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NP-Completeness

NP-Completeness

NP-Completeness. Problems Proofs Approximations. Decision Problems. Given Some Universal Set X, Let R be a subset of X. The decision problem for R is: Given an arbitrary element a of X, does a belong to R? Note: X is usually assumed to be a set of

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1.67k views • 141 slides
NP-Completeness

NP-Completeness

NP-Completeness. Problems Proofs Approximations. Decision Problems. Given Some Universal Set X, Let R be a subset of X. The decision problem for R is: Given an arbitrary element a of X, does a belong to R? Note: X is usually assumed to be a set of

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1.65k views • 141 slides
Quick Sort and Merge Sort

Quick Sort and Merge Sort

Quick Sort and Merge Sort. Fei Chen CSCI2100B Data Structures Tutorial 11. Quick Sort. Efficient sorting algorithm Example of Divide and Conquer algorithm Two phases Partition phase Divides the work into half Sort phase Conquers the halves!. Quicksort. Partition Choose a pivot

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1.2k views • 41 slides
2010 ????????????????? Chaos Modelling and Applications in Financial Engineering ????????????????????? ??? ?? ????

2010 ????????????????? Chaos Modelling and Applications in Financial Engineering ????????????????????? ??? ?? ????

2010 ????????????????? Chaos Modelling and Applications in Financial Engineering ????????????????????? ??? ?? ????. Chaos Modelling and Applications in Financial Engineering. ZENGQIANG CHEN. Department of Automation Nankai University Email: chenzq@nankai.edu.cn. ?? ???????????

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515 views • 33 slides
Counting Warmup

Counting Warmup

Counting Warmup. Strings of 7 bits. How many have a run of at least 3 1s? Let S={0,1} 7 Let R?S be the strings with a run of 3 1s R={0,1} * 111{0,1} * ?S To count R, split it into disjoint subsets and count the subsets

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144 views • 4 slides

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