Kinetic Data Structures: Animating Proofs Through Time Julien Basch∗ Jo˜ao Comba† Leonidas J. Guibas‡ John Hershberger§ Craig D. Silverstein¶ Li Zhangk When motion begins, each certificate remains valid until th

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• Computer science
• Geometry
• Computing
• Computational geometry
• Triangulation
• Delaunay triangulation
• Kinetic data structure
• John Hershberger
• Convex hull
• Voronoi diagram
• Leonidas J. Guibas
• Closest pair of points problem

Algorithms and Data Structures Winter TermExercises for UnitLet U = {0, 1, . . . , K − 1}, let p ≥ K be a prime number, and let 0 < t < K. For 0 ≤ a, b < p define

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• Information retrieval
• Search algorithms
• Information science
• Hashing
• Cryptographic hash functions
• Error detection and correction
• Hash function
• Hash table
• Universal hashing
• Locality-sensitive hashing

Fast Hierarchical Clustering and Other Applications of Dynamic Closest Pairs David Eppstein∗ Abstract dynamic closest pair problem. It can be solved by brute force 2 We develop data structures for dynamic closest pair

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• Mathematics
• Statistics
• Applied mathematics
• Data mining
• Search algorithms
• Approximation algorithms
• Discrete geometry
• Nearest neighbor search
• Numerical analysis
• Hierarchical clustering
• Cluster analysis
• K-means clustering

Algorithms and Data Structures (WS15/16) Example Solutions for Unit 4 Problem 1 skipped

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• Mathematics
• Mathematical analysis
• Mathematical induction
• Integer sequences
• Approximation theory
• Mathematical series
• Binomial coefficient
• Aurifeuillean factorization

Algorithms and Data Structures (WS15/16) Example Solutions for Unit 10 Question 2 We show a slight generalization of the problem: Let f : U → T ∈ H, with H ⊆ U → T universal, g : U → T 0 ∈ H0 , with H0 ⊆

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Algorithms and Data Structures Winter TermExercises for UnitShow that the price of anarchy for routing games with quadratic latency functions `e (x) = x2 is at most

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• Mathematical analysis
• Game theory
• Analysis
• Mathematics
• Price of anarchy
• Routing
• Convex function

lsf_89863 (Algorithms and Data Structures) (ohne Freitexte)

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• Higher education in Brazil
• Qualis
• Algorithm
• Data structure
• Academia

With the modern galaxy surveys containing millions of galaxies, we are in the era of Precision Cosmology and accurate theoretical predictions are necessary for efficient use of data. However, the structures observed toda

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• Mathematical analysis
• Mathematical physics
• Physics
• Applied mathematics
• Operations research
• Physical cosmology
• Mathematical optimization
• Perturbation theory
• BroydenFletcherGoldfarbShanno algorithm
• N-body simulation

Algorithms and Data Structures (WS15/16) Example Solutions for UnitQuestion 2 In this problem, we will not distinguish the key xi and the node which store xi . Let Xij be an indicator random variable where Xij = 1

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IEEE COMSOC MMTC E-Letter Synthesis Filter/Decoder Structures in Speech Codecs Jerry D. Gibson, Electrical & Computer Engineering, UC Santa Barbara, CA, USA Abstract Using the Shannon backward channel

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• Digital signal processing
• Code-excited linear prediction
• Digital media
• Audio codecs
• Signal processing
• Data compression
• Algebraic code-excited linear prediction
• Linear predictive coding
• Ratedistortion theory
• Speech coding
• Filter bank
• Weighting filter