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On quivers, spectral networks and black holes. [PDF]
Lett Math PhysArnaudo P, Grassi A, Hao Q.
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Some New Properties of an Active Flux Type Scheme: PamPa. [PDF]
J Sci ComputAbgrall R, Liu Y, Öffner P.
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Exact non-static cylindrical solutions of Einstein's field equations with imperfect fluids. [PDF]
PLoS OneHussain T +6 more
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What is neuromorphic about neuromorphic computing? [PDF]
Front NeurosciChakrabartty S, Thakur CS, Andreou AG.
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Generation of Architectural Forms Through Linear Algebra
2014Our efforts are aimed at applying a mathematical taxonomy or a geometrical model to significant classes of classical or modern architectural structures. Mathematical formulas are used to describe them, even though it is very clear that such formulas have not influenced the creativity of the designers.
CALIO', FRANCA, MARCHETTI, ELENA MARIA
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Mean Values of Algebraic Linear Forms
Proceedings of the London Mathematical Society, 1995Let \(K/ \mathbb{Q}\) be a totally real extension of degree \(d\). Let \(\varphi\) be a \(p\)-adic algebraic linear form. For any nonzero \(\rho \in K\) we denote by \(H (\rho)\) the maximum absolute values of its conjugates, \(|\rho |_\varphi = |\varphi (\rho) |_p\) if \(p \neq \infty\) and \(|\varphi (\rho) |_p/H (\rho)\) for \(p = \infty\).
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Quadratic Forms and Linear Algebraic Groups
Oberwolfach Reports, 2007Topics discussed at the workshop Quadratic forms and linear algebraic groups included besides the algebraic theory of quadratic and Hermitian forms and their Witt groups several aspects of the theory of linear algebraic groups and homogeneous varieties, as well as some arithmetic aspects pertaining to the theory of quadratic forms over function fields ...
Detlev Hoffmann +2 more
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