Weiss的java数据结构与问题解决

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  import java.util.Random;

  public final class MaxSumTest

  {

  static private int seqStart = 0;

  static private int seqEnd = -1;

  /**

  * Cubic maximum contiguous subsequence sum algorithm.

  * seqStart and seqEnd represent the actual best sequence.

  */

  public static int maxSubSum1( int [ ] a )

  {

  int maxSum = 0;

  for( int i = 0; i < a.length; i++ )

  for( int j = i; j < a.length; j++ )

  {

  int thisSum = 0;

  for( int k = i; k <= j; k++ )

  thisSum += a[ k ];

  if( thisSum > maxSum )

  {

  maxSum = thisSum;

  seqStart = i;

  seqEnd = j;

  }

  }

  return maxSum;

  }

  /**

  * Quadratic maximum contiguous subsequence sum algorithm.

  * seqStart and seqEnd represent the actual best sequence.

  */

  public static int maxSubSum2( int [ ] a )

  {

  int maxSum = 0;

  for( int i = 0; i < a.length; i++ )

  {

  int thisSum = 0;

  for( int j = i; j < a.length; j++ )

  {

  thisSum += a[ j ];

  if( thisSum > maxSum )

  {

  maxSum = thisSum;

  seqStart = i;

  seqEnd = j;

  }

  }

  }

  return maxSum;

  }

  /**

  * Linear-time maximum contiguous subsequence sum algorithm.

  * seqStart and seqEnd represent the actual best sequence.

  */

  public static int maxSubSum3( int [ ] a )

  {

  int maxSum = 0;

  int thisSum = 0;

  for( int i = 0, j = 0; j < a.length; j++ )

  {

  thisSum += a[ j ];

  if( thisSum > maxSum )

  {

  maxSum = thisSum;

  seqStart = i;

  seqEnd = j;

  }

  else if( thisSum < 0 )

  {

  i = j + 1;

  thisSum = 0;

  }

  }

  return maxSum;

  }

  /**

  * Recursive maximum contiguous subsequence sum algorithm.

  * Finds maximum sum in subarray spanning a[left..right].

  * Does not attempt to maintain actual best sequence.

  */

  private static int maxSumRec( int [ ] a, int left, int right )

  {

  int maxLeftBorderSum = 0, maxRightBorderSum = 0;

  int leftBorderSum = 0, rightBorderSum = 0;

  int center = ( left + right ) / 2;

  if( left == right ) // Base case

  return a[ left ] > 0 ? a[ left ] : 0;

  int maxLeftSum = maxSumRec( a, left, center );

  int maxRightSum = maxSumRec( a, center + 1, right );

  for( int i = center; i >= left; i? )

  {

  leftBorderSum += a[ i ];

  if( leftBorderSum > maxLeftBorderSum )

  maxLeftBorderSum = leftBorderSum;

  }

  for( int i = center + 1; i <= right; i++ )

  {

  rightBorderSum += a[ i ];

  if( rightBorderSum > maxRightBorderSum )

  maxRightBorderSum = rightBorderSum;

  }

  return max3( maxLeftSum, maxRightSum,

  maxLeftBorderSum + maxRightBorderSum );

  }

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Weiss的java数据结构与问题解决

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