Data Structures & Algorithms in Java ---- Arrays
2013-05-06 22:13
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1、Summary
• Arrays in Java are objects, created with the new operator.
• Unordered arrays offer fast insertion but slow searching and deletion.
• Wrapping an array in a class protects the array from being inadvertently altered.
• A class interface comprises the methods (and occasionally fields) that the class user can access.
• A class interface can be designed to make things simple for the class user.
• A binary search can be applied to an ordered array.
• The logarithm to the base B of a number A is (roughly) the number of times you can divide A by B before the result is less than 1.
• Linear searches require time proportional to the number of items in an array.
• Binary searches require time proportional to the logarithm of the number of items.
• Big O notation provides a convenient way to compare the speed of algorithms.
• An algorithm that runs in O(1) time is the best, O(log N) is good, O(N) is fair, and O(N2) is pretty bad.
2、Big O notation
Automobiles are divided by size into several categories: subcompacts, compacts, midsize, and so on. These categories provide a quick idea what size car you're talking about, without needing to mention actual dimensions. Similarly, it's useful to have a shorthand
way to say how efficient a computer algorithm is. In computer science, this rough measure is called Big O notation.
3、Binary Search with the find() Method
• Arrays in Java are objects, created with the new operator.
• Unordered arrays offer fast insertion but slow searching and deletion.
• Wrapping an array in a class protects the array from being inadvertently altered.
• A class interface comprises the methods (and occasionally fields) that the class user can access.
• A class interface can be designed to make things simple for the class user.
• A binary search can be applied to an ordered array.
• The logarithm to the base B of a number A is (roughly) the number of times you can divide A by B before the result is less than 1.
• Linear searches require time proportional to the number of items in an array.
• Binary searches require time proportional to the logarithm of the number of items.
• Big O notation provides a convenient way to compare the speed of algorithms.
• An algorithm that runs in O(1) time is the best, O(log N) is good, O(N) is fair, and O(N2) is pretty bad.
2、Big O notation
Automobiles are divided by size into several categories: subcompacts, compacts, midsize, and so on. These categories provide a quick idea what size car you're talking about, without needing to mention actual dimensions. Similarly, it's useful to have a shorthand
way to say how efficient a computer algorithm is. In computer science, this rough measure is called Big O notation.
3、Binary Search with the find() Method
public int find(double searchKey) { int lowerBound = 0; int upperBound = nElems - 1; int curIn; while (true) { curIn = (lowerBound + upperBound) / 2; if (a[curIn] == searchKey) { return curIn; // found it } else if (lowerBound > upperBound) { return nElems; // can't find it } else // divide range { if (a[curIn] < searchKey) { lowerBound = curIn + 1; // it's in upper half } else { upperBound = curIn - 1; // it's in lower half } } // end else divide range } // end while } // end find()
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