Mathematical Proceedings is one of the few high-quality journals publishing original research papers that cover the whole range of pure and applied mathematics, theoretical physics and statistics. All branches of pure mathematics are covered, in particular logic and foundations, number theory, algebra, geometry, algebraic and geometric topology, classical and functional analysis, differential equations, probability and statistics. On the applied side, mechanics, mathematical physics, relativity and cosmology are included.What Mathematical Proceedings has to offer:
Aims and scope
Papers which advance knowledge of mathematics, either pure or applied, will be considered by the Editorial Committee. The work must be original and not submitted to another journal.
Instructions for contributors
Download the Mathematical Proceedings of the Cambridge Philosophical Society instructions for contributors here: Download Instruction for Contributors in PDF.
Download the Mathematical Proceedings of the Cambridge Philosophical Society class file here.
Submission of manuscripts
Papers should be submitted online.
Papers in languages other than English should be sent only after prior consultation with the Editor, who may be contacted at the e-mail address above.
When a paper has been accepted for publication the relevant TeX files of the final version, accompanied by a pdf file, should be sent to the Editor by e-mail.
The class file, together with a guide, PSP2egui.tex, and sample pages, PSP2esam.tex, can be downloaded here.
These files will be updated periodically: please ensure that you have the latest version.
Preparation of manuscripts
Authors are strongly encouraged to prepare their manuscripts in LaTeX 2e using the PSP class file.
Papers produced in the recommended way can be printed directly from author-prepared electronic files: this substantially reduces errors at the printers. While the use of the PSP class file is preferred, other LaTeX or plain TeX files are also acceptable. In case standard electronic preparation is impossible papers may be typed, double-spaced, on one side of white paper (of which A4, 210 by 297mm, is a suitable size). The pages must be numbered. Margins of 30mm should be left at the side and bottom of each page.
A cover page should give the title, the author's name and institution, with the address to which mail should be sent.
The title, while brief, must be informative (e.g. A new proof of the prime number theorem, whereas, some applications of a theorem of G. H. Hardy would be useless).
Authors are asked to provide an abstract as a basis for a search on the Web. This may be an explicit abstract at the start of the paper. Otherwise, the first paragraph or two should form a summary of the main theme of the paper, providing an abstract intelligible to mathematicians. Please note that the abstract should be able to be read independently of the main text. References should therefore not be included in the abstract.
Authors are encouraged to check that where references are given, they are used in the text. Experience has shown that unused references have a habit of surviving into the final version of the manuscript.
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Mathematical Proceedings is one of the few high-quality journals publishing original research papers that cover the whole range of pure and applied mathematics, theoretical physics and statistics.
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More powerful, longer-lasting, faster-charging batteries – made from increasingly more sustainable resources and manufacturing processes – are required for low-carbon transport and stable electricity supplies in a “net zero” world. Rechargeable batteries are the most efficient way of storing renewable electricity; they are required for electrifying transport as well as for storing electricity on both micro and larger electricity grids when intermittent renewables cannot meet electricity demands. The first rechargeable lithium-ion batteries were developed for, and were integral to, the portable electronics revolution. The development of the much bigger batteries needed for transport and grid storage comes, however, with a very different set of challenges, which include cost, safety and sustainability. New technologies are being investigated, such as those involving reactions between Li and oxygen/sulfur, using sodium and magnesium ions instead of lithium, or involving the flow of materials in an out of the electrochemical cell (in redox flow batteries). Importantly, fundamental science is key to producing non-incremental advances and to develop new strategies for energy storage and conversion.
This talk will start by describing existing battery technologies, what some of the current and more long-term challenges are, and touch on strategies to address some of the issues. I will then focus on my own work – together with my research group and collaborators – to develop new characterisation (NMR, MRI, and X-ray diffraction and optical) methods that allow batteries to be studied while they are operating (i.e., operando). These techniques allow transformations of the various cell components to be followed under realistic conditions without having to disassemble and take apart the cell. We can detect key side reactions involving the various battery materials, in order to determine the processes that are responsible ultimately for battery failure. We can watch ions diffusing in, and moving in and out of, the active “electrode” materials that store the (lithium) ions and the electrons, to understand how the batteries function. Finally, I will discuss the challenges in designing batteries that can be rapidly charged and discharged.
Musical instruments like the clarinet and saxophone do not obviously have anything in common with a bowed violin string. This talk will explore the physics behind how these instruments work, and it will reveal some unexpectedly strong parallels between them. This is all the more surprising because all of them rely on strongly nonlinear phenomena, and nonlinear systems are notoriously tricky: significant commonalities between disparate systems are rare. For all the instruments, computer simulations will be used to give some insight into questions a musician may ask: What variables must a player control, and how? Why are some instruments “easier to play” than others?
Please Note: Due to building works, the CPS office at 17 Mill Lane, Cambridge is now closed until further notice. Business operations as usual. Please contact us by email only: philosoc@group.cam.ac.uk
Cambridge Philosophical Society17 Mill LaneCambridgeCB2 1RXUnited Kingdom
Office Hours: (Temporarily closed)Monday and Thursday -10am-12pm and 2pm-4pm.
philosoc@group.cam.ac.uk