most citedInverse Diffusivity Problem via Homogenization Theory

1 citations · 1 across the 5 of their papers we have counts for

collaborators

5 papers

math.AP2016

Bloch Wave Homogenization Relative to a Microstructure

Tuhin Ghosh, Muthusamy Vanninathan

In this work, we study the aspect of Bloch wave homogenization of the new notion of convergence of microstructures represented by matrices related to the classical -conver…

math.AP2016

Bloch wave spectral analysis in the class of generalized Hashin-Shtrikman micro-structures

Loredana Bălilescu, Carlos Conca, Tuhin Ghosh +2

In this paper, we use spectral methods by introducing the Bloch waves to study the homogenization process in the non-periodic class of generalized Hashin-Shtrikman micro-structures…

math.AP20161 cited

Inverse Diffusivity Problem via Homogenization Theory

Tuhin Ghosh, Venkateswaran P. Krishnan, Muthusamy Vanninathan

Polarization tensor corresponding to near zero volume inhomogeneities was introduced in the pioneering work by Capdeboscq-Vogelius \cite{CV1,CV2}. A beautiful application of the po…

math.AP2016

Homogenization of Stokes System using Bloch Waves

Grégoire Allaire, Tuhin Ghosh, Muthusamy Vanninathan

In this work, we study the Bloch wave homogenization for the Stokes system with periodic viscosity coefficient. In particular, we obtain the spectral interpretation of the homogeni…

math.AP2016

Convergence Relative to a Microstructure : Properties, Optimal Bounds and Application

Tuhin Ghosh, M. Vanninathan

In this work, we study a new notion involving convergence of microstructures represented by matrices related to the classical -convergence of . It incorporates the in…