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BRODAL QUEUE

  • Brodal queue
  • Optimal data structure for priority queue operations

    In computer science, the Brodal queue is a heap/priority queue structure with very low worst case time bounds: O ( 1 ) {\displaystyle O(1)} for insertion

    Brodal queue

    Brodal_queue

  • Priority queue
  • Abstract data type in computer science

    heaps. They were first described as imperative data structures. The Brodal-Okasaki queue is a persistent data structure achieving the same optimum, except

    Priority queue

    Priority_queue

  • Heap (data structure)
  • Computer science data structure

    which is log-linear. 2–3 heap B-heap Beap Binary heap Binomial heap Brodal queue d-ary heap Fibonacci heap K-D Heap Leaf heap Leftist heap Skew binomial

    Heap (data structure)

    Heap (data structure)

    Heap_(data_structure)

  • Strict Fibonacci heap
  • Optimal data structure for priority queues

    invented in 2012 by Gerth S. Brodal, George Lagogiannis, and Robert E. Tarjan, with an update in 2025. Along with Brodal queues, strict Fibonacci heaps belong

    Strict Fibonacci heap

    Strict_Fibonacci_heap

  • Dijkstra's algorithm
  • Algorithm for finding shortest paths

    can lead to faster computing times than using a basic queue. Notably, Fibonacci heap or Brodal queue offer optimal implementations for those 3 operations

    Dijkstra's algorithm

    Dijkstra's algorithm

    Dijkstra's_algorithm

  • Binomial heap
  • Data structure that acts as a priority queue

    heaps. They were first described as imperative data structures. The Brodal-Okasaki queue is a persistent data structure achieving the same optimum, except

    Binomial heap

    Binomial_heap

  • Fibonacci heap
  • Data structure for priority queue operations

    the Fibonacci heap has amortized performance. One such structure, the Brodal queue, is, in the words of the creator, "quite complicated" and "[not] applicable

    Fibonacci heap

    Fibonacci_heap

  • List of data structures
  • Data organization and storage formats

    Pairing heap Leftist heap Treap Beap Skew heap Ternary heap D-ary heap Brodal queue In these data structures each tree node compares a bit slice of key values

    List of data structures

    List_of_data_structures

  • Comparison of data structures
  • heaps. They were first described as imperative data structures. The Brodal-Okasaki queue is a persistent data structure achieving the same optimum, except

    Comparison of data structures

    Comparison_of_data_structures

  • Binary heap
  • Variant of heap data structure

    heaps. They were first described as imperative data structures. The Brodal-Okasaki queue is a persistent data structure achieving the same optimum, except

    Binary heap

    Binary heap

    Binary_heap

  • Pairing heap
  • Variant of heap data structure

    heaps. They were first described as imperative data structures. The Brodal-Okasaki queue is a persistent data structure achieving the same optimum, except

    Pairing heap

    Pairing_heap

  • Kinetic priority queue
  • A Kinetic Priority Queue is an abstract kinetic data structure. It is a variant of a priority queue designed to maintain the maximum (or minimum) priority

    Kinetic priority queue

    Kinetic_priority_queue

  • Purely functional data structure
  • Data structure implementable in purely functional languages

    red–black tree, or more generally by a search tree, Priority queue, implemented as a Brodal queue Random access list, implemented as a skew-binary random access

    Purely functional data structure

    Purely_functional_data_structure

  • Skew binomial heap
  • Data structure for priority queues

    structures. The Brodal-Okasaki queue is a persistent data structure achieving the same optimum, except that decrease-key is not supported. Brodal, Gerth Stølting;

    Skew binomial heap

    Skew_binomial_heap

  • Skew binary number system
  • Non-standard positional numeral system

    1016/0020-0190(83)90106-0. MR 0741239. Brodal, Gerth Stølting; Okasaki, Chris (November 1996). "Optimal purely functional priority queues". Journal of Functional Programming

    Skew binary number system

    Skew_binary_number_system

  • Funnelsort
  • Sorting algorithm

    funnelsort is a modification of the funnelsort, introduced by Gerth Stølting Brodal and Rolf Fagerberg in 2002. The modification is that when a merger is invoked

    Funnelsort

    Funnelsort

  • Selection algorithm
  • Method for finding kth smallest value

    doi:10.1016/S0022-0000(73)80033-9. MR 0329916. Brodal, Gerth Stølting (2013). "A survey on priority queues". In Brodnik, Andrej; López-Ortiz, Alejandro;

    Selection algorithm

    Selection_algorithm

  • Parallel algorithms for minimum spanning trees
  • ISBN 978-3-642-05472-3. Brodal, Gerth Stølting; Träff, Jesper Larsson; Zaroliagis, Christos D. (1998), "A Parallel Priority Queue with Constant Time Operations"

    Parallel algorithms for minimum spanning trees

    Parallel_algorithms_for_minimum_spanning_trees

  • Persistent data structure
  • Data structure that always preserves the previous version of itself when it is modified

    OCLC 820379112.{{cite book}}: CS1 maint: multiple names: authors list (link) Brodal, Gerth Stølting; Makris, Christos; Tsichlas, Kostas (2006), "Purely Functional

    Persistent data structure

    Persistent_data_structure

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