Collection Development Policy Statement:
Mathematics

I. Date and Author

June 2004

Katherine Button

II. Curriculum

The Mathematics Department offers Undergraduate and Graduate degrees. The Undergraduate Major Program introduces students to some fundamental fields - algebra, real and complex analysis, geometry and topology - and to the habit of mathematical thought. Mathematics majors may go on to graduate school, scientific research, or mathematics teaching, but many choose the major for its inherent interest with unrelated career intentions. The formal course work gives the student a broad foundation for work in modern pure mathematics The Graduate Program in Mathematics is designed primarily to lead to the Doctor of Philosophy degree, although Brandeis offers a Degree of Master of Arts in Mathematics. Undergraduates may also apply for a combined B.A./M.A.

III. Purpose and Scope of the Collection

The Mathematics collection supports teaching and research on the undergraduate level, the graduate level through the Ph.D., and faculty research. The collection also serves departments with mathematical foundations, in particular Physics and Computer Science.

IV. Cooperative Agreements

The Boston Library Consortium is a valuable resource for those needing access to items outside of the Gerstenzang Science Library collection. The Boston Library Consortium has served as an effective medium for the purchase of selected electronic journals and online databases, providing consortial discounts and the added negotiating strength of a group in defining license terms. Brandeis also purchases electronic resources via NELINET and the North East Research Libraries (NERL).

V. Geographical Coverage

Not applicable

VI. Period Coverage

The emphasis of the collection is pure mathematical research of the 20th and 21st Centuries. As mathematical knowledge is cumulative, the Brandeis Libraries recognize the need to maintain the classical works of mathematics.

VII. Date of Publications

There is no limitation in regard to date of publication. However, availability and financial constraints place an emphasis on the acquisition of current imprints. Criteria for weeding includes, but is not limited, to outdated textbooks, duplicate copies, superceded reference material, and works in poor condition.

VIII. Languages

The primary language of the collection is English. Materials in other languages are acquired as appropriate. Translations are preferred, except when materials in their original language are deemed important, or if English versions are not available. No item is excluded from the collection solely because of language.

IX. Types of Materials

Serials and monographic series are the primary types of collected materials, in keeping with the purpose of the collection. Electronic resources include bibliographic databases, such as MathSciNet produced by the American Mathematical Association, and electronic versions of journals. Conference proceedings, collected works of mathematicians, textbooks, and historical and bibliographical works about mathematicians are purchased selectively. The Library does not acquire technical reports, or dissertations other than by Brandeis scholars.

X. Location of Materials Collection

The Mathematics collection is housed in the Gerstenzang Science Library. History of Mathematics is concentrated in the Goldfarb Library

XI. Special Collections

None Specified

XII. Subject Areas and Collecting Levels

Subject Area

Collecting Levels

Algebra Graduate
Algebraic Geometry Research
Algebraic Groups Research
Algebraic K-theory Research
Algebraic Topology Research
Arkelov Theory Research
Calculus Undergraduate
Combinatorics Research
Commutative Algebra Research
Differential Equations Research
Differential Geometry Research
Differential Topology Research
Dynamics Research
Gauge Theory Research
Geometry Research
Geometric Group Theory Research
Geometric Topology Research
Group Theory Research
High School Algebra Basic
History of Mathematics Basic
Homology Research
Integrable Systems Research
Knot Theory Research
Lie Theory Graduate
Mathematical Physics Research
Modular Forms Research
Number Theory Research
Probability & Statistics Graduate
Proofs Undergraduate
Random Matrix Theory Research
Real and Complex Analysis Graduate
Representation Theory Research
Riemann Surfaces Research
This page was last modified on: Mar 23, 2007