Data Structures and Algorithm Analysis in Java is an “advanced algorithms” book that fits between traditional CS2 and Algorithms Analysis courses. In the old ACM Curriculum Guidelines, this course was known as CS7. This text is for readers who want to learn good programming and algorithm analysis skills simultaneously so that they can develop such programs with the maximum amount of efficiency. Readers should have some knowledge of intermediate programming, including topics as object-based programming and recursion, and some background in discrete math.
As the speed and power of computers increases, so does the need for effective programming and algorithm analysis. By approaching these skills in tandem, Mark Allen Weiss teaches readers to develop well-constructed, maximally efficient programs in Java.
Weiss clearly explains topics from binary heaps to sorting to NP-completeness, and dedicates a full chapter to amortized analysis and advanced data structures and their implementation. Figures and examples illustrating successive stages of algorithms contribute to Weiss’ careful, rigorous and in-depth analysis of each type of algorithm. A logical organization of topics and full access to source code complement the text’s coverage.
AI Reading Assistant
Whole-book reading guide from stratified index samples; jump to passages in the text
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AI guide
【One-Line Pitch】
A rigorous, Java-centric tour through classic data structures and algorithm analysis, this book is for intermediate programmers who want to build efficient, well-constructed software by mastering both the "what" and the "why" of algorithmic performance.
【Book Arc】
- **Opening (~0%–9%)**: Introduces the book's "advanced algorithms" positioning and its prerequisites (object-based programming, recursion, discrete math). It establishes the core philosophy: analyze algorithms for efficiency, not just correctness, and pairs this with Java-specific techniques like generics and recursion, using induction to prove recursive correctness.
- **Early (~9%–25%)**: Dives into algorithm analysis fundamentals. It defines Big-Oh, worst-case vs. average-case analysis, and uses the classic Maximum Subsequence Sum problem to show how four different algorithms for the same task have drastically different running times. This section also includes exercises on recursion, matrix search, and majority-element problems, building a problem-solving toolkit.
- **Early (~25%–34%)**: Moves to fundamental data structures—Lists, Stacks, and Queues. It contrasts ArrayList and LinkedList performance, explains the importance of iterators and `modCount` for fail-fast behavior, and demonstrates stack applications like postfix expression evaluation and infix-to-postfix conversion, all with a focus on implementation details and running-time analysis.
- **Middle (~34%–47%)**: Covers Trees in depth. It starts with binary search trees, including deletion strategies (including lazy deletion), then progresses to self-balancing structures like AVL trees (with single and double rotations) and splay trees (zig-zag and zig-zig cases). It also introduces B-Trees, explaining how node splits and disk writes affect performance in external-memory contexts.
- **Middle (~47%–End)**: The excerpts suggest the book continues with more advanced topics, including hashing (from separate chaining to cuckoo hashing), priority queues (binary heaps), sorting algorithms, and NP-completeness, as mentioned in the blurb. The final chapters likely cover amortized analysis and advanced data structures, tying together the theoretical and practical threads.
【Key Takeaways】
- **Algorithm analysis is a design tool, not just a post-hoc measurement** (Early): The book's central lesson is that Big-Oh analysis should guide your choice of algorithm *before* you code. The Maximum Subsequence Sum example shows that a naive O(N²) solution can be impractical for large inputs, while a linear-time algorithm solves the same problem in seconds, making the difference between a theoretical and a usable program.
- **Recursion is a design philosophy, not a bookkeeping trick** (Opening): The "design rule" of recursion—assume all recursive calls work—frees you from tracing call stacks. This is justified by induction, and it's a powerful mental model for breaking down complex problems into smaller, solvable instances.
- **Java generics are essential for writing reusable, type-safe data structures** (Opening): The book shows how to use type bounds like `Comparable<? super AnyType>` to write a generic `findMax` method. This is a practical skill for building library-quality code, not just a language feature.
- **Know your list: ArrayList vs. LinkedList is a performance decision** (Early): The book highlights that `get` is O(N) for LinkedList, making naive loops quadratic, while iterators provide O(N) traversal for both. Similarly, `remove` from an ArrayList is expensive, so choosing the right structure for your access patterns is critical for efficiency.
- **Self-balancing trees are about maintaining invariants under mutation** (Middle): AVL trees use rotations to keep the tree height logarithmic, while splay trees use zig-zag and zig-zig rotations to bring frequently accessed nodes to the root. Understanding these rotations is key to implementing and using these structures correctly.
- **Lazy deletion is a pragmatic trade-off** (Middle): When deletions are infrequent, marking nodes as deleted (lazy deletion) avoids the complexity and cost of physically removing and rebalancing the tree. This is a classic example of trading space and occasional cleanup for simpler, faster common-case operations.
- **B-Trees are about managing disk I/O, not just memory** (Middle): The book explains how node splits in B-Trees incur disk writes, making the cost of insertion more than just CPU time. This is a crucial insight for database and file-system design, where I/O dominates performance.
【Reading Tips】
- **Deep-read the Maximum Subsequence Sum section (Early)**: This is the book's signature example. Work through all four algorithms, trace their running times, and understand *why* the linear-time version works. It will cement your understanding of Big-Oh analysis.
- **Skim the Java generics details (Opening)**: If you're comfortable with Java, you can skim the type-bound syntax. But if you're not, pay attention—it's foundational for the custom data structures implemented later.
- **Focus on the rotation diagrams for AVL and splay trees (Middle)**: The text is dense, but the figures showing before/after states are invaluable. Trace through the rotations with a pen and paper to internalize the mechanics.
- **Treat the exercises as a mini-problem set**: Many exercises (e.g., majority element, matrix search) are classic interview questions. Attempt them after each chapter to solidify your understanding and build a reusable problem-solving toolkit.
- **Don't get bogged down in B-Tree code (Middle)**: The concept of splitting and disk writes is more important than the implementation details. Understand the *why* (controlled key changes, disk I/O costs) and move on.
【Coverage Limits】
This guide is based on excerpts covering roughly the first half of the book (through B-Trees). It does not cover the later chapters on hashing, priority queues, sorting, NP-completeness, or amortized analysis in detail, though these are mentioned in the book's blurb.
t −2, 11, −4, 13, −5, −2, the answer is 20 (A2 through A4). This problem is interesting mainly because there are so many algorithms to solve it, and the perf...
the routine takes quadratic time. Additionally, the call to remove is equally inefficient, because it is expensive to get to position i. Figure 3.11 shows on...
has both a parent (P) and a grandparent (G), and there are two cases, plus symmetries, to consider. The first case is the zig-zag case (see Figure 4.45). Her...
ra test at the end. The hash function described in Figure 5.4 is not necessarily the best with respect to table distribution but does have the merit of extre...
is algorithm does not work at all. In this case, some other arrangements need to be made. These possibilities suggest that it is important for the bits to be...
rcise 7.58) that f(N) > (N/(4e))N (where e = 2.71828 . . .). We will show that only an exponentially small fraction of these heaps (in particular (N/16)N) ha...
the technique in Exercise 7.26 would no longer be needed. 7.28 When implementing quicksort, if the array contains lots of duplicates, it may be better to
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