Database System Concepts
7th Edition
ISBN: 9780078022159
Author: Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher: McGraw-Hill Education
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Question
For the terminology stored in each cell of the table below, choose a corresponding key point from the Hints section below and put the number (not the text). Some choices may be used multiple times or not at all.
Dictionary(map) ADT: | Quicksort: | Mergesort: |
Radix sort over big integer numbers: |
Insertion sort: |
Selection sort: | Heapsort: |
Counting sort over a small range of integers: |
Bucket sort: | Bubble sort: |
Depth-First-Search: |
Bellman-Ford’s |
Prim’s algorithm: | Dijkstra’s algorithm: | 0-1 knapsack problem: |
Hints :
- sorting: continuously swapping elements while finding the next number to add in the sorted sublist
- sorting: an improved selection sort - extracting the root of a binary tree to get the maximal/minimal key
- sorting: removing one element from the input data, then finding the location it belongs within the sorted sublist, and inserts it there
- sorting: in general, sorting the least significant position first
- sorting: finding the smallest element in the unsorted sublist
- sorting: partition into two sub-arrays around a pivot value then making recursive calls
- sorting: recursively dividing into two sub-arrays first then merge them to produce new sorted sublists
- sorting: parallel processing for all the input data
- sorting: its efficiency is heavily depending on the uniform distribution of input data
- sorting: non-comparison algorithm utilizing integer characteristics by counting the number of objects that have each distinct key value
- sorting: branch and bound among input data elements
- completely connected graph
- handling negative edge cost in finding the single-source shortest path
- finding values by key, not by positional information such as index
- a non-deterministic polynomial (NP) problem
- finding shortest paths from a source to all other nodes on the graph producing a shortest-path tree
- a dynamic programming solution
- a greedy choice solution
- tree of n-1 edges (n: number of vertices)
- use a queue to traverse an entire graph
- use a stack to traverse an entire graph
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