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Research in the Mathematical Sciences is an international, peer-reviewed Open Access Journal covering the full scope of Theoretical Mathematics, Applied Mathematics, and Theoretical Computer Science. The Mission of the Journal will be to publish high-quality original articles that make a significant contribution to the research areas of both theoretical and applied mathematics and theoretical computer science.

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Research in the Mathematical Sciences | Home | resmathsci.springeropen.com Reviews

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Research in the Mathematical Sciences is an international, peer-reviewed Open Access Journal covering the full scope of Theoretical Mathematics, Applied Mathematics, and Theoretical Computer Science. The Mission of the Journal will be to publish high-quality original articles that make a significant contribution to the research areas of both theoretical and applied mathematics and theoretical computer science.This journal will be an efficient enterprise where th

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Research in the Mathematical Sciences | Home | resmathsci.springeropen.com Reviews

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Research in the Mathematical Sciences is an international, peer-reviewed Open Access Journal covering the full scope of Theoretical Mathematics, Applied Mathematics, and Theoretical Computer Science. The Mission of the Journal will be to publish high-quality original articles that make a significant contribution to the research areas of both theoretical and applied mathematics and theoretical computer science.This journal will be an efficient enterprise where th

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Almost holomorphic Poincaré series corresponding to products of harmonic Siegel–Maass forms | Research in the Mathematical Sciences | Full Text

http://resmathsci.springeropen.com/articles/10.1186/s40687-016-0080-y

Skip to main content. Research in the Mathematical Sciences. Almost holomorphic Poincaré series corresponding to products of harmonic Siegel Maass forms. Olav K. Richter. View ORCID ID profile. Research in the Mathematical Sciences. Almost holomorphic modular forms. And Kaneko and Zagier [ 20. Shimura initiated their study, because of their special arithmetic properties. Kaneko and Zagier’s paper was stimulated by Dijkgraaf [ 7. Among many others). It is not difficult to construct almost holomorphic ...

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Research in the Mathematical Sciences | About

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Skip to main content. Research in the Mathematical Sciences. Research in the Mathematical Sciences. Is an international, peer-reviewed open access journal covering the full scope of Theoretical Mathematics, Applied Mathematics, and Theoretical Computer Science. The Mission of the Journal will be to publish high-quality original articles that make a significant contribution to the research areas of both theoretical and applied mathematics and theoretical computer science. Why publish your article in.

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Research in the Mathematical Sciences | Articles

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Skip to main content. Research in the Mathematical Sciences. Page 1 of 4. On equilibrium configurations of nematic liquid crystals droplet with anisotropic elastic energy. We investigate the effect of anisotropic elastic energy on defect patterns of liquid crystals confined in a three-dimensional spherical domain within the framework of Landau de Gennes model. Two typical strong. Dong An, Wei Wang and Pingwen Zhang. Research in the Mathematical Sciences. Published on: 10 March 2017. E Weinan and Yao Wang.

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Homotopy-theoretically enriched categories of noncommutative motives | Research in the Mathematical Sciences | Full Text

http://resmathsci.springeropen.com/articles/10.1186/s40687-015-0028-7

Skip to main content. Research in the Mathematical Sciences. Homotopy-theoretically enriched categories of noncommutative motives. Research in the Mathematical Sciences. Theory of the sphere spectrum (closely related to the algebraic. Theory of the integers) is naturally augmented as an. We suggest that homotopic descent theory lifts this structure to define a category of motives defined not over. But over the sphere ring-spectrum. 11G, 19F, 57R, 81T. Papers, Zotero, Reference Manager, RefWorks (.RIS).

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Research in the Mathematical Sciences | Submission guidelines

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Skip to main content. Research in the Mathematical Sciences. Our 3-step submission process. Now you’ve identified a journal to submit to, there are a few things you should be familiar with before you submit. Make sure you are submitting to the most suitable journal - Aims and scope. Understand the costs and funding options - Fees and funding. Make sure your manuscript is accurate and readable - Language editing. Research in the Mathematical Sciences. Publishes the following article types:.

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Research in the Mathematical Sciences - a SpringerOpen journal

Bottom,Top,Middle,Right1. My Research in the Mathematical Sciences. Managing Editor in Chief. Ken Ono, Emory University. Bjorn Engquist, The University of Texas at Austin. David Shmoys, Cornell University. Yuri Tschinkel, New York University. To view the latest articles published for. Research in the Mathematical Sciences. Please visit http:/ link.springer.com/journal/40687. There has been an error retrieving the data. Please try again. A nonabelian trace formula. Getz JR and Herman PE. 14 (3 August 2015).

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Skip to main content. Research in the Mathematical Sciences. Convergence analysis of the fast sweeping method for static convex Hamilton Jacobi equations. Songting Luo and Hongkai Zhao. Published on: 14 December 2016. A proof of the Thompson moonshine conjecture. Michael J. Griffin and Michael H. Mertens. Published on: 14 December 2016. The Lerch zeta function IV. Hecke operators. Jeffrey C. Lagarias and Wen-Ching Winnie Li. Published on: 12 December 2016. Yang Liu, Peter S. Park and Zhuo Qun Song. Is an...

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