This page displays the schedule of Bryn Mawr courses in this department for this academic year. It also displays descriptions of courses offered by the department during the last four academic years.

For information about courses offered by other Bryn Mawr departments and programs or about courses offered by Haverford and Swarthmore Colleges, please consult the Course Guides page.

For information about the Academic Calendar, including the dates of first and second quarter courses, please visit the College's master calendar.

Fall 2017

COURSE TITLE SCHEDULE/
UNITS
MEETING TYPE TIMES/DAYS LOCATION INSTR(S)
MATH B101-001Calculus ISemester / 1Lecture: 9:10 AM-10:00 AM MWFPark 338Smiley,D.
MATH B101-002Calculus ISemester / 1Lecture: 10:10 AM-11:00 AM MWFPark 338Myers,A.
MATH B101-003Calculus ISemester / 1Lecture: 11:10 AM-12:00 PM MWFPark 349Myers,A.
MATH B102-001Calculus IISemester / 1Lecture: 10:10 AM-11:00 AM MWFPark 349Kasius,P.
MATH B102-002Calculus IISemester / 1Lecture: 9:55 AM-11:15 AM TTHPark 338Kasius,P.
MATH B104-001Basic Probability and StatisticsSemester / 1Lecture: 2:40 PM- 4:00 PM MWPark 338Sudparid,D.
MATH B201-001Multivariable CalculusSemester / 1Lecture: 11:10 AM-12:00 PM MWFPark 338Donnay,V., Donnay,V., Donnay,V., Donnay,V.
Laboratory: 2:00 PM- 3:30 PM TPark 349
Laboratory: 12:00 PM- 1:00 PM FPark 264
Laboratory: 1:00 PM- 2:00 PM FPark 264
Laboratory: 2:00 PM- 3:00 PM FPark 264
Laboratory: 1:00 PM- 2:00 PM W
MATH B201-002Multivariable CalculusSemester / 1Lecture: 12:10 PM- 1:00 PM MWFPark 338Kasius,P.
MATH B225-001Introduction to Financial MathematicsSemester / 1LEC: 11:40 AM- 1:00 PM MWCarpenter Library 21Cheng,L.
MATH B225-002Introduction to Financial MathematicsSemester / 1Lecture: 2:40 PM- 4:00 PM MWPark 349Cheng,L.
MATH B295-001Select Topics in Mathematics: Computational ModelingSemester / 1Lecture: 9:55 AM-11:15 AM TTHPark 349Graham,E., Graham,E.
Lab optional: 6:30 PM- 8:30 PM WPark 336
MATH B301-001Real Analysis ISemester / 1Lecture: 10:10 AM-11:30 AM MWPark 336Milicevic,D.
MATH B301-002Real Analysis ISemester / 1Lecture: 2:40 PM- 4:00 PM MWPark 336Donnay,V.
MATH B303-001Abstract Algebra ISemester / 1Lecture: 8:25 AM- 9:45 AM TTHPark 336Cheng,L.
MATH B303-002Abstract Algebra ISemester / 1Lecture: 2:25 PM- 3:45 PM TTHPark 336Melvin,P.
MATH B303-003Abstract Algebra ISemester / 1Lecture: 12:55 PM- 2:15 PM TTHPark 336Cheng,L.
MATH B390-001Number TheorySemester / 1Lecture: 1:10 PM- 2:30 PM MWPark 349Milicevic,D.
MATH B395-001Research SeminarSemester / 1Lecture: Date/Time TBACheng,L.
MATH B395-003Research SeminarSemester / 1Lecture: Date/Time TBAGraham,E.
MATH B395-007Research SeminarSemester / 1
MATH B398-001Senior ConferenceSemester / 1Lecture: 12:55 PM- 2:15 PM TTHPark 328Dept. staff, TBA
MATH B403-001Supervised WorkSemester / 1Dept. staff, TBA
MATH B403-001Supervised WorkSemester / 1Dept. staff, TBA
MATH B503-001Graduate Algebra ISemester / 1Lecture: 11:25 AM-12:45 PM TTHPark 328Melvin,P., Melvin,P.
Discussion/Problem Session: 4:00 PM- 5:30 PM THPark 328
MATH B506-001Graduate Topology IISemester / 1Lecture: 10:10 AM-11:30 AM MWEnglish House IIITraynor,L., Traynor,L.
LEC: 10:10 AM-11:30 AM FEnglish House III
MATH B701-001Supervised WorkSemester / 1Lecture: Date/Time TBACheng,L.
MATH B701-001Supervised WorkSemester / 1
MATH B701-002Supervised WorkSemester / 1Lecture: Date/Time TBADonnay,V.
MATH B701-003Supervised WorkSemester / 1Lecture: Date/Time TBAGraham,E.
MATH B701-004Supervised WorkSemester / 1Lecture: Date/Time TBAMelvin,P.
MATH B701-005Supervised WorkSemester / 1Lecture: Date/Time TBAMilicevic,D.
MATH B701-006Supervised WorkSemester / 1Lecture: Date/Time TBATraynor,L.
MATH B702-001Research SeminarSemester / 1
MATH B702-001Research SeminarSemester / 1Lecture: Date/Time TBACheng,L.
MATH B702-002Research SeminarSemester / 1Lecture: Date/Time TBADonnay,V.
MATH B702-003Research SeminarSemester / 1
MATH B702-003Research SeminarSemester / 1Lecture: Date/Time TBAGraham,E.
MATH B702-004Research SeminarSemester / 1Lecture: Date/Time TBAMelvin,P.
MATH B702-005Research SeminarSemester / 1
MATH B702-005Research SeminarSemester / 1Lecture: Date/Time TBAMilicevic,D.
MATH B702-006Research SeminarSemester / 1Lecture: Date/Time TBATraynor,L.
CHEM B221-001Physical Chemistry ISemester / 1Lecture: 1:10 PM- 2:30 PM MWPark 264Francl,M.
CMSC B231-001Discrete MathematicsSemester / 1Lecture: 10:10 AM-11:30 AM MWPark 229Eisenberg,R.
CMSC B340-001Analysis of AlgorithmsSemester / 1Lecture: 11:25 AM-12:45 PM TTHPark 337Xu,D.
lab: 12:55 PM- 2:15 PM THPark 231
PHYS B306-001Mathematical Methods in the Physical SciencesSemester / 1Lecture: 12:10 PM- 1:00 PM MWFPark 337Schaffner,D.

Spring 2018

COURSE TITLE SCHEDULE/
UNITS
MEETING TYPE TIMES/DAYS LOCATION INSTR(S)
MATH B102-001Calculus IISemester / 1Lecture: 10:10 AM-11:00 AM MWFPark 349Myers,A.
MATH B102-002Calculus IISemester / 1Lecture: 12:10 PM- 1:00 PM MWFPark 338Schwartz,H.
MATH B104-001Basic Probability and StatisticsSemester / 1Lecture: 2:40 PM- 4:00 PM MWPark 338Sudparid,D.
MATH B104-002Basic Probability and StatisticsSemester / 1LEC: 2:40 PM- 4:00 PM MWPark 349Kasius,P.
MATH B203-001Linear AlgebraSemester / 1Lecture: 10:10 AM-11:00 AM MWFPark 338Kasius,P.
MATH B203-002Linear AlgebraSemester / 1Lecture: 12:10 PM- 1:00 PM MWFPark 349Donnay,V.
MATH B203-003Linear AlgebraSemester / 1Lecture: 1:10 PM- 2:30 PM MWPark 338Kasius,P.
MATH B206-001Transition to Higher MathematicsSemester / 1Lecture: 11:10 AM-12:00 PM MWFPark 336Myers,A.
MATH B210-001Differential Equations with ApplicationsSemester / 1Lecture: 11:25 AM-12:45 PM TTHPark 349Graham,E.
MATH B221-001Introduction to Topology and GeometrySemester / 1Lecture: 9:55 AM-11:15 AM TTHTraynor,L.
MATH B295-001Select Topics in Mathematics: Math Modeling and SustainabilitySemester / 1Lecture: 2:40 PM- 4:00 PM MWPark 336Donnay,V.
MATH B302-001Real Analysis IISemester / 1Lecture: 10:10 AM-11:30 AM MWMilicevic,D.
MATH B304-001Abstract Algebra IISemester / 1Lecture: 2:25 PM- 3:45 PM TTHMelvin,P.
MATH B322-001Functions of Complex VariablesSemester / 1Lecture: 12:55 PM- 2:15 PM TTHTraynor,L.
MATH B396-001Research SeminarSemester / 1Lecture: Date/Time TBADonnay,V.
MATH B396-002Research SeminarSemester / 1Lecture: Date/Time TBAGraham,E.
MATH B396-003Research SeminarSemester / 1Lecture: Date/Time TBAMelvin,P.
MATH B396-004Research SeminarSemester / 1Lecture: Date/Time TBAMilicevic,D.
MATH B396-005Research SeminarSemester / 1Lecture: Date/Time TBATraynor,L.
MATH B396-006Research SeminarSemester / 1
MATH B399-001Senior ConferenceSemester / 1Lecture: 1:10 PM- 2:30 PM MWDept. staff, TBA
MATH B399-002Senior ConferenceSemester / 1Lecture: 2:25 PM- 3:45 PM TTHDept. staff, TBA
MATH B504-001Graduate Algebra IISemester / 1Lecture: 11:25 AM-12:45 PM TTHPark 328Melvin,P.
MATH B701-001Supervised WorkSemester / 1Lecture: Date/Time TBACheng,L.
MATH B701-002Supervised WorkSemester / 1Lecture: Date/Time TBADonnay,V.
MATH B701-003Supervised WorkSemester / 1Lecture: Date/Time TBAGraham,E.
MATH B701-004Supervised WorkSemester / 1Lecture: Date/Time TBAMelvin,P.
MATH B701-005Supervised WorkSemester / 1Lecture: Date/Time TBAMilicevic,D.
MATH B701-006Supervised WorkSemester / 1Lecture: Date/Time TBATraynor,L.
MATH B702-001Research SeminarSemester / 1Lecture: Date/Time TBACheng,L.
MATH B702-002Research SeminarSemester / 1Lecture: Date/Time TBADonnay,V.
MATH B702-003Research SeminarSemester / 1Lecture: Date/Time TBAGraham,E.
MATH B702-004Research SeminarSemester / 1Lecture: Date/Time TBAMelvin,P.
MATH B702-005Research SeminarSemester / 1Lecture: Date/Time TBAMilicevic,D.
MATH B702-006Research SeminarSemester / 1Lecture: Date/Time TBATraynor,L.
ECON B304-001EconometricsSemester / 1Lecture: 10:10 AM-11:30 AM MWDalton Hall 2Sfekas,A.

Fall 2018

(Class schedules for this semester will be posted at a later date.)

2017-18 Catalog Data

MATH B101 Calculus I
Fall 2017
A first course in one-variable calculus: functions, limits, continuity, the derivative, differentiation formulas, applications of the derivative, the integral, integration by substitution, fundamental theorem of calculus. May include a computer component. Prerequisite: adequate score on calculus placement exam, or permission of the instructor. Students should have a reasonable command of high school algebra, geometry and trigonometry.
Quantitative Methods (QM)
Quantitative Readiness Required (QR)

Back to top

MATH B102 Calculus II
Fall 2017, Spring 2018
A continuation of Calculus I: transcendental functions, techniques of integration, applications of integration, infinite sequences and series, convergence tests, power series. May include a computer component. Math 102 assumes familiarity of the content covered in Math 101 or its equivalent.
Quantitative Methods (QM)

Back to top

MATH B104 Basic Probability and Statistics
Fall 2017, Spring 2018
This course introduces students to key concepts in both descriptive and inferential statistics. Students learn how to collect, describe, display, and interpret both raw and summarized data in meaningful ways. Topics include summary statistics, graphical displays, correlation, regression, probability, the law of averages, expected value, standard error, the central limit theorem, hypothesis testing, sampling procedures, and bias. Students learn to use statistical software to summarize, present, and interpret data. This course may not be taken after any other statistics course. Prerequisite: Quantitative Readiness Required.
Quantitative Methods (QM)
Quantitative Readiness Required (QR)

Back to top

MATH B201 Multivariable Calculus
Fall 2017
Vectors and geometry in two and three dimensions, partial derivatives, extremal problems, double and triple integrals, vector analysis (gradients, curl and divergence), line and surface integrals, the theorems of Gauss, Green and Stokes. May include a computer component. Prerequisite: MATH 102 or permission of instructor.
Quantitative Methods (QM)

Back to top

MATH B203 Linear Algebra
Spring 2018
Systems of linear equations, matrix algebra, determinants, vector spaces and subspaces, linear independence, bases and dimension, linear transformations and their representation by matrices, eigenvectors and eigenvalues, orthogonality, and applications of linear algebra. Prerequisite or corequisite: MATH 102, or permission of the instructor.
Quantitative Methods (QM)

Back to top

MATH B206 Transition to Higher Mathematics
Spring 2018
An introduction to higher mathematics with a focus on proof writing. Topics include active reading of mathematics, constructing appropriate examples, problem solving, logical reasoning, and communication of mathematics through proofs. Students will develop skills while exploring key concepts from algebra, analysis, topology, and other advanced fields. Corequisite: MATH 203; not open to students who have had a 300-level math course.
Quantitative Methods (QM)

Back to top

MATH B210 Differential Equations with Applications
Spring 2018
Ordinary differential equations, including general first-order equations, linear equations of higher order and systems of equations, via numerical, geometrical, and analytic methods. Applications to physics, biology, and economics. Co-requisite: MATH 201 or 203.
Quantitative Methods (QM)

Back to top

MATH B221 Introduction to Topology and Geometry
Spring 2018
An introduction to the ideas of topology and geometry through the study of knots and surfaces in three-dimensional space. The course content may vary from year to year, but will generally include some historical perspectives and some discussion of connections with the natural and life sciences. Co-requisite: MATH 201 or 203.
Quantitative Methods (QM)

Back to top

MATH B225 Introduction to Financial Mathematics
Fall 2017
Topics to be covered include market conventions and instruments, Black-Scholes option-pricing model, and practical aspects of trading and hedging. All necessary definitions from probability theory (random variables, normal and lognormal distribution, etc.) will be explained. Prerequisite: MATH 102. ECON 105 is recommended.
Quantitative Methods (QM)

Back to top

MATH B251 Chaotic Dynamical Systems
Not offered 2017-18
Topics to be covered may include iteration, orbits, graphical and computer analysis, bifurcations, symbolic dynamics, fractals, complex dynamics and applications. Prerequisite: MATH B102

Back to top

MATH B295 Select Topics in Mathematics
Section 001 (Fall 2017): Computational Modeling
Section 001 (Fall 2016): Game Theory
Section 001 (Spring 2017): History of Mathematics
Section 001 (Spring 2018): Math Modeling and Sustainability
Section 002 (Spring 2017): Codes and Ciphers
Fall 2017, Spring 2018
This is a topics course. Course content varies. Not all topics are open to first year students.
Current topic description: Mathematical models are constructed to describe the world within and around us. Computational methods are often employed to visualize and solve these models. Collectively, computational modeling from a mathematical perspective focuses on using computers to simulate dynamics that are described mathematically. This course will provide an introduction to programming in R and mathematical modeling. Topics may include discrete and continuous dynamical systems, data fitting, regression, and simulation techniques.
Current topic description: This course will explore how to create mathematical models of problems in sustainability such as CO2 levels, ground water flow, energy use in transportation and heating, and energy generation via wind and solar power. This is a Praxis II course in which students will work in teams and use their mathematical knowledge to carry out a sustainability project of use to a community partner. This course is not open to first year students. Prereq: MATH B102 or the equivalent (merit score on the AP Calculus BC Exam or placement).

Quantitative Methods (QM)

Back to top

MATH B301 Real Analysis I
Fall 2017
A first course in real analysis, providing a rigorous development of single variable calculus, with a strong focus on proof writing. Topics covered: the real number system, elements of set theory and topology, limits, continuous functions, the intermediate and extreme value theorems, differentiable functions and the mean value theorem, uniform continuity, the Riemann integral, the fundamental theorem of calculus. Possible additional topics include analysis on metric spaces or dynamical systems. Prerequisite: MATH 201. Some students also find it helpful to have taken a transitional course such as MATH 206 before enrolling in this course.

Back to top

MATH B302 Real Analysis II
Spring 2018
A continuation of Real Analysis I: Infinite series, power series, sequences and series of functions, pointwise and uniform convergence, and additional topics selected from: Fourier series, calculus of variations, the Lebesgue integral, dynamical systems, and calculus in higher dimensions. Prerequisite: MATH 301.

Back to top

MATH B303 Abstract Algebra I
Fall 2017
A first course in abstract algebra, including an introduction to groups, rings and fields, and their homomorphisms. Topics covered: cyclic and dihedral groups, the symmetric and alternating groups, direct products and finitely generated abelian groups, cosets, Lagrange's Theorem, normal subgroups and quotient groups, isomorphism theorems, integral domains, polynomial rings, ideals, quotient rings, prime and maximal ideals. Possible additional topics include group actions and the Sylow Theorems, free abelian groups, free groups, PIDs and UFDs. Prerequisite: MATH 203. Some students also find it helpful to have taken a transitional course such as MATH 206 before enrolling in this course.

Back to top

MATH B304 Abstract Algebra II
Spring 2018
A continuation of Abstract Algebra I. Vector spaces and linear algebra, field extensions, algebraic and transcendental extensions, finite fields, fields of fractions, field automorphisms, the isomorphism extension theorem, splitting fields, separable and inseparable extensions, algebraic closures, and Galois theory. Also, if not covered in Abstract Algebra I: group actions and Sylow theorems, free abelian groups, free groups, PIDs and UFDs. Possible additional topic: finitely generated modules over a PID and canonical forms of matrices. Prerequisite: MATH 303.

Back to top

MATH B308 Applied Mathematics I
Not offered 2017-18
This course will provide a general introduction to methods and modeling in applied mathematics. A variety of mathematical tools will be used to develop and study a wide range of models, including deterministic, discrete, and stochastic methods. Additional emphasis will be placed on techniques for analyzing mathematical models, including phase plane methods, stability analysis, dimensional analysis, bifurcation theory, and computer simulations. Applications to biology, physics, chemistry, engineering, and the social sciences may be discussed. Prerequisite: Math 203 or equivalent, or permission from instructor

Back to top

MATH B310 Introduction to the Mathematics of Financial Derivatives
Not offered 2017-18
An introduction to the mathematics utilized in the pricing models of derivative instruments. Topics to be covered may include Arbitrage Theorem, pricing derivatives, Wiener and Poisson processes, martingales and martingale representations, Ito's Lemma, Black-Scholes partial differentiation equation, Girsanov Theorem and Feynman-Kac Formula. Prerequisite: MATH 201 or permission of instructor.

Back to top

MATH B311 Partial Differential Equations
Not offered 2017-18
Heat and wave equations on bounded and unbounded domains, Laplace's equation, Fourier series and the Fourier transform, qualitative behavior of solutions, computational methods. Applications to the physical and life sciences. Prerequisite: MATH 301 or permission of instructor.

Back to top

MATH B312 Topology
Not offered 2017-18
General topology (topological spaces, continuity, compactness, connectedness, quotient spaces), the fundamental group and covering spaces, introduction to geometric topology (classification of surfaces, manifolds). Typically offered yearly in alternation with Haverford. Co-requisite: MATH 301, MATH 303, or permission of instructor.

Back to top

MATH B322 Functions of Complex Variables
Spring 2018
Analytic functions, Cauchy's theorem, Laurent series, calculus of residues, conformal mappings, Moebius transformations. Prerequisite: MATH 301 or permission of instructor.

Back to top

MATH B390 Number Theory
Fall 2017
Study of integers with an emphasis on their multiplicative structure and topics related to analysis, and a first course in analytic number theory. Core topics: divisibility and primes, arithmetic functions, average and extremal orders, techniques of analytic number theory, Riemann zeta function, prime number theorem, Dirichlet characters, L-functions. Possible additional topics may include approximations by rational numbers, geometry of numbers, algebraic numbers and class numbers, sums of squares, and the idea of modular forms.Prerequisite: Math 201, and some familiarity with writing proofs (such as Math 206, Math 301/303 as a co-requisite, or permission of instructor)
Quantitative Methods (QM)

Back to top

MATH B395 Research Seminar
Fall 2017
A research seminar for students involved in individual or small group research under the supervision of the instructor. With permission, the course may be repeated for credit. This is a topics course. Prerequisite: Permission of instructor.

Back to top

MATH B396 Research Seminar
Spring 2018
A research seminar for students involved in individual or small group research under the supervision of the instructor. With permission, the course may be repeated for credit. Prerequisite: Permission of instructor.

Back to top

MATH B398 Senior Conference
A seminar for seniors majoring in mathematics. Topics vary from year to year.

Back to top

MATH B399 Senior Conference
A seminar for seniors majoring in mathematics. Topics vary from year to year.

Back to top

MATH B403 Supervised Work

Back to top

MATH B403 Supervised Work

Back to top

MATH B425 Praxis III
Counts toward Praxis Program

Back to top

MATH B501 Graduate Real Analysis I
Not offered 2017-18
In this course we will study the theory of measure and integration. Topics will include Lebesgue measure, measurable functions, the Lebesgue integral, the Riemann-Stieltjes integral, complex measures, differentiation of measures, product measures, and Lp spaces.

Back to top

MATH B502 Graduate Real Analysis II
Not offered 2017-18
This course is a continuation of Math 501.

Back to top

MATH B503 Graduate Algebra I
Fall 2017
This is the first course in a two course sequence providing a standard introduction to algebra at the graduate level. Topics in the first semester will include categories, groups, rings, modules, and linear algebra.

Back to top

MATH B504 Graduate Algebra II
Spring 2018
This course is a continuation of Math 503, the two courses providing a standard introduction to algebra at the graduate level. Topics in the second semester will include linear algebra, fields, Galois theory, and advanced group theory. Prerequisite: MATH B503.

Back to top

MATH B505 Graduate Topology I
Not offered 2017-18
This is the first course of a 2 semester sequence, covering the basic notions of algebraic topology. The focus will be on homology theory, which will be introduced axiomatically (via the Eilenberg-Steenrod axioms) and then studied from a variety of points of view (simplicial, singular and cellular homology). The course will also treat cohomology theory and duality (on manifolds), and the elements of homotopy theory.

Back to top

MATH B506 Graduate Topology II
Fall 2017
Math 505 and Math 506 offer an introduction to topology at the graduate level. These courses can be taken in either order. Math 506 focuses on differential topology. Topics covered include smooth manifolds, smooth maps, and differential forms.

Back to top

MATH B670 Graduate Perspectives in Mathematics Pedagogy
Not offered 2017-18
This course will cover a spectrum of topics in mathematics pedagogy of importance for graduate students serving as mathematics teaching assistants as well as those preparing to teach high school, community college, or university-level mathematics. It will meet every other week for three hours following a seminar format combining some lectures and guest speakers with extended discussion.

Back to top

MATH B701 Supervised Work
Fall 2017, Spring 2018

Back to top

MATH B701 Supervised Work
Fall 2017

Back to top

MATH B702 Research Seminar
Fall 2017

Back to top

MATH B702 Research Seminar
Fall 2017, Spring 2018

Back to top

CHEM B221 Physical Chemistry I
Fall 2017
Introduction to quantum theory and spectroscopy. Atomic and molecular structure; molecular modeling; rotational, vibrational, electronic and magnetic resonance spectroscopy. Lecture three hours. Prerequisites: CHEM B104 and MATH B201.
Quantitative Methods (QM)
Counts toward Counts toward Biochemistry and Molecular Biology

Back to top

CMSC B231 Discrete Mathematics
Fall 2017
An introduction to discrete mathematics with strong applications to computer science. Topics include propositional logic, proof techniques, recursion, set theory, counting, probability theory and graph theory. Co-requisites: BIOL B115 or CMSC B110 or CMSC B113 or H105 or H107.
Quantitative Methods (QM)

Back to top

CMSC B310 Computational Geometry
Not offered 2017-18
A study of algorithms and mathematical theories that focus on solving geometric problems in computing, which arise naturally from a variety of disciplines such as Computer Graphics, Computer Aided Geometric Design, Computer Vision, Robotics and Visualization. The materials covered sit at the intersection of pure Mathematics and application-driven Computer Science and efforts will be made to accommodate Math majors and Computer Science majors of varying math/computational backgrounds. Topics include: graph theory, triangulation, convex hulls, geometric structures such as Voronoi diagrams and Delaunay triangulations, as well as curves and polyhedra surface topology. Prerequisite: CMSC B231/ MATH B231.
Quantitative Readiness Required (QR)

Back to top

CMSC B340 Analysis of Algorithms
Fall 2017
This course will cover qualitative and quantitative analysis of algorithms and their corresponding data structures from a precise mathematical point of view. Topics include: performance bounds, asymptotic and probabilistic analysis, worst case and average case behavior and correctness and complexity. Particular classes of algorithms will be studied in detail.
Quantitative Readiness Required (QR)

Back to top

ECON B304 Econometrics
Spring 2018
The econometric theory presented in ECON 253 is further developed and its most important empirical applications are considered. Each student does an empirical research project using multiple regression and other statistical techniques. Prerequisites: ECON 203 or 204 or 253; ECON 200 or both 202 and MATH 201.

Back to top

PHYS B306 Mathematical Methods in the Physical Sciences
Fall 2017
This course presents topics in applied mathematics useful to students, including physicists, engineers, physical chemists, geologists, and computer scientists studying the natural sciences. Topics are taken from Fourier series, integral transforms, advanced ordinary and partial differential equations, special functions, boundary-value problems, functions of complex variables, and numerical methods. Lecture three hours and additional recitation sessions as needed. Prerequisite: MATH 201 and 203.

Back to top