New Proof Reveals That Graphs With No Pentagons Are Fundamentally Different Computer Science |
- New Proof Reveals That Graphs With No Pentagons Are Fundamentally Different
- Red black tree insertion (step by step)
- How the Creative Environment was invented?
- Can every amortized algorithm be de-amortized?
- Uses of MATLAB
- Priority queue
- Someone here with clue about full closure in relations ? Database?
| New Proof Reveals That Graphs With No Pentagons Are Fundamentally Different Posted: 26 Apr 2021 10:22 AM PDT |
| Red black tree insertion (step by step) Posted: 27 Apr 2021 03:39 AM PDT |
| How the Creative Environment was invented? Posted: 27 Apr 2021 03:34 AM PDT |
| Can every amortized algorithm be de-amortized? Posted: 26 Apr 2021 04:37 PM PDT I recently learned about Fibonacci heaps for the first time. This data structure offers (i) enqueue, (ii) merge, (iii) decrease-key, (iv) delete, and (v) extract-min, all in amortized constant time, except for extract-min, which is in amortized logarithmic time. Additionally, there's apparently an even "fancier" data structure called strict Fibonacci heaps. This data-structure supports all the same operations in all the same times, except they're amazingly worst-case rather than amortized. This gives rise to a general question. Can all amortized algorithms be de-amortized? Or can only some of them, and if so, are there general properties that allow de-amortization? In the back of my head, I have in mind the result of Avi Wigderson (which I also just learned about) that an important class of randomized algorithms can in theory be de-randomized (made deterministic) with the same time-complexity. I wonder if something similar could be at work here. [link] [comments]  |
| Posted: 26 Apr 2021 08:01 PM PDT |
| Posted: 26 Apr 2021 12:12 PM PDT To design a priority queue, is it to design the main operations of a priority queue ? (Insert,remove) [link] [comments]  |
| Someone here with clue about full closure in relations ? Database? Posted: 26 Apr 2021 03:05 PM PDT |
| You are subscribed to email updates from Computer Science: Theory and Application. To stop receiving these emails, you may unsubscribe now. | Email delivery powered by Google |
| Google, 1600 Amphitheatre Parkway, Mountain View, CA 94043, United States | |
No comments:
Post a Comment