Mathematics

106. Problems in Intermediate Algebra. (1)


107. Problems in College Algebra. (1)


110. Problems in Elements of Calculus. (1)


111. Mathematics for Elementary and Middle School Teachers I. (3)


112. Mathematics for Elementary and Middle School Teachers II. (3)


116. Topics in Pre-calculus Mathematics. (3)


120. Intermediate Algebra. (3)


121. College Algebra. (3)


123. Trigonometry. (3)


129. A Survey of Mathematics. (3)


150. Pre-Calculus Mathematics. (3)


162. Calculus I. (4)


163. Calculus II. (4)


180. Elements of Calculus I. (3)


181. Elements of Calculus II. (3)


215. Mathematics for Elementary and Middle School Teachers III. (3)


264. Calculus III. (4)


275. Honors Calculus. (3)


300 / 500. Computing in the Mathematics Curriculum. (3)


301 / 503. Calculus for Teachers. (3)


305 / 507. Mathematics from a Historical Perspective. (3)


306 / 506. College Geometry. (3)


308 / 508. Theory and Practice of Problem Solving. (3)


309 / 509. Applications of Mathematics. (3)


311. Vector Analysis. (3)


**312. Partial Differential Equations for Engineering. (3)


**313. Complex Variables for Engineering. (3)


**314. Linear Algebra with Applications. (3)


**316. Applied Ordinary Differential Equations. (3)


**317. Elementary Combinatorics. (3)


**318. Graph Theory. (3)


**319. Theory of Numbers. (3)


**321. Linear Algebra. (3)


322. Modern Algebra I. (3)


**327. Introduction to Mathematical Thinking and Discrete Structures. (3)


338 / 542. Mathematics for Secondary Teachers. (3)


339 / 543. Topics in Mathematics for Elementary and Middle School Teachers. (1-3, no limit Δ)


350 / 550. Topics in Mathematics for Secondary Teachers. (1-3, no limit Δ)


**356. Symbolic Logic. (4)


**375. Introduction to Numerical Computing. (3)


391. Advanced Undergraduate Honors Seminar. (1-3 to a maximum of 8 Δ)


393. Topics in Mathematics. (3, no limit Δ)


401 / **501. Advanced Calculus I. (4)


402 / **502. Advanced Calculus II. (3)


**412. Nonlinear Dynamics and Chaos. (3)


**415. History and Philosophy of Mathematics. (3)


*421. Modern Algebra II. (3)


**422. Modern Algebra for Engineers. (3)


*431 / 535. Introduction to Topology. (3)


434 / 534. Introduction to Differential Geometry. (3)


**439. Topics in Mathematics. (1-3, no limit Δ)


441. Probability. (3)


462 / 512. Introduction to Ordinary Differential Equations. (3)


463 / 513. Introduction to Partial Differential Equations. (3)


464 / 514. Applied Matrix Theory. (3)


*466. Mathematical Methods in Science and Engineering. (3)


*471. Introduction to Scientific Computing. (3)


472 / 572. Fourier Analysis and Wavelets. (3)


499. Individual Study. (1-3 to a maximum of 6 Δ)


500 / 300. Computing in the Mathematics Curriculum. (3)


**501/ 401. Advanced Calculus I. (4)


**502 / 402. Advanced Calculus II. (3)


503 / 301. Calculus for Teachers. (3)


504. Introductory Numerical Analysis: Numerical Linear Algebra. (3)


505. Introductory Numerical Analysis: Approximation and Differential Equations. (3)


506 / 306. College Geometry. (3)


507 / 305. Mathematics from a Historical Perspective. (3)


508 / 308. Theory and Practice of Problem Solving. (3)


509 / 309. Applications of Mathematics. (3)


510. Introduction to Analysis I. (3)


511. Introduction to Analysis II. (3)


512 / 462. Introduction to Ordinary Differential Equations. (3)


513 / 463. Introduction to Partial Differential Equations. (3)


514 / 464. Applied Matrix Theory. (3)


519. Selected Topics in Number Theory. (3, no limit Δ)


520. Abstract Algebra I. (3)


521. Abstract Algebra II. (3)


530. Algebraic Geometry I. (3)


531. Algebraic Geometry II. (3)


532. Algebraic Topology I. (3)


533. Algebraic Topology II. (3)


534 / 434. Introduction to Differential Geometry. (3)


535 / 431. Foundations of Topology. (3)


536. Introduction to Differentiable Manifolds. (3)


537. Riemannian Geometry I. (3)


538. Riemannian Geometry II. (3)


539. Selected Topics in Geometry and Topology. (3, no limit Δ)


540. Stochastic Processes with Applications. (3)


541. Advanced Probability. (3)


542 / 338. Mathematics for Secondary Teachers. (3)


543 / 339. Topics in Mathematics for Elementary and Middle School Teachers. (1-3, no limit Δ)


549. Selected Topics in Probability Theory. (3, no limit Δ)


350 / 550. Topics in Mathematics for Secondary Teachers. (1-3, no limit Δ)


551. Problems. (1-3, no limit Δ)


557. Selected Topics in Numerical Analysis. (3, no limit Δ)


561. Functions of a Complex Variable I. (3)


562. Functions of a Complex Variable II. (3)


563. Measure Theory. (3)


565. Harmonic Analysis. (3)


568. Stochastic Differential Equations. (3)


569. Selected Topics in Analysis. (3, no limit Δ)


570. Singular Perturbations. (3)


571. Ordinary Differential Equations. (3)


572 / 472. Fourier Analysis and Wavelets. (3)


573. Partial Differential Equations. (3)


576. Numerical Linear Algebra. (3)


577. Numerical Ordinary Differential Equations. (3)


578. Numerical Partial Differential Equations. (3)


579. Selected Topics in Applied Mathematics. (3, no limit Δ)


581. Functional Analysis I. (3)


582. Functional Analysis II. (3)


583. Methods of Applied Mathematics I. (3)


584. Methods of Applied Mathematics II. (3)


598. Practicum. (1-6 to a maximum of 6 Δ)


599. Master’s Thesis. (1-6, no limit Δ)


605. Graduate Colloquium. (1 to a maximum of 4 Δ)


639. Seminar in Geometry and Topology. (1-3, no limit Δ)


649. Seminar in Probability and Statistics. (1-3, no limit Δ)


650. Reading and Research. (1-6 to a maximum of 12 Δ)


669. Seminar in Analysis. (1-3, no limit Δ)


679. Seminar in Applied Mathematics. (1-3, no limit Δ)


689. Seminar in Functional Analysis. (1-3)


699. Dissertation. (3-12, no limit Δ)


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