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Seminar on Dynamic Data Structures

Class at Faculty of Mathematics and Physics |
NTIN032

Syllabus

Fully dynamic maintainance (both inserts and deletes) of bridge blocks and blocks in amortized polylog time using Top trees. Fully dynamic maintainance of components in $O(\log^2 n)$ amortized time.

Global search on Top trees and its application on maintaing tree center in $O(\log n)$ time.

Simillar problems for plan(e/ar) and/or directed graphs. Depends on current state of art dealing with dynamic graph problems.

Annotation

Report seminar concerning problems from TIN023.