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Algorithms

C

YANG HU

Simple is the beginning of wisdom. From the essence of practice,this book to briefly explain the concept and vividly cultivate programming interest, you will learn it easy and fast.

http://en.verejava.com

Copyright 2020 Yang Hu

All rights reserved.

ISBN : 979867399392 7

CONTENTS

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14.1

14.2

14.3

14.4

15.1

15.2

15.3

15.4

16.1

16.2

16.3

17.1

17.2

17.3

23.1

23.2

23.3

23.4

23.5

23.6

26.1

26.2

26.3

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Linear Table Definition

Linear Table:

Sequence of elements, is a one-dimensional array.

. Define a one-dimensional array of student scores

TestOneArray.c

#include int main () { int scores [] = { , , , , , }; int length = sizeof ( scores ) / sizeof ( scores [ ]); int i ; for ( i = ; i < length ; i ++) { printf ( "%d," , scores [ i ]); } return ; }

Result:

90,70,50,80,60,85,

Maximum Value

Maximum of Integer Sequences:

. Algorithmic ideas

Compare arrays[i] with arrays[i + 1] , if arrays[i] > arrays[i + 1] are exchanged. So continue until the last number, arrays[length - 1] is the maximum.

TestMaxValue.c

#include int max ( int arrays [], int length ) { int i ; for ( i = ; i < length - ; i ++) { if ( arrays [ i ] > arrays [ i + ]) // swap { int temp = arrays [ i ]; arrays [ i ] = arrays [ i + ]; arrays [ i + ] = temp ; } } int maxValue = arrays [ length - ]; return maxValue ; } int main () { int scores [] = { , , , , }; int length = sizeof ( scores ) / sizeof ( scores [ ]); int maxValue = max ( scores , length ); printf ( "Max Value = %d\n" , maxValue ); }

Result:

Max Value = 95

Bubble Sorting Algorithm

Bubble Sorting Algorithm:

Compare arrays[j] with arrays[j + 1] , if arrays[j] > arrays[j + 1] are exchanged.

Remaining elements repeat this process, until sorting is completed.

Sort the following numbers from small to large

Explanation:

No sorting,

Comparing,

Already sorted

. First sorting:

. Second sorting:

. Third sorting:

No swap so terminate sorting : we can get the sorting numbers from small to large

TestBubbleSort.c

#include int main () { int scores [] = { , , , , , }; int length = sizeof ( scores ) / sizeof ( scores [ ]); sort ( scores , length ); int i ; for ( i = ; i < length ; i ++) { printf ( "%d," , scores [ i ]); } return ; } void sort ( int arrays [], int length ) { int i ; int j ; for ( i = ; i < length - ; i ++) { for ( j = ; j < length - i - ; j ++) { //swap if ( arrays [ j ] > arrays [ j + ]) { int flag = arrays [ j ]; arrays [ j ] = arrays [ j + ]; arrays [ j + ] = flag ; } } } }

Result:

50,60,70,80,85,90,

Minimum Value

Search the Minimum of Integer Sequences:

. Algorithmic ideas

Initial value minIndex=0, j=1 Compare arrays[minIndex] with arrays[j]

if arrays[minIndex] > arrays[j] then minIndex=j, j++ else j++. continue until the last number, arrays[minIndex] is the Min Value.

TestMinValue.c

#include int min ( int arrays [], int length ) { int minIndex = ; // the index of the minimum int j ; for ( j = ; j < length ; j ++) { if ( arrays [ minIndex ] > arrays [ j ]) { minIndex = j ; } } return arrays [ minIndex ]; } int main () { int scores [] = { , , , , }; int length = sizeof ( scores ) / sizeof ( scores [ ]); int minValue = min ( scores , length ); printf ( "Min Value = %d\n" , minValue ); }

Result:

Min Value = 50

Select Sorting Algorithm

Select Sorting Algorithm:

Sorts an array by repeatedly finding the minimum element from unsorted part and putting it at the beginning.

Sort the following numbers from small to large

Explanation:

No sorting,

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