# Publications

**A Lanczos model-order reduction technique to efficiently simulate electromagnetic wave propagation in dispersive media**

J. Zimmerling; Lei Wei; P. Urbach; R.F. Remis;*Journal of Computational Physics*,

Volume 315, pp. 348-362, 2016. ISSN 0021-9991, DOI http://dx.doi.org/10.1016/j.jcp.2016.03.057.

document**Efficient computation of the spontaneous decay rate of arbitrarily shaped 3D nanosized resonators: a Krylov model-order reduction approach**

J. Zimmerling; Lei Wei; P. Urbach; R.F. Remis;*Applied Physics A*,

Volume 122, Issue 3, pp. 158, 2016. ISSN 1432-0630, DOI 10.1007/s00339-016-9643-4.

document**Asymptotically Corrected Reduced Order Modelling for Wavefield Computation with Multiple Sources**

V. Druskin; R. Remis; M. Zaslavsky; J. Zimmerling;

In*78th EAGE Conference and Exhibition, Workshop 13, Methods and Challenges of Seismic Wave Modelling for Seismic Imaging*,

(Vienna, Austria), pp. WS13 C03, June 2016.**On Rational Krylov Subspace Methods for Large Scale Time and Frequency-Domain Wavefield Computations**

R. Remis; V. Druskin; M. Zaslavsky; J. Zimmerling;

In*SIAM Annual Meeting (SIAM AN16)*,

(Boston, USA), pp. 100, July 2016. (not presented).**Asymptotically Corrected Krylov Subspace Model Order Reduction of Wavefields in Travel-Time Dominated Structures**

J. Zimmerling; V. Druskin; R. Remis; M. Zaslavsky;

In*SIAM Annual Meeting (SIAM AN16)*,

(Boston, USA), pp. 110, July 2016.**Efficient mode computations in open, dispersive, optical resonators**

V. Druskin; R. Remis; M. Zaslavsky; J. Zimmerling;

In*Bi-Annual Meeting of the European Optical Society (EOSAM 2016)*,

(Berlin, Germany), September 2016.**Phase-preconditioned Rational Krylov Subspaces for model reduction of large-scale wave propagation**

J. Zimmerling; V. Druskin; R. Remis; M. Zaslavsky;

In*Numerical Linear Algebra and Applications (NL2A)*,

(Luminy, France), pp. 49, October 2016.**Krylov Model-Order Reduction of Transient Seismic Wave Propagation in Unbounded Domains**

V. Druskin; R. Remis; M. Zaslavsky; J. Zimmerling;

In*Book of Abstracts, SIAM Conference on Mathematical and Computational Issues in the Geosciences (SIAM GS15)*,

Stanford, Palo Alto (USA), pp. 105, June 2015.**Perfectly Matched Layers and Rational Krylov Subspaces with Adaptive Shifts for Maxwell Systems**

V. Druskin; R. Remis; M. Zaslavsky; J. Zimmerling;

In*Book of Abstracts, SIAM Conference on Applied Linear Algebra (SIAM LA15)*,

Atlanta (USA), pp. 80, October 2015.**Krylov Model-Order Reduction Expansions for electromagnetic Wave Fields in Strongly Resonating Structures**

J. Zimmerling; R. Remis;

In*Int. Conf. on Electromagnetics in Advanced Applications (ICEAA15)*,

Turin (Italy), pp. 23-26, September 2015. DOI: 10.1109/ICEAA.2015.7297067.

document**Efficient Computation of Electromagnetic Wave Fields on Unbounded Domains Using Stability-Corrected Wave Functions and Krylov Subspace Projection Methods**

V. Druskin; R. Remis; M. Zaslavsky; J. Zimmerling;

In*Int. Conf. on Electromagnetics in Advanced Applications (ICEAA15)*,

Turin (Italy), pp. 19-22, September 2015. DOI: 10.1109/ICEAA.2015.7297066.

document**Reduced Order Models for Large Scale Wave Propagation**

R. Remis; V. Druskin; A. Mamonov; M. Zaslavsky; J. Zimmerling;

In*12th Int. Conf. on Mathematical and Numerical Aspects of Wave Propagation (WAVES 2015)*,

Karlsruhe (Germany), pp. 51-52, July 2015.**Efficient Computation of the Spontaneous Decay Rate of Arbitrarily Shaped 3D Nanosized Resonators -- A Krylov Model-Order Reduction Approach**

J. Zimmerling; L. Wei; H.P. Urbach; R.F. Remis;

In*6th Conf. on Metamaterials, Photonic Crystals, and Plasmonics (META 2015)*,

New York (USA), pp. 657-662, July 2015.

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