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توضیحات محصول دانلود پاورپوینت ساختمان دادهها و الگوریتم در سی پلاس پلاس (کد13815)
دانلود پاورپوینت ساختمان دادهها و الگوریتم در سی پلاس پلاس
\nدر مورد ساختمان داده
\n\n عنوان های پاورپوینت :
\n\nساختمان دادهها و الگوریتم در سی پلاس پلاس
\nدر مورد ساختمان داده
\nPerequisites
\nSorting
\nSort metods
\nاضافه کردن یک insert an element
\nInsert An Element
\nInsert An Element
\nInsertion sort
\n Complexityیا پیچیدگی
\nCompration count شمارش مقایسه ای
\nCompration count
\nWorst-case Compration count
\nStep count
\nمحاسبه پیچیدگی در مرتب سازی درجی
\nFaster Computer Vs Better Algorithm
\nساختمان داده Data Structure
\nData object
\nData Structure
\nLinear (or Ordered) lists
\nمثالهایی از لیست های خطی:
\nLinear list Oprations-size()
\n(Linear list Oprations-get(the index
\n(Linear list Oprations-indexof (the element
\n(Linear list Oprations-remove(the index
\nData structure specification
\nLiner List Abstaract Data Type
\nData Representation Methods
\nLinear List Array Representation
\nRight to Left Mapping
\nMapping That Skip Every Other position
\nWrap Around Mapping
\nRepresention Used In Text
\nAdd/Remove An Element _1
\nAdd/Remove An Element_2
\nLength of Array element[]
\nLiner List Abstaract Data Type
\nLinear List As Java abstract Class
\nLinked Representation
\nMemory Layout
\nLinked Representation
\nNormal Way To Draw A Linked List
\nChain
\nNode Representation
\nConstructors Of ChainNode
\n(get(0
\n(get(1
\n(get(2
\n(get(5
\nNullPointerException
\nRemove An Element
\n(remove(2
\n(add(0,’f’
\n(One-Step add(0,’f’
\n(add(3,’f’
\n(Two-Step add(3,’f’
\nThe Class Chain
\nConstructors
\nThe Method isEmpty
\nThe Method size()
\nThe Method checkIndex
\nThe Method get
\nThe Method indexOf
\nThe Method indexOf
\nRemoving An Element
\nRemove An Element
\n(remove(2
\nRemove An Element
\n(One-Step add(0,’f’
\nAdd An Element
\n(Two-Step add(3,’f’
\nAdding An Element
\nChain With Header Node
\nEmpty Chain With Header Node
\nCircular List
\nDoubly Linked List
\nDoubly Linked Circular List
\nDoubly Linked Circular List With Header Node
\nEmpty Doubly Linked Circular List With Header Node
\nArrays
\n1D Array Representation In C, and C++
\nSpace Overhead
\n2D Arrays
\nRows Of A 2D Array
\nColumns Of A 2D Array
\n2D Array Representation In C and C++
\n2D Array Representation In Java, C, and C++
\nSpace Overhead
\nArray Representation In C and C++
\nRow-Major Mapping
\nColumn-Major Mapping
\nSparse Matrices
\nRepresentation Of Unstructured Sparse Matrices
\nSingle Linear List Example
\nArray Linear List Representation
\nChain Representation
\nSingle Chain
\nOne Linear List Per Row
\nArray Of Row Chains
\nArray Of Row Chains
\nOrthogonal List Representation
\nRow Lists
\nColumn Lists
\nOrthogonal Lists
\nVariations
\nStacks
\nStack Of Cups
\nThe Interface Stack
\nParentheses Matching
\nExample
\nTowers Of Hanoi/Brahma
\nRecursive Solution
\nStacks
\nDerive From A Linear List Class
\nDerive From ArrayLinearList
\nDerive From Chain
\nempty() And peek()
\npush(theObject) And pop()
\nA Faster pop()
\npush(…)
\npop()
\nLinked Stack From Scratch
\nPerformance
\nQueues
\nBus Stop Queue
\nThe Interface Queue
\nDerive From ArrayLinearList
\nDerive From ExtendedChain
\nCustom Array Queue
\nAdd An Element
\nRemove An Element
\nMoving rear Clockwise
\nEmpty That Queue
\nA Full Tank Please
\nOuch!!!!!
\nTrees
\nNature Lover’s View Of A Tree
\nComputer Scientist’s View
\nLinear Lists And Trees
\nHierarchical Data And Trees
\n(Classes (Part Of Figure 1.1
\nDefinition
\nSubtrees
\nLeaves
\nParent, Grandparent, Siblings, Ancestors, Descendants
\nLevels
\nCaution
\nheight = depth = number of levels
\nNode Degree = Number Of Children
\nTree Degree = Max Node Degree
\nBinary Tree
\nDifferences Between A Tree & A Binary Tree
\nArithmetic Expressions
\nOperator Degree
\nInfix Form
\nOperator Priorities
\nTie Breaker
\nInfix Expression Is Hard To Parse
\nPostfix Form
\nPostfix Examples
\nUnary Operators
\nPostfix Evaluation
\nPrefix Form
\nBinary Tree Form
\nMerits Of Binary Tree Form
\nBinary Tree Properties & Representation
\nMinimum Number Of Nodes
\nMaximum Number Of Nodes
\nNumber Of Nodes & Height
\nFull Binary Tree
\nNumbering Nodes In A Full Binary Tree
\nNode Number Properties
\nComplete Binary Tree With n Nodes
\nExample
\nBinary Tree Representation
\nArray Representation
\nRight-Skewed Binary Tree
\nLinked Representation
\nThe Class BinaryTreeNode
\nLinked Representation Example
\nBinary Tree Traversal Methods
\nPreorder Traversal
\n(Preorder Example (visit = print
\nPreorder Of Expression Tree
\nInorder Traversal
\n(Inorder Example (visit = print
\n(Inorder By Projection (Squishing
\nInorder Of Expression Tree
\nPostorder Traversal
\n(Postorder Example (visit = print
\nPostorder Of Expression Tree
\nTraversal Applications
\nLevel Order
\n(Level-Order Example (visit = print
\nSome Examples
\nPreorder And Postorder
\nInorder And Preorder
\nInorder And Level Order
\nPriority Queues
\nMin Priority Queue
\nMax Priority Queue
\nComplexity Of Operations
\nApplications
\nSorting Example
\nAfter Putting Into Max Priority Queue
\nAfter First Remove Max Operation
\nAfter Second Remove Max Operation
\nAfter Third Remove Max Operation
\nAfter Fourth Remove Max Operation
\nAfter Fifth Remove Max Operation
\nComplexity Of Sorting
\nHeap Sort
\nMin Tree Definition
\nMin Tree Example
\nMin Heap Definition
\nMin Heap With 9 Nodes
\n Heap Height
\nA Heap Is Efficiently Represented As An Array
\nMoving Up And Down A Heap
\nPutting An Element Into A Max Heap
\nComplexity Of Put
\nRemoving The Max Element
\nComplexity Of Remove Max Element
\nInitializing A Max Heap
\nTime Complexity
\nComplexity
\nExtended Binary Trees
\nA Binary Tree
\nAn Extended Binary Tree
\nThe Function s()
\ns() Values Example
\nBinary Search Trees
\nComplexity Of Dictionary Operations get(), put() and remove()
\n(Complexity Of Other Operations ascend(), get(index), remove(index
\nDefinition Of Binary Search Tree
\nExample Binary Search Tree
\nThe Operation ascend()
\nThe Operation get()
\nThe Operation remove()
\nRemove From A Leaf
\n(Remove From A Leaf (contd
\nRemove From A Degree 1 Node
\n(Remove From A Degree 1 Node (contd
\nRemove From A Degree 2 Node
\nAnother Remove From A Degree 2 Node
\nRemove From A Degree 2 Node
\nIndexed Binary Search Tree
\nExample Indexed Binary Search Tree
\nleftSize And Rank
\n(get(index) And remove(index
\nLinear List As Indexed Binary Tree
\n(add(5,’m
\n\n \n\n
\n\nقسمت ها و تکه های اتفاقی از فایل\n\n \n\n۰۰۰۰۰۰۰۰۰۰۰۰۰۰۰۰۰۰۰۰\n\n \n\n30 تا 70 درصد پروژه | پاورپوینت | سمینار | طرح های کارآفرینی و توجیهی | پایان-نامه | پی دی اف مقاله ( کتاب ) | نقشه | پلان طراحی | های آماده به صورت رایگان میباشد ( word | pdf | docx | doc )
