Tumors of the pediatric central nervous system

Tumors of the pediatric central nervous system by Keating, Goodrich, Packer

This is the first book to achieve an integrated medical and surgical approach to tumors of the pediatric nervous system, giving you a broad array of treatment options. You will find full coverage of the newest diagnostic and management techniques, state-of-the-art technologies, molecular biology advances, and the latest trends in the operating theatre.

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Studying Mathematics and its Applications (Palgrave Study Skills)

As students of mathematics or its applications progress, courses focus increasingly on mathematical theories and applications themselves, and less on how to study these complex ideas.
Studying Mathematics and its Applications aims to bridge this gap by focusing on the essential skills needed by students, helping them to study more effectively and successfully.

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Canonical Problems in Scattering and Potential Theory Part 1

Canonical Problems in Scattering and Potential Theory Part 1: Canonical Structures in Potential Theory (Monographs and Surveys in Pure and Applied Mathematics) by S.S. Vinogradov (Author), P. D. Smith (Author), E.D. Vinogradova (Author)

Although the analysis of scattering for closed bodies of simple geometric shape is well developed, structures with edges, cavities, or inclusions have seemed, until now, intractable to analytical methods.

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Complex Analysis (Undergraduate Texts in Mathematics) Corrected Edition

An introduction to complex analysis for students with some knowledge of complex numbers from high school. It contains sixteen chapters, the first eleven of which are aimed at an upper division undergraduate audience. The remaining five chapters are designed to complete the coverage of all background necessary for passing PhD qualifying exams in complex analysis.

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Regular Sequences and Resultants

Regular Sequences and Resultants (Research Notes in Mathematics) 1st Edition by Gunter Scheja (Author), Uwe Storch (Author)

This carefully prepared manuscript presents elimination theory in weighted projective spaces over arbitrary noetherian commutative base rings. Elimination theory is a classical topic in commutative algebra and algebraic geometry, and it has become of renewed importance recently in the context of applied and computational algebra.

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