Produktbild: Algorithm Design and Applications

Algorithm Design and Applications

198,99 €

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Beschreibung

Produktdetails

Einband

Gebundene Ausgabe

Erscheinungsdatum

27.10.2014

Verlag

John Wiley & Sons Inc

Seitenzahl

800

Maße (L/B/H)

25,4/20,3/3,3 cm

Gewicht

1565 g

Sprache

Englisch

ISBN

978-1-118-33591-8

Beschreibung

Produktdetails

Einband

Gebundene Ausgabe

Erscheinungsdatum

27.10.2014

Verlag

John Wiley & Sons Inc

Seitenzahl

800

Maße (L/B/H)

25,4/20,3/3,3 cm

Gewicht

1565 g

Sprache

Englisch

ISBN

978-1-118-33591-8

Herstelleradresse

Libri GmbH
Europaallee 1
36244 Bad Hersfeld
DE

Email: Libri GmbH

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  • Produktbild: Algorithm Design and Applications
  • Preface xi

    1 AlgorithmAnalysis 1

    1.1 Analyzing Algorithms 3

    1.2 A Quick Mathematical Review 19

    1.3 A Case Study in Algorithm Analysis 29

    1.4 Amortization 34

    1.5 Exercises 42

    Part I: Data Structures

    2 BasicDataStructures 51

    2.1 Stacks and Queues 53

    2.2 Lists 60

    2.3 Trees 68

    2.4 Exercises 84

    3 BinarySearchTrees 89

    3.1 Searches and Updates 91

    3.2 Range Queries 101

    3.3 Index-Based Searching 104

    3.4 Randomly-Constructed Search Trees 107

    3.5 Exercises 110

    4 BalancedBinarySearchTrees 115

    4.1 Ranks and Rotations 117

    4.2 AVL Trees 120

    4.3 Red-Black Trees 126

    4.4 Weak AVL Trees 130

    4.5 Splay Trees 139

    4.6 Exercises 149

    5 PriorityQueuesandHeaps 155

    5.1 Priority Queues 157

    5.2 PQ-Sort, Selection-Sort, and Insertion-Sort 158

    5.3 Heaps 163

    5.4 Heap-Sort 174

    5.5 Extending Priority Queues 179

    5.6 Exercises 182

    6 HashTables 187

    6.1 Maps 189

    6.2 Hash Functions 192

    6.3 Handling Collisions and Rehashing 198

    6.4 Cuckoo Hashing 206

    6.5 Universal Hashing 212

    6.6 Exercises 215

    7 Union-FindStructures 219

    7.1 Union-Find and its Applications 221

    7.2 A List-Based Implementation 225

    7.3 A Tree-Based Implementation 228

    7.4 Exercises 236

    Part II: Sorting and Selection

    8 Merge-SortandQuick-Sort 241

    8.1 Merge-Sort 243

    8.2 Quick-Sort 250

    8.3 A Lower Bound on Comparison-Based Sorting 257

    8.4 Exercises 259

    9 FastSortingandSelection 265

    9.1 Bucket Sort and Radix Sort 267

    9.2 Selection 270

    9.3 Weighted Medians 276

    9.4 Exercises 279

    Part III: Fundamental Techniques

    10 The Greedy Method 283

    10.1 The Fractional Knapsack Problem 286

    10.2 Task Scheduling 289

    10.3 Text Compression and Huffman Coding 292

    10.4 Exercises 298

    11 Divide-and-Conquer 303

    11.1 Recurrences and the Master Theorem 305

    11.2 Integer Multiplication 313

    11.3 Matrix Multiplication 315

    11.4 The Maxima-Set Problem 317

    11.5 Exercises 319

    12 Dynamic Programming 323

    12.1 Matrix Chain-Products 325

    12.2 The General Technique 329

    12.3 Telescope Scheduling 331

    12.4 Game Strategies 334

    12.5 The Longest Common Subsequence Problem 339

    12.6 The 0-1 Knapsack Problem 343

    12.7 Exercises 346

    Part IV: Graph Algorithms

    13 Graphs and Traversals 353

    13.1 Graph Terminology and Representations 355

    13.2 Depth-First Search 365

    13.3 Breadth-First Search 370

    13.4 Directed Graphs 373

    13.5 Biconnected Components 386

    13.6 Exercises 392

    14 Shortest Paths 397

    14.1 Single-Source Shortest Paths 399

    14.2 Dijkstra's Algorithm 400

    14.3 The Bellman-Ford Algorithm 407

    14.4 Shortest Paths in Directed Acyclic Graphs 410

    14.5 All-Pairs Shortest Paths 412

    14.6 Exercises 418

    15 Minimum Spanning Trees 423

    15.1 Properties of Minimum Spanning Trees 425

    15.2 Kruskal's Algorithm 428

    15.3 The Prim-Jarn¿ýk Algorithm 433

    15.4 Bar°uvka's Algorithm 436

    15.5 Exercises 439

    16 Network Flow and Matching 443

    16.1 Flows and Cuts 445

    16.2 Maximum Flow Algorithms 452

    16.3 Maximum Bipartite Matching 458

    16.4 Baseball Elimination 460

    16.5 Minimum-Cost Flow 462

    16.6 Exercises 469

    Part V: Computational Intractability

    17 NP-Completeness 473

    17.1 P and NP 476

    17.2 NP-Completeness 483

    17.3 CNF-SAT and 3SAT 489

    17.4 VERTEX-COVER, CLIQUE, and SET-COVER 492

    17.5 SUBSET-SUM and KNAPSACK 496

    17.6 HAMILTONIAN-CYCLE and TSP 499

    17.7 Exercises 502

    18 Approximation Algorithms 507

    18.1 The Metric Traveling Salesperson Problem 511

    18.2 Approximations for Covering Problems 515

    18.3 Polynomial-Time Approximation Schemes 518

    18.4 Backtracking and Branch-and-Bound 521

    18.5 Exercises 525

    Part VI: Additional Topics

    19 Randomized Algorithms 529

    19.1 Generating Random Permutations 531

    19.2 Stable Marriages and Coupon Collecting 534

    19.3 Minimum Cuts 539

    19.4 Finding Prime Numbers 546

    19.5 Chernoff Bounds 551

    19.6 Skip Lists 557

    19.7 Exercises 563

    20 B-Trees and External-Memory 569

    20.1 External Memory 571

    20.2 (2,4) Trees and B-Trees 574

    20.3 External-Memory Sorting 590

    20.4 Online Caching Algorithms 593

    20.5 Exercises 600

    21 Multi-Dimensional Searching 603

    21.1 Range Trees 605

    21.2 Priority Search Trees 609

    21.3 Quadtrees and k-D Trees 614

    21.4 Exercises 618

    22 Computational Geometry 623

    22.1 Operations on Geometric Objects 625

    22.2 Convex Hulls 630

    22.3 Segment Intersection 638

    22.4 Finding a Closest Pair of Points 642

    22.5 Exercises 646

    23 String Algorithms 651

    23.1 String Operations 653

    23.2 The Boyer-Moore Algorithm 656

    23.3 The Knuth-Morris-Pratt Algorithm 660

    23.4 Hash-Based Lexicon Matching 664

    23.5 Tries 669

    23.6 Exercises 680

    24 Cryptography 685

    24.1 Greatest Common Divisors (GCD) 687

    24.2 Modular Arithmetic 691

    24.3 Cryptographic Operations 699

    24.4 The RSA Cryptosystem 703

    24.5 The El Gamal Cryptosystem 706

    24.6 Exercises 708

    25 The Fast Fourier Transform 711

    25.1 Convolution 713

    25.2 Primitive Roots of Unity 715

    25.3 The Discrete Fourier Transform 717

    25.4 The Fast Fourier Transform Algorithm 721

    25.5 Exercises 727

    26 Linear Programming 731

    26.1 Formulating the Problem 734

    26.2 The Simplex Method 739

    26.3 Duality 746

    26.4 Applications of Linear Programming 750

    26.5 Exercises 753

    A UsefulMathematicalFacts 761

    Bibliography 765

    Index 774