Integral Equation Methods

This foundational text introduces integral equation techniques with a focus on practical applications in physics and engineering. Designed for upper-level undergraduates and graduate students, it includes worked examples and emphasizes clarity in the development of integral methods.

Tuna

Edition

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ISBN/ISSN

978-0-307-26715-3

Collation

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Series Title

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Call Number

579/ E 47

A first Course in The Finite Element Method

This fourth edition of Logan’s widely-used textbook provides a clear introduction to the finite element method (FEM), focusing on both the mathematical foundations and real-world engineering applications. Emphasis is placed on structural mechanics, with supporting content for thermal and fluid problems. The book includes problem sets, worked examples, and integration with FEM software tools.

Medical Microbiology & Immunology

Edition

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ISBN/ISSN

0-07-111422-6

Collation

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Series Title

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Call Number

579/ L 655

Molecular Biology

Edition

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ISBN/ISSN

0-07-110216-7

Collation

-

Series Title

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Call Number

574.88/ W 361

Roads to Geometry

"Roads to Geometry" introduces students to both Euclidean and non-Euclidean geometries from an axiomatic perspective. The book emphasizes clear reasoning and logical structure, making it ideal for future math educators and undergraduate mathematics majors. Topics include constructions, transformations, and proof writing.

Principles of biochemistry

Edition

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ISBN/ISSN

0-697-14275-2

Collation

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Series Title

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Call Number

574.192/ Z 93

Codes, Curves, and Signals: Common Threads in Communications

This volume brings together leading researchers in coding theory, algebraic geometry, and communications to explore the common mathematical structures underlying their fields. The contributions stem from the IAS/Park City Mathematics Institute and offer insight into modern applications such as error correction, cryptography, and wireless communication systems.

An Invitation to Algebraic Geometry (Universitext)

A gentle and engaging introduction to the fundamental concepts of algebraic geometry. This text uses a blend of concrete examples and theoretical development, making it ideal for students encountering the subject for the first time. Topics include affine and projective varieties, morphisms, and applications to real-world curves and surfaces.

Topics in Differential Geometry: A New Approach Using D-Differentiation

This textbook offers a novel approach to differential geometry via the concept of D-differentiation, aiming to unify and simplify classical differential geometry techniques. It is suitable for upper-level undergraduate and graduate students, emphasizing both theoretical foundation and applications.