Calculus and Analytic Geometry: Online resources

Access to 3405 full text journals from computer science, mathematics, engineering, geosciences.

Taylor & Francis have been publishing academic research since 1798 and on an open access basis since 2006.

JSTOR currently includes more than 2,000 academic journals, dating back to the first volume ever published, along with thousands of monographs and other materials relevant for education. We have digitized more than 50 million pages and continue to digitize approximately 3 million pages annually.

ISSN: 1863-7914
Functional Analysis and Other Mathematics is now archived and no longer receiving submissions with this publisher. All articles published in the journal during its time with Springer will remain fully searchable.

ISSN: 0020-7160
International Journal of Computer Mathematics (IJCM) is a world-leading journal serving the community of researchers in numerical analysis and scientific computing from academia to industry. IJCM publishes original research papers of high scientific value in fields of computational mathematics.

ISSN: 1023-6198
The Journal of Difference Equations and Applications is a world-leading Journal publishing state-of-the-art papers which significantly contribute to the theory and applications of difference equations or discrete dynamical systems. Articles using techniques from both difference equations and discrete dynamical systems or contributing to the interplay between these two areas are especially welcome. Continuous models that play a role in the applications and theory of difference equations or discrete dynamical systems are also welcome. The Journal is composed of original research, expository, short notes, survey articles, and book reviews, and papers that present novel ideas in applications and techniques.

ISSN 10982426
Numerical Methods for Partial Differential Equations is an international journal that publishes the highest quality research in the rigorous analysis of novel techniques for the numerical solution of partial differential equations (PDEs). The journal is intended to be accessible to a broad spectrum of researchers into numerical approximation of PDEs throughout science and engineering, with priority given to articles that focus on theoretical results describing robustness, stability, and convergence of the new methods rather than the techniques themselves and specific applications. The Journal seeks to be interdisciplinary, while emphasizing numerical analysis.