One of the best known general techniques for developing of the algorithms is the Backtracking method. It seeks to eliminate the generation of all possibilities in order to get the result. The Backtracking method can be applied to those problems for which the solution can be represented as a vector whose elements take values in some finite sets and who meet certain internal conditions. In the Backtracking method, the vector elements are expressed one at a time, assigning a value to a component will be done only after values have been assigned to all its previous components, and no incompatibilities exist between these values. Classical problems solved by this method are: queens’ problem, Cartesian product generation, the generation of combinations, the 0-1 knapsack problem. The book is structured into 7 chapters and provides the solutions to a number of 19 classical problems by using versions of the backtracking algorithm. Most of the paragraphs are followed by a section with solved exercises and problems.

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Dr Socaciu and Dr Iancu are lecturers in computer science. Dr Pătruţ is associate professor in computer science. Their domains of research are procedural programming, data structures, and artificial intelligence. They published several papers and books on programming, algorithms, artificial intelligence, and interactive education.

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**Book Description **Book Condition: New. Publisher/Verlag: LAP Lambert Academic Publishing | Examples in Pascal and C++ | One of the best known general techniques for developing of the algorithms is the Backtracking method. It seeks to eliminate the generation of all possibilities in order to get the result. The Backtracking method can be applied to those problems for which the solution can be represented as a vector whose elements take values in some finite sets and who meet certain internal conditions. In the Backtracking method, the vector elements are expressed one at a time, assigning a value to a component will be done only after values have been assigned to all its previous components, and no incompatibilities exist between these values. Classical problems solved by this method are: queens problem, Cartesian product generation, the generation of combinations, the 0-1 knapsack problem. The book is structured into 7 chapters and provides the solutions to a number of 19 classical problems by using versions of the backtracking algorithm. Most of the paragraphs are followed by a section with solved exercises and problems. | Format: Paperback | Language/Sprache: english | 277 gr | 220x149x11 mm | 196 pp. Bookseller Inventory # K9783848441136

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**Book Description **LAP Lambert Academic Publishing Apr 2012, 2012. Taschenbuch. Book Condition: Neu. Neuware - One of the best known general techniques for developing of the algorithms is the Backtracking method. It seeks to eliminate the generation of all possibilities in order to get the result. The Backtracking method can be applied to those problems for which the solution can be represented as a vector whose elements take values in some finite sets and who meet certain internal conditions. In the Backtracking method, the vector elements are expressed one at a time, assigning a value to a component will be done only after values have been assigned to all its previous components, and no incompatibilities exist between these values. Classical problems solved by this method are: queens problem, Cartesian product generation, the generation of combinations, the 0-1 knapsack problem. The book is structured into 7 chapters and provides the solutions to a number of 19 classical problems by using versions of the backtracking algorithm. Most of the paragraphs are followed by a section with solved exercises and problems. 196 pp. Englisch. Bookseller Inventory # 9783848441136

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**Book Description **LAP Lambert Academic Publishing Apr 2012, 2012. Taschenbuch. Book Condition: Neu. Neuware - One of the best known general techniques for developing of the algorithms is the Backtracking method. It seeks to eliminate the generation of all possibilities in order to get the result. The Backtracking method can be applied to those problems for which the solution can be represented as a vector whose elements take values in some finite sets and who meet certain internal conditions. In the Backtracking method, the vector elements are expressed one at a time, assigning a value to a component will be done only after values have been assigned to all its previous components, and no incompatibilities exist between these values. Classical problems solved by this method are: queens problem, Cartesian product generation, the generation of combinations, the 0-1 knapsack problem. The book is structured into 7 chapters and provides the solutions to a number of 19 classical problems by using versions of the backtracking algorithm. Most of the paragraphs are followed by a section with solved exercises and problems. 196 pp. Englisch. Bookseller Inventory # 9783848441136

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**Book Description **LAP Lambert Academic Publishing Apr 2012, 2012. Taschenbuch. Book Condition: Neu. This item is printed on demand - Print on Demand Neuware - One of the best known general techniques for developing of the algorithms is the Backtracking method. It seeks to eliminate the generation of all possibilities in order to get the result. The Backtracking method can be applied to those problems for which the solution can be represented as a vector whose elements take values in some finite sets and who meet certain internal conditions. In the Backtracking method, the vector elements are expressed one at a time, assigning a value to a component will be done only after values have been assigned to all its previous components, and no incompatibilities exist between these values. Classical problems solved by this method are: queens problem, Cartesian product generation, the generation of combinations, the 0-1 knapsack problem. The book is structured into 7 chapters and provides the solutions to a number of 19 classical problems by using versions of the backtracking algorithm. Most of the paragraphs are followed by a section with solved exercises and problems. 196 pp. Englisch. Bookseller Inventory # 9783848441136

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