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Artykuły w czasopismach na temat "Periodic Unfolding Method"
Cioranescu, D., A. Damlamian i G. Griso. "The Periodic Unfolding Method in Homogenization". SIAM Journal on Mathematical Analysis 40, nr 4 (styczeń 2008): 1585–620. http://dx.doi.org/10.1137/080713148.
Pełny tekst źródłaCioranescu, D., A. Damlamian, P. Donato, G. Griso i R. Zaki. "The Periodic Unfolding Method in Domains with Holes". SIAM Journal on Mathematical Analysis 44, nr 2 (styczeń 2012): 718–60. http://dx.doi.org/10.1137/100817942.
Pełny tekst źródłaDIMINNIE, DAVID C., i RICHARD HABERMAN. "ACTION AND PERIOD OF HOMOCLINIC AND PERIODIC ORBITS FOR THE UNFOLDING OF A SADDLE-CENTER BIFURCATION". International Journal of Bifurcation and Chaos 13, nr 11 (listopad 2003): 3519–30. http://dx.doi.org/10.1142/s0218127403008569.
Pełny tekst źródłaCioranescu, Doina, Alain Damlamian i Riccardo De Arcangelis. "Homogenization of Quasiconvex Integrals via the Periodic Unfolding Method". SIAM Journal on Mathematical Analysis 37, nr 5 (styczeń 2006): 1435–53. http://dx.doi.org/10.1137/040620898.
Pełny tekst źródłaCioranescu, Doina, Alain Damlamian i Riccardo De Arcangelis. "Homogenization of nonlinear integrals via the periodic unfolding method". Comptes Rendus Mathematique 339, nr 1 (lipiec 2004): 77–82. http://dx.doi.org/10.1016/j.crma.2004.03.028.
Pełny tekst źródłaAvila, Jake, i Bituin Cabarrubias. "Periodic unfolding method for domains with very small inclusions". Electronic Journal of Differential Equations 2023, nr 01-?? (20.12.2023): 85. http://dx.doi.org/10.58997/ejde.2023.85.
Pełny tekst źródłaSánchez-Ochoa, F., Francisco Hidalgo, Miguel Pruneda i Cecilia Noguez. "Unfolding method for periodic twisted systems with commensurate Moiré patterns". Journal of Physics: Condensed Matter 32, nr 2 (17.10.2019): 025501. http://dx.doi.org/10.1088/1361-648x/ab44f0.
Pełny tekst źródłaPtashnyk, Mariya. "Locally Periodic Unfolding Method and Two-Scale Convergence on Surfaces of Locally Periodic Microstructures". Multiscale Modeling & Simulation 13, nr 3 (styczeń 2015): 1061–105. http://dx.doi.org/10.1137/140978405.
Pełny tekst źródłaCioranescu, D., A. Damlamian, G. Griso i D. Onofrei. "The periodic unfolding method for perforated domains and Neumann sieve models". Journal de Mathématiques Pures et Appliquées 89, nr 3 (marzec 2008): 248–77. http://dx.doi.org/10.1016/j.matpur.2007.12.008.
Pełny tekst źródłaDonato, P., K. H. Le Nguyen i R. Tardieu. "The periodic unfolding method for a class of imperfect transmission problems". Journal of Mathematical Sciences 176, nr 6 (13.07.2011): 891–927. http://dx.doi.org/10.1007/s10958-011-0443-2.
Pełny tekst źródłaRozprawy doktorskie na temat "Periodic Unfolding Method"
Ouhadan, Mohamed. "Homogenization, mathematical analysis and numerical simulation of some models arising in micromagnetism". Electronic Thesis or Diss., La Rochelle, 2023. http://www.theses.fr/2023LAROS019.
Pełny tekst źródłaThis thesis focuses on the mathematical and asymptotical analysis, together with numerical simulations, of some PDEs problems arising from the modeling of micromagnetism. A large part of this thesis is devoted to homogenization results, for rigorously obtaining so-called effective models allowing to substitute a problem posed in a homogeneous medium for a problem posed in a very strongly heterogeneous medium. We focus on the particular case where the passage from one heterogeneity to the other induces a transmission defect, materialized by a jump in the value of the unknown of the problem. This jump is assumed to be proportional to the flux crossing the interface between the two heterogeneities. It is further weighted by a coefficient depending on the size of the heterogeneities. In all the works presented in this thesis, the influence of this coefficient, thus of the ratio between the transmission defects and the size of the heterogeneities is systematically studied. The preferred method for homogenization is that of periodic unfolding initiated by D. Ciuranescu, A. Damlamain and G. Griso. The first case study is original in the context of micromagnetism. Indeed, it is a model of information transmission in a dense wireless sensor system. Kalantari and Shayman have proposed routing methods governed by models inspired by electrostatic models. First, it is shown that the optimization of the information transport in the network, in the case where moreover we have identified transmission faults, leads to consider a form of micromagnetism model with jump of the unknown as described above. Subsequently, we are interested in the adaptation of the introduced model when the transmission defects are periodically distributed in a part of the network and when their number grows asymptotically. A homogenization procedure is developed to rigorously define the corresponding homogenized model. The convergence results obtained justify the efficiency of the model in determining the optimal routing in the network, taking into consideration its vulnerability and the magnitude of defects or attacks. Therefore, numerical simulations were set up to compare the optimal routing in the cases with and without defects. It turned out that if the trajectories are calculated without considering the transmission faults, they can be far away from the true optimal trajectories. Since transmission defects are obviously not always predictable, a new method for computing trajectories, much more robust in the case of transmission faults, is proposed by superimposing the Zermelo navigation problem on the previous approach. The model is coded by returning to the Eikonal equation to numerically test its robustness. The second case of study is the homogenization of the Landau-Lifshitz-Gilbert equation in a e-periodic domain composed of two constituents, separated by a nonideal interface through which continuity of the conormal derivative and a jump in the solution, a jump that is proportional to the conormal derivative, are prescribed. The results are once again obtained by the periodic unfolding method. But to handle the nonlinearities, appropriate extension operators are introduced to identify the limit problem when e vanishes. Finally, the last chapter of the thesis is devoted to the mathematical analysis of a fractional model describing the phase transition in ferromagnetic materials when taking into account the three-dimensional evolution of the thermodynamic and electromagnetic properties of the material. Based on the Faedo-Galerkin method, the existence and global uniqueness of the weak solution of the problem is demonstrated
Książki na temat "Periodic Unfolding Method"
Cioranescu, Doina, Alain Damlamian i Georges Griso. The Periodic Unfolding Method. Singapore: Springer Singapore, 2018. http://dx.doi.org/10.1007/978-981-13-3032-2.
Pełny tekst źródłaCioranescu, Doina, Alain Damlamian i Georges Griso. The Periodic Unfolding Method: Theory and Applications to Partial Differential Problems. Springer, 2018.
Znajdź pełny tekst źródłaBarnard, John Levi. Empire of Ruin. Oxford University Press, 2017. http://dx.doi.org/10.1093/oso/9780190663599.001.0001.
Pełny tekst źródłaCzęści książek na temat "Periodic Unfolding Method"
Tachago, J. F., G. Gargiulo, H. Nnang i E. Zappale. "Some Convergence Results on the Periodic Unfolding Operator in Orlicz Setting". W Integral Methods in Science and Engineering, 361–71. Cham: Springer International Publishing, 2023. http://dx.doi.org/10.1007/978-3-031-34099-4_29.
Pełny tekst źródłaDamlamian, Alain. "The Periodic Unfolding Method in Homogenization". W Series in Contemporary Applied Mathematics, 28–69. CO-PUBLISHED WITH HIGHER EDUCATION PRESS, 2011. http://dx.doi.org/10.1142/9789814366892_0002.
Pełny tekst źródłaDamlamian, Alain. "The Periodic Unfolding Method for Quasi-convex Functionals". W Series in Contemporary Applied Mathematics, 57–77. CO-PUBLISHED WITH HIGHER EDUCATION PRESS, 2007. http://dx.doi.org/10.1142/9789812709356_0004.
Pełny tekst źródłaGhosh, Arunabh. "The Nature of Statistical Work". W Making It Count, 127–75. Princeton University Press, 2020. http://dx.doi.org/10.23943/princeton/9780691179476.003.0005.
Pełny tekst źródłaStreszczenia konferencji na temat "Periodic Unfolding Method"
Kirkland, W. Grant, i S. C. Sinha. "Symbolic Computation of Quantities Associated With Time-Periodic Dynamical Systems". W ASME 2015 International Design Engineering Technical Conferences and Computers and Information in Engineering Conference. American Society of Mechanical Engineers, 2015. http://dx.doi.org/10.1115/detc2015-47486.
Pełny tekst źródłaStellman, P., W. Arora, S. Takahashi, E. D. Demaine i G. Barbastathis. "Kinematics and Dynamics of Nanostructured Origami™". W ASME 2005 International Mechanical Engineering Congress and Exposition. ASMEDC, 2005. http://dx.doi.org/10.1115/imece2005-81824.
Pełny tekst źródłaKalashnikova, Kseniia. "Unfolding Authenticity within Retail Transformation in Novosibirsk, Russia". W 9th BASIQ International Conference on New Trends in Sustainable Business and Consumption. Editura ASE, 2023. http://dx.doi.org/10.24818/basiq/2023/09/049.
Pełny tekst źródłaPuscasu, Mirela, i Luiza Costea. "SCHEDULING RESOURCE ALLOCATION - A MAJOR ISSUE IN IMPLEMENTING PROJECTS WITHIN ORGANIZATIONS". W eLSE 2016. Carol I National Defence University Publishing House, 2016. http://dx.doi.org/10.12753/2066-026x-16-066.
Pełny tekst źródłaOosterhuis, Kas, i Arwin Hidding. "Participator, A Participatory Urban Design Instrument". W International Conference on the 4th Game Set and Match (GSM4Q-2019). Qatar University Press, 2019. http://dx.doi.org/10.29117/gsm4q.2019.0008.
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