MATH 5122 — Geometry 1

4 semester hoursGraduateLecturetypical days: M/WBostonTraditional

Covers differentiable manifolds, such as tangent bundles, tensor bundles, vector fields, Frobenius integrability theorem, differential forms, Stokes’ theorem, and de Rham cohomology; and curves and surfaces, such as elementary theory of curves and surfaces in R3, fundamental theorem of surfaces in R3, surfaces with constant Gauss or mean curvature, and Gauss-Bonnet theorem for surfaces. Requires permission of instructor and head advisor for undergraduate students.

Prerequisites

Offering history

TermSectionsEnrolledCapacityFullOpen seats/section
Spring 20251162176%5.0

Snapshots from scheduled scrapes — not live seat availability. "Full" can exceed 100% when sections over-enroll.

Meeting times

Share of recent sections by weekday: M 100% · T 0% · W 100% · Th 0% · F 0%

Common patterns: MW (100% of sections) — in patterns, R means Thursday

Professors

Spring

Percentages are each professor's average share of the season's enrolled students in recent terms.

Unlocks

MATH 7371, MATH 7381

Courses that list MATH 5122 in their prerequisites.

Links

Official catalog (MATH course descriptions) · Student reviews on RateMyHusky · All MATH courses · Plan it at numap.app