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

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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