPLEXITY OF POLYGON OVERLAY

Alan Saalfeld

December 2014

The number of elementary connected regions arising from polygon overlay of two or more map layers is...

Computing a single cell in the overlay of two simple polygons

Abstract

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Computing a single cell in the overlay of two simple polygons

Abstract

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