Effect of gravity and variable thermal conductivity in a thermoelastic half space with dual phase lag model. [PDF]
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Tunable BIC metamaterials with Dirac semimetals. [PDF]
He X, Cao W, Lin F.
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A Physics-Informed Eikonal Model for Simulating Arrhythmias in the Human Heart in Real-Time
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TN approximation to neutron transport equation and application to critical slab problem
Journal of Quantitative Spectroscopy and Radiative Transfer, 2006Abstract The critical slab problem has been studied in one-speed neutron transport equation with isotropic scattering by using the T N method. T N moment criticality solutions are obtained for the uniform finite slab using Mark and Marshak type vacuum boundary conditions. Results obtained by T N method, using the two type boundary conditions
Fikret Anli +3 more
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Application of the HN method to the critical slab problem for reflecting boundary conditions
Journal of Quantitative Spectroscopy and Radiative Transfer, 2004Abstract The recently developed H N method is used to solve the critical slab problem for a slab which is surrounded by a reflector. In the special case for R =0 (the reflection coefficient) the problem reduces to the one under vacuum boundary conditions. It is shown that the method is concise and leads to fast converging numerical results. The
Türeci, R.G. +3 more
exaly +5 more sources
On the Critical Reactor Problem for a Reflected Slab
Nuclear Science and Engineering, 1975AbstractThe elementary solutions of the one-speed transport equation are used, along with certain invariance principles, to establish tractable solutions to reflected reactor critical problems in plane geometry.
C. E. Siewert, A. R. Burkart
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Critical problem for finite slabs with sinusoidally space-dependent scattering ratio
Transport Theory and Statistical Physics, 1985Abstract The critical problem for a finite slab with sinusoidally space-dependent scattering ratio is discussed. Numerical results for the corresponding critical parameter are reported and commented.
BOFFI V. C +3 more
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U[sub N] Method For The Critical Slab Problem In One-Speed Neutron Transport Theory
AIP Conference Proceedings, 2008The Chebyshev polynomial approximation (UN method) is used to solve the critical slab problem in one‐speed neutron transport theory using Marshak boundary condition. The isotropic scattering kernel with the combination of forward and backward scattering is chosen for the neutrons in a uniform finite slab. Numerical results obtained by the UN method are
Hakan Öztürk +3 more
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One speed criticality problems for a bare slab and sphere: Some benchmark results – II
Annals of Nuclear Energy, 2007Abstract Benchmark results for the two canonical problems of critical slab and sphere are reported. Three different approaches, use of the X-function and Neumann iteration, FN method, and discrete-ordinate method, are explored. It is found that to the orders of the approximations considered here, the critical half-thickness and critical radius values
S. Naz, S.K. Loyalka
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