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teaching:ads12526_lecture [2026/03/30 14:25] – Update lecture 30. 3. and add plan for 6. 4. Claude Coworkteaching:ads12526_lecture [2026/04/04 23:39] (aktuální) – Easter Monday: no lecture on 6. 4., plan moved to 13. 4. Claude Cowork
Řádek 17: Řádek 17:
 | 23. 3. | Bellman-Ford **[ALG 6.3]**, **[A 4]** //(Also see **[JE 8, 9]** but that's a lot more information than necessary.)// Start Min Spanning Trees: cut lemma, if edge weights distinct, MST is unique; Jarník's algorithm; Borůvka's algorithm **[ALG 7-7.3]**, **[A 5]**, **[JE 7]**.)| | 23. 3. | Bellman-Ford **[ALG 6.3]**, **[A 4]** //(Also see **[JE 8, 9]** but that's a lot more information than necessary.)// Start Min Spanning Trees: cut lemma, if edge weights distinct, MST is unique; Jarník's algorithm; Borůvka's algorithm **[ALG 7-7.3]**, **[A 5]**, **[JE 7]**.)|
 | 30. 3. | Kruskal's algorithm; Union-Find problem and data structure via forests ("bushes"), $\mathcal{O}(\log n)$ Union and Find **[ALG 7.4]**, **[A 5.1.4]**. Start data structures: Binary Search Trees; perfectly balanced BSTs have depth $\mathcal{O}(\log n)$ **[ALG 8.1]** ([[https://ksvi.mff.cuni.cz/~dingle/2021-2/algs/notes_10.html|intro to Algs notes]])| | 30. 3. | Kruskal's algorithm; Union-Find problem and data structure via forests ("bushes"), $\mathcal{O}(\log n)$ Union and Find **[ALG 7.4]**, **[A 5.1.4]**. Start data structures: Binary Search Trees; perfectly balanced BSTs have depth $\mathcal{O}(\log n)$ **[ALG 8.1]** ([[https://ksvi.mff.cuni.cz/~dingle/2021-2/algs/notes_10.html|intro to Algs notes]])|
-| 6. 4. | //Plan: Constructing a perfectly balanced BST from a sorted array in $\mathcal{O}(n)$ time; perfectly balanced BSTs cannot be maintained efficiently. AVL trees, start $(a,b)$-trees **[ALG 8.2-8.3]**.//|+| 6. 4. | //Easter Monday — no lecture.//
 +| 13. 4. | //Plan: Constructing a perfectly balanced BST from a sorted array in $\mathcal{O}(n)$ time; perfectly balanced BSTs cannot be maintained efficiently. AVL trees, start $(a,b)$-trees **[ALG 8.2-8.3]**.//|
  
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teaching/ads12526_lecture.txt · Poslední úprava: autor: Claude Cowork