The Bohnenblust-Spitzer algorithm and its applications
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Publication:1612308
DOI10.1016/S0377-0427(01)00472-1zbMath1002.60010MaRDI QIDQ1612308
Publication date: 22 August 2002
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
Geometric probability and stochastic geometry (60D05) Computer graphics; computational geometry (digital and algorithmic aspects) (68U05) Combinatorial probability (60C05) Nonparametric inference (62G99)
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Cites Work
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- Frank Spitzer's work on random walk and Brownian motion
- The cycle lemma and some applications
- The concave majorant of Brownian motion
- The cycle structure of random permutations
- Toeplitz matrices, translation kernels and a related problem in probability theory
- A Combinatorial Lemma and Its Application to Probability Theory
- The Circumference of a Convex Polygon
- Probability Inequalities for the Sum of Independent Random Variables
- Records, permutations and greatest convex minorants
- Convex Hulls of Random Walks
- Breaking Records and Breaking Boards
- The Bricklayer Problem and the Strong Cycle Lemma
- Convex Minorants of Random Walks and Brownian Motion
- A generalization of Spitzer's combinatorial lemma
- Ordered Cycle Lengths in a Random Permutation
- Spitzer's Formula: A Short Proof
- Combinatorial Lemmas in Higher Dimensions
- A Combinatorial Lemma for Complex Numbers
- Finding the convex hull of a simple polygon
