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01:198:344

Design And Analysis Of Computer Algorithms

COMPUTER SCIENCE

School 01 — New Brunswick School of Arts and Sciences
credits
4
Core
None listed
Typical seasons
Fall, Spring, Summer
Fall 2026 sections
10
Open snapshot
3 open in snapshot

Course guide

AI-generated overview

Course fingerprint 10 AI-generated signals

Difficulty

5/5
Why

Official materials stress complexity analysis and correctness, and student discussion repeatedly describes 344 as math- and proof-heavy.

Workload

4/5
Why

Rutgers lists regular exercises and about six small programs, and recent course pages add recurring quizzes plus substantial assignment work.

Pacing

4/5
Why

The syllabus moves from asymptotics and recurrences into greedy methods, DP, graphs, and NP-completeness within one semester.

Projects

2/5
Why

The official workload mentions several small programs, but the course is centered more on exercises and proofs than on large build-style projects.

Exams

5/5
Why

Rutgers lists quizzes, a midterm, and a final, and student threads repeatedly identify exams as a major source of pressure.

Math

5/5
Why

Complexity analysis, recurrence solving, proofs, and NP-completeness make the course strongly quantitative and theoretical.

Memorization

2/5
Why

Students usually need to derive and justify ideas, so pattern recognition and proof skill matter more than rote memorization.

Abstraction

5/5
Why

The course focuses on design principles, reductions, invariants, and asymptotic reasoning rather than concrete software systems alone.

Prerequisites

5/5
Why

Rutgers requires both Data Structures and Discrete II, and student prep advice consistently points back to those exact foundations.

Reading

2/5
Why

Official materials emphasize exercises, programs, quizzes, and proofs more than large required reading loads.

What students tend to say

Public r/rutgers discussion consistently describes 344 as more theory-heavy than many students first expect: less about building big software systems and more about mathematical reasoning, proofs, recurrence solving, and recognizing algorithm-design patterns under exam pressure.

Students warn that it feels math-first

Advice threads often call the course proof-heavy or math-heavy, especially compared with project-centered CS electives. Students who are comfortable with Discrete Structures and recurrence reasoning seem to find the transition smoother.

Preparation advice points back to core prerequisites

Public prep advice clusters around reviewing asymptotic notation, recursion, sorting/searching, graph basics, and the logic habits from Data Structures and Discrete II rather than trying to pre-learn every advanced topic.

Exams appear to drive the stress level

Discussion about the class often centers on midterms, curves, and being surprised by how much explanation or proof-style reasoning is expected, which suggests that passive reading is usually not enough preparation.

The coding load is not the whole story

Official Rutgers materials mention small programs, but student discussion still frames the harder part as choosing the right idea and justifying it clearly, not only translating a known algorithm into code.

Topic breakdown

A practical chapter-by-chapter view from foundations to applications.

5 modules

Module 1

Algorithmic foundations: correctness and growth rates

The course usually starts by making algorithm work rigorous. Expect asymptotic notation, worst-case versus average-case reasoning, and proof patterns that justify why an algorithm really solves the problem it claims to solve.

Big-Oworst-case analysisaverage-case analysiscorrectness proofslower boundsRAM model

Basic concept overview

Efficiency is a design constraint, not an afterthought

The course treats runtime and memory as part of the problem statement. A correct algorithm can still be the wrong answer if it scales badly.

Patterns matter more than isolated tricks

Many topics look different on the surface, but they reuse a small set of design ideas such as recursion trees, subproblem reuse, exchange arguments, and graph exploration.

Proofs explain why the idea works

Correctness arguments are not formal decoration. They clarify what invariant, recurrence, or structural claim the algorithm relies on.

Hardness changes what success means

Once NP-completeness enters the picture, the goal may shift from exact polynomial-time solutions to approximation, heuristics, or careful problem restrictions.

Things to watch for

Memorizing named algorithms without the design reason behind them

Practice explaining why the recurrence, greedy choice, or state definition is the right one for the problem.

Treating proofs as separate from problem solving

Write the invariant or induction idea while designing the algorithm so the proof grows out of the same structure.

Jumping into code before the recurrence or state is clear

For DP and divide-and-conquer problems, define subproblems and transitions first, then implement.

Assuming every hard problem should still have an exact efficient solution

When reductions and NP-completeness appear, ask whether the right answer is approximation, special cases, or a proof of hardness.

Fall 2026 sections

3 open · Livingston

SectionStatusInstructorMeetingCampus
0111592ClosedZhang, YongfengWednesday 12:10 PM-1:30 PM at LSH A102; Friday 2:00 PM-3:20 PM at LSH A102; Wednesday 4:05 PM-5:00 PM at BE 250LSH A102BE 250Livingston
0211593ClosedZhang, YongfengWednesday 12:10 PM-1:30 PM at LSH A102; Friday 2:00 PM-3:20 PM at LSH A102; Friday 4:05 PM-5:00 PM at BE 250LSH A102BE 250Livingston
0311594ClosedZhang, YongfengWednesday 12:10 PM-1:30 PM at LSH A102; Friday 2:00 PM-3:20 PM at LSH A102; Wednesday 5:55 PM-6:50 PM at BE 250LSH A102BE 250Livingston
0411595ClosedZhang, YongfengWednesday 12:10 PM-1:30 PM at LSH A102; Friday 2:00 PM-3:20 PM at LSH A102; Friday 4:05 PM-5:00 PM at LSH B269LSH A102LSH B269Livingston
0611596OpenSzegedy, MarioMonday 5:40 PM-7:00 PM at TIL 254; Wednesday 5:40 PM-7:00 PM at TIL 254; Monday 9:35 PM-10:30 PM at BE 250TIL 254BE 250Livingston
0711597OpenSzegedy, MarioMonday 5:40 PM-7:00 PM at TIL 254; Wednesday 5:40 PM-7:00 PM at TIL 254; Wednesday 7:45 PM-8:40 PM at TIL 246TIL 254TIL 246Livingston
0811598OpenSzegedy, MarioMonday 5:40 PM-7:00 PM at TIL 254; Wednesday 5:40 PM-7:00 PM at TIL 254; Monday 7:45 PM-8:40 PM at LSH B269TIL 254LSH B269Livingston
1211599ClosedBiswas, ArpitaTuesday 12:10 PM-1:30 PM at TIL 232; Friday 12:10 PM-1:30 PM at TIL 232; Friday 2:15 PM-3:10 PM at BE 250TIL 232BE 250Livingston
1311600ClosedBiswas, ArpitaTuesday 12:10 PM-1:30 PM at TIL 232; Friday 12:10 PM-1:30 PM at TIL 232; Tuesday 4:05 PM-5:00 PM at BE 252TIL 232BE 252Livingston
1411601ClosedBiswas, ArpitaTuesday 12:10 PM-1:30 PM at TIL 232; Friday 12:10 PM-1:30 PM at TIL 232; Tuesday 2:15 PM-3:10 PM at BE 252TIL 232BE 252Livingston
cachedSource: Checked-in Rutgers Schedule of Classes snapshotsUpdated when term datasets are refreshedMay be stale

SIRS teaching signals

Historical student surveys

Teaching

3.95

Course quality

3.93

Response rate

34.2%

Coverage

48 offerings · 2016–2025

InstructorOfferingsTeachingQuality
Zhang, Yongfeng114.274.21
Assadi, Sepehr44.704.53
Kalantari B43.253.33
Kalantari, Bahman42.783.28
Bernstein, Aaron34.774.57
Gavva34.374.20

Course stats

Catalog and planning context

Credits

4

Current campuses

Livingston

Current availability

3 open of 10

Catalog terms

Fall, Spring, Summer

Core codes

None listed

Loaded terms

5

Prerequisites

((01:198:112 or 14:332:351) and (01:198:206))<em> OR </em> ((01:198:112 or 14:332:351) and (01:640:477))<em> OR </em> ((01:198:112 or 14:332:351) and (14:332:321))<em> OR </em> ((01:198:112 or 14:332:351) and (14:332:226))

Degree requirement lists

No direct degree-list membership appears in the checked-in requirement index.

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