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Chapter 19 Java Data Structures
Chapter 19 Java Data Structures

... implementations of the List interface. Which of the two classes you use depends on your specific needs. If you need to support random access through an index without inserting or removing elements from any place other than the end, ArrayList offers the most efficient collection. ...
Kernel Estimation and Model Combination in A Bandit Problem with
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Best Keyword Cover Search
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Longest Common Substring with Approximately k Mismatches
Longest Common Substring with Approximately k Mismatches

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Cost-effective Outbreak Detection in Networks Jure Leskovec Andreas Krause Carlos Guestrin
Cost-effective Outbreak Detection in Networks Jure Leskovec Andreas Krause Carlos Guestrin

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Constant-Time LCA Retrieval
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A New Non-oscillatory Numerical Approach for Structural Dynamics
A New Non-oscillatory Numerical Approach for Structural Dynamics

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On the Use of Non-Stationary Strategies for Solving Two
On the Use of Non-Stationary Strategies for Solving Two

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Efficient Adaptation Text Design Based On The Kullback
Efficient Adaptation Text Design Based On The Kullback

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Paper - George Karypis
Paper - George Karypis

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A Simulation Approach to Optimal Stopping Under Partial Information
A Simulation Approach to Optimal Stopping Under Partial Information

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Rivest-Shamir
Rivest-Shamir

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ppt
ppt

... – Periodicity and convergence ...
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Selection algorithm

In computer science, a selection algorithm is an algorithm for finding the kth smallest number in a list or array; such a number is called the kth order statistic. This includes the cases of finding the minimum, maximum, and median elements. There are O(n) (worst-case linear time) selection algorithms, and sublinear performance is possible for structured data; in the extreme, O(1) for an array of sorted data. Selection is a subproblem of more complex problems like the nearest neighbor and shortest path problems. Many selection algorithms are derived by generalizing a sorting algorithm, and conversely some sorting algorithms can be derived as repeated application of selection.The simplest case of a selection algorithm is finding the minimum (or maximum) element by iterating through the list, keeping track of the running minimum – the minimum so far – (or maximum) and can be seen as related to the selection sort. Conversely, the hardest case of a selection algorithm is finding the median, and this necessarily takes n/2 storage. In fact, a specialized median-selection algorithm can be used to build a general selection algorithm, as in median of medians. The best-known selection algorithm is quickselect, which is related to quicksort; like quicksort, it has (asymptotically) optimal average performance, but poor worst-case performance, though it can be modified to give optimal worst-case performance as well.
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