Design Data Structure Support Following Operations

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Design a data structure that supports insert, delete ...

    https://www.geeksforgeeks.org/design-a-data-structure-that-supports-insert-delete-search-and-getrandom-in-constant-time/
    Apr 09, 2015 · Design a data structure that supports the following operations in Θ(1) time. insert(x): Inserts an item x to the data structure if not already present. remove(x): Removes an item x from the data structure if present. search(x): Searches an item x in the data structure. getRandom(): Returns a random element from current set of elements3.2/5

Design an efficient data structure for given operations ...

    https://www.geeksforgeeks.org/a-data-structure-question/
    Feb 08, 2013 · Design an efficient data structure for given operations. Design a Data Structure for the following operations. The data structure should be efficient enough to accommodate the operations according to their frequency. 1) findMin() : Returns the minimum item.4.4/5

Solved: Design a data structure to support the following ...

    https://www.chegg.com/homework-help/design-data-structure-support-following-two-operations-set-s-chapter-17.3-problem-7e-solution-9780070131514-exc
    Design a data structure to support the following two operations for a set S of integers: Insert (S, x) inserts x into set S. Delete-Larger-Half(S) deletes the largest [S /2] elements from S. Explain how to implement this data structure so that any sequence of m operations runs in O (m) time.100%(5)

How would go about you design a data structure to support ...

    https://www.quora.com/How-would-go-about-you-design-a-data-structure-to-support-the-following-operations-in-logarithmic-time-insert-deleteMin-deleteMax-findMin-findMax
    Definitely the DS for this exact purpose is a binary search tree. It does all those operations in O(log N) time. I would advise you use some auto-balancing BST though, else it could become just a linked list if you insert items in non-random order...

Design a stack with operations on middle element ...

    https://tutorialspoint.dev/data-structure/stack-data-structure/design-a-stack-with-find-middle-operation
    How to implement a stack which will support following operations in O(1) time complexity? 1) push() which adds an element to the top of stack. 2) pop() which re. Design a stack with operations on middle element. How to implement a stack which will support following ... /* Representation of the stack data structure that supports ...

Suggest a data-structure that supports the following ...

    https://cs.stackexchange.com/questions/57910/suggest-a-data-structure-that-supports-the-following-operations-with-time-comple
    Suggest a data-structure that supports the following operations with time complexity of $ O(log(n)) $ ... I had a lot in my mind. Basically, my assignment is on the following data-structures: Hash tables - which sounded good at first, ... AVL tree - it does support the basic methods with this complexity, but in order to find which elements are ...

data structure – panictank

    http://blog.panictank.net/tag/data-structure/
    Design a data structure to support the following operations: • insert(x,T) – Insert item x into the set T . • delete(k,T) – Delete the kth smallest element from T. • member(x,T) – Return true iff x ∈ T . All operations must take time on an n-element set.

Design a datastructure to support stack operations and to ...

    https://stackoverflow.com/questions/2217127/design-a-datastructure-to-support-stack-operations-and-to-find-minimum
    Dec 09, 2017 · Interview question: Design a data structure which has the following features push the data pops the last inserted data [LIFO] Gives the minimum All of the above operations …

Data-structures-TADM2E-2 - Algorithm Wiki

    http://www.algorist.com/algowiki/index.php/Data-structures-TADM2E-2
    3-8. Design a data structure to support the following operations: insert(x,T)-- Insert item $ x $ into the set $ T $. delete(k,T)-- Delete the $ k $ th smallest element from $ T $. member(x,T)-- Return true iff $ x \in T $. All operations must take $ O(\log n) $ time on an $ n $-element set. 3-9.



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