Projects per year
Fingerprint Fingerprint is based on mining the text of the person's scientific documents to create an index of weighted terms, which defines the key subjects of each individual researcher.
- 1 Similar Profiles
Periodic Coefficients
Mathematics
Homogenization
Mathematics
Resolvent Estimates
Mathematics
Composite Media
Mathematics
Maxwell's equations
Mathematics
Elliptic Problems
Mathematics
Asymptotic Behavior
Mathematics
Operator Norm
Mathematics
Network
Recent external collaboration on country level. Dive into details by clicking on the dots.
Projects 2014 2019
Newton Mobility Grant -: Homogenisation of Degenerate Equations and Scattering for New Materials
1/02/17 → 31/01/19
Project: Research council
International Research Accelerator Scheme
Shaddick, G., Kyprianou, A., Milewski, P., Cherednichenko, K. & Majumdar, A.
1/09/16 → 1/09/18
Project: Research-related funding › International Relations Office Funding
Mathematical Foundations of Metamaterials: Homogenisation, Dissipation and Operator Theory
23/07/14 → 22/06/19
Project: Research council
homogenizing
dissipation
differential equations
operators
endoscopes
IAA - New-wave Damping Composites (IAA261)
Cherednichenko, K. & Cooper, S.
5/09/16 → 28/02/17
Project: Research council
Research Output 1997 2018
Asymptotic behaviour of the spectra of systems of Maxwell equations in periodic composite media with high contrast
Cherednichenko, K. & Cooper, S. 2018 In : Mathematika. 64, 2, p. 583-605Research output: Contribution to journal › Article
Open Access
Composite Media
Maxwell's equations
Asymptotic Behavior
Oscillating Coefficients
Electromagnetism
Functional model for extensions of symmetric operators and applications to scattering theory
Cherednichenko, K. D., Kiselev, A. V. & Silva, L. O. 1 Jun 2018 In : Networks and Heterogeneous Media. 13, 2, p. 191-215Research output: Contribution to journal › Article
Symmetric Operator
Functional Model
Scattering Theory
Scattering
Deficiency Index
Norm-resolvent convergence in perforated domains
Cherednichenko, K., Dondl, P. & Rösler, F. 10 Apr 2018 (Accepted/In press) In : Asymptotic Analysis.Research output: Contribution to journal › Article
Operator-norm convergence estimates for elliptic homogenisation problems on periodic singular structures
Cherednichenko, K. & D'Onofrio, S. 29 Mar 2018 (Accepted/In press) In : Journal of Mathematical Sciences N.Y..Research output: Contribution to journal › Article
Resolvent estimates in homogenisation of periodic problems of fractional elasticity
Cherednichenko, K. & Waurick, M. 15 Mar 2018 In : Journal of Differential Equations. 264, 6, p. 3811-3835Research output: Contribution to journal › Article
Open Access
File
Resolvent Estimates
Convergence Estimates
Operator Norm
Periodic Problem
Homogenization