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This course examines how randomization can be used to make algorithms simpler and more efficient via random sampling, random selection of witnesses, symmetry breaking, and Markov chains.
0
1
English
English [CC]
FREE
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Description
Topics covered include: randomized computation; data structures (hash tables, skip lists); graph algorithms (minimum spanning trees, shortest paths, minimum cuts); geometric algorithms (convex hulls, linear programming in fixed or arbitrary dimension); approximate counting; parallel algorithms; online algorithms; derandomization techniques; and tools for probabilistic analysis of algorithms.
Course content
- Introduction to Randomized Algorithms Unlimited
- Min-Cut, Complexity Theory, Game Tree Evaluation Unlimited
- Adelman’s Theorem, Game Theory, Lower Bounds Unlimited
- Coupon Collecting, Stable Marriage, Markov Inequality Unlimited
- Chebyshev, Two Point Sampling, Chernoff Unlimited
- Median Finding, Routing Unlimited
- Probabilistic Method, Expanders, Wiring, MAX SAT Unlimited
- Method of Conditional Probabilities and Expectations, Fingerprinting Unlimited
- Hashing, Perfect Hash Families, Freivald’s Technique Unlimited
- Fingerprints by Polynomials, Perfect Matching, Hashing Unlimited
- Shortest Paths Unlimited
- Parallel Algorithms Unlimited
- Maximal Independent Sets Unlimited
- Minimum Spanning Trees Unlimited
- Polling, Minimum Cut, Transitive Closure Unlimited
- Estimating Min-Cut Size Unlimited
- Linear Programming Unlimited
- DNF Counting Unlimited
- Markov Chains Unlimited
- UTS, Eigenvalue Analysis, Expanders Unlimited
- Expander based Pseudo-Random Generator Unlimited
- Sampling with Markov Chains, Coupling Unlimited
- Computational Geometry Unlimited
- Randomized Incremental Construction Unlimited
- Trapezoidal Decomposition, Treaps Unlimited
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Instructor
Massachusetts Institute of Technology
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