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| 1 | Periodic unfolding and homogenization显示文摘 | Cioranescu D Damlamian A Griso G | 2002 | Comptes Rendus de l'Académie des Sciences Paris Série I2002，，： | 1 |
| 2 | The periodic unfolding method in homogenization显示文摘 | Cioranescu D Damlamian A Griso G | | 0，，04： | 1 |
| 3 | The periodic unfolding method in domains with holes显示文摘 | Cioranescu D Damlamian A Donato P | | 0，，02： | 1 |
| 4 | Comportement limite des solutions decertains problems mixtes pour les équations hyperboliques lineaires显示文摘 | Li Ta-tsien | 1982 | Comm P D E1982，7，2： | 1 |
| 5 | The periodic unfolding method in homogenization 显示文摘 | Cioranescu D Damlamian A Griso G | 2008 | SIAM J Math Anal2008，40，4： | 1 |
| 6 | The periodic unfolding method in domains with holes 显示文摘 | Cioranescu D Damlamian A Donato P | 2012 | SIAM J Math Anal2012，44，2： | 1 |
| 7 | Preface显示文摘The International Conference on Nonlinear and Multiscale Partial Differential Equations:Theory,Numerics and Applications was held on September 16-20,2013 at Fudan University,Shanghai.It was organized in honor of Luc Tartar by the Institut Sino-Francais de Mathematiques Appliquees(ISFMA,the Sino-French Institute of Applied Mathematics). | Radjesvarane ALEXANDRE Alain DAMLAMIAN Tatsien LI Frangcois MURAT | 2015 | Chinese Annals of Mathematics,Series B2015，36，5： | 0 |
| 8 | Some Remarks on Korn Inequalities显示文摘A recent joint paper with Doina Cioranescu and Julia Orlik was concerned with the homogenization of a linearized elasticity problem with inclusions and cracks(see[Cioranescu, D., Damlamian, A. and Orlik, J., Homogenization via unfolding in periodic elasticity with contact on closed and open cracks, Asymptotic Analysis, 82, 2013, 201–232]). It required uniform estimates with respect to the homogenization parameter. A Korn inequality was used which involves unilateral terms on the boundaries where a nopenetration condition is imposed. In this paper, the author presents a general method to obtain many diverse Korn inequalities including the unilateral inequalities used in [Cioranescu, D., Damlamian, A. and Orlik, J., Homogenization via unfolding in periodic elasticity with contact on closed and open cracks, Asymptotic Analysis, 82, 2013, 201–232]. A preliminary version was presented in [Damlamian, A., Some unilateral Korn inequalities with application to a contact problem with inclusions, C. R. Acad. Sci. Paris, Ser. I,350, 2012, 861–865]. | alain damlamian | 2018 | Chinese Annals of Mathematics,Series B2018，39，2： | 0 |
| 9 | Periodic Homogenization for Inner Boundary Conditions with Equi-valued Surfaces:the Unfolding Approach显示文摘Making use of the periodic unfolding method,the authors give an elementary proof for the periodic homogenization of the elastic torsion problem of an infinite 3dimensional rod with a multiply-connected cross section as well as for the general electroconductivity problem in the presence of many perfect conductors(arising in resistivity well-logging).Both problems fall into the general setting of equi-valued surfaces with corresponding assigned total fluxes.The unfolding method also gives a general corrector result for these problems. | Doina CIORANESCU Alain DAMLAMIAN Tatsien LI | 2013 | Chinese Annals of Mathematics,Series B2013，34，2： | 0 |
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