Course Schedule - Spring Semester 2027

     

Meeting location information can now be found on student schedules in ESTHER (for students) or on the Course Roster in ESTHER (for faculty and instructors).
Additional information available here.

COMP 681 001 (CRN: 26876)

EFFICIENT ALGOR DATA ANALYSIS

Long Title: EFFICIENT ALGORITHMS FOR LARGE SCALE DATA ANALYSIS
Department: Computer Science
Instructor: Aamand, Anders
Meeting: 4:00PM - 5:15PM W (11-JAN-2027 - 23-APR-2027) 
Part of Term: Full Term
Grade Mode: Standard Letter
Course Type: Seminar
Language of Instruction: Taught in English
Method of Instruction: Face to Face
Credit Hours: 1 OR 3
Course Syllabus:
Course Materials: Rice Campus Store
 
Restrictions:
Must be enrolled in one of the following Level(s):
Graduate
Section Max Enrollment: 30
Section Enrolled: 0
Enrollment data as of: 2-NOV-2026 5:48AM
 
Additional Fees: None
 
Final Exam: GR Course-Dept Schedules Exam
 
Description: In the era of large-scale data analysis, efficient algorithm design is important in nearly every area of computer science. In this seminar, we will delve into some of the most powerful algorithmic techniques for analyzing such large-scale data. The seminar is intended as an introductory graduate level course for students interested in theoretical aspects of computation, but senior undergraduate students with a solid algorithmic and mathematical background might also enjoy the seminar. The seminar will be relatively broad and cover topics in randomized algorithms, streaming and sketching, sublinear algorithms, hashing, online algorithms, and differential privacy. The goal is to bring students up to level with different contemporary research directions in algorithms, enabling them to read, understand, and present theoretical research papers, and potentially pursue research in the covered areas themselves. The seminar is theoretical and proof heavy. It is a prerequisite that students are familiar with algorithm design and rigorous mathematical reasoning about algorithms, in addition to having mathematical maturity. Recommended Prerequisite(s): COMP 382, or equivalent algorithms background