Results 81 to 90 of about 39,814 (169)
Advances in Mechanical Engineering, 2019 In this article, a design sensitivity analysis method is developed for topology optimization of steady-state conductive thermal problems subject to design-dependent thermal loads using density gradients–based boundary detection.
Minho Yoon, Bonyong Koo
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Exploring Landmark Placement Strategies for Topology-Based Localization in Wireless Sensor Networks
EURASIP Journal on Advances in Signal Processing, 2008 In topology-based localization, each node in a network computes its hop-count distance to a finite number of reference nodes, or “landmarksâ€Â.
Alexandre Brandwajn +3 more
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ITM Web of Conferences, 2015 We investigate the connection between two classical models of phase transition phenomena, the (discrete size, Markov chain or infinite set of ODE) Becker-Döring equations and the (continuous size, PDE) Lifshitz-Slyozov equation.
Yvinec Romain +2 more
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Fine topology, Šilov boundary, and (ddc)n
Journal of Functional Analysis, 1987 The authors study the following: In section 2, they give a short discussion of the (pluri-) fine topology of plurisubharmonic (psh) functions. In section 3, they consider the problem: if \(\psi\) is a bounded, fine continuous function with compact support, then \(\int \psi (dd^ cu_ j)^ n\to \int \psi (dd^ cu)^ n,\) where \(u_ j\) is a uniformly bounded
Bedford, Eric, Taylor, B.A
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A distributional representation of strip analytic functions
International Journal of Mathematics and Mathematical Sciences, 1982 A strip analytic function converging in the D′ topology to certain boundary values (from the interior of the strip) is represented as the difference of two generalized Cauchy integrals.
Dragiŝa Mitrović
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Topological insulators with hybrid-order boundary states
Physical Review BWe report the discovery of several classes of novel topological insulators (TIs) with hybrid-order boundary states generated from the first-order TIs with additional crystalline symmetries. Unlike the current studies on hybrid-order TIs where different-order topology arises from merging different-order TIs in various energy, {\color{red} these novel ...
Yan-Qing Zhu +3 more
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Scientific ReportsIn this paper, an explicit and implicit hybrid topology optimization method is proposed for the design of multiple materials structure. The explicit topology optimization employs the moving morphable component (MMC) method to determine where the solid ...
Zhao Li +4 more
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Analysis and Geometry in Metric Spaces, 2016 We consider a ‘contracting boundary’ of a proper geodesic metric space consisting of equivalence classes of geodesic rays that behave like geodesics in a hyperbolic space.We topologize this set via the Gromov product, in analogy to the topology of the ...
Cashen Christopher H.
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Solvable Topological Boundaries
, 2019 The hallmark of topological phases of matter is the presence of robust boundary states. In this dissertation, a formalism is developed with which analytical solutions for these states can be straightforwardly obtained by making use of destructive interference, which is naturally present in a large family of lattice models. The validity of the solutions
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Topological divisors of zero and Shilov boundary
Topology and its Applications, 2006 Let \(L\) be a non-archimedean and non-trivially complete valued field, let \((A, \|. \| )\) be a commutative normed \(L\)-algebra with unity, and let \(\|.\| _{si}\) be the spectral seminorm of \(A\) defined by \(\| x \| _{si}:= \lim_{n} \| x^n \| ^{1/n}\). The Shilov boundary of \(A\) is the smallest among all the subsets \(F\) of Mult\((A,\|.
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