Maria Bayard Dühring - Solid Mechanics

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[12] J.S. Jensen and O. Sigmund, Topology optimization of photonic crystal structures: A high bandwidth low loss T-junction waveguide, Journal of the Optical Society of America B-Optical physics 22, 1191–1198 2005. [13] R. Stainko and O. Sigmund, Tailoring dispersion properties of photonic crystal waveguuides by topology optimization, Waves in Random and Complex Media, 17, 4, 477-489, 2007. [14] C.J. Rupp, A. Evgrafov, K. Maute and M.L. Dunn, Design of phononic materials/structures for surface wave devices using topology optimization, Struct. Multidisc. Optim., 34, 111-121, 2007. [15] U. Basu, and A. Chopra Perfectly matched layers for the time-harmonic elastodynamics of unbounded domains: theory and finite-element implementation. Computer Methods in Applied <strong>Mechanics</strong> and Engineering, 192, 1337-1375, 2003. [16] D. Royer and E. Dieulesaint, Elastic Waves in <strong>Solid</strong>s I., 1st ed., Springer, 2000. [17] B.A. Auld, Acoustic fields and waves in solids. volume 1, John Wiley & Sons, 1973. [18] R. Syms and J. Cozens, Optical guided waves and devices, 1st ed., McGraw-Hill, 1992. [19] COMSOL Reference Manual for COMSOL 3.5. COMSOL AB, Stockholm, www.comsol.se. [20] D.A. Tortorelli and P. Michaleris, Design sensitivity analysis: overview and review, Inverse Problems in Engineering 1, 71-105, 1994. [21] L.H. Olesen, F. Okkels and H. Bruus, A high-level programming-language implementation of topology optimization applied to steady-state Navier-Stokes flow, International Journal for Numerical Methods in Engineering 65, 975-1001, 2006. [22] K. Svanberg, The method of moving asymptotes - a new method for structural optimization, International Journal for Numerical Methods in Engineering 24, 359-373, 1987. [23] O. Sigmund, Morphology-based black and white filters for topology optimization, Structural and Multidisciplinary Optimization 33, 401-424, 2007. 10
Publication [P6] Energy storage and dispersion of surface acoustic waves trapped in a periodic array of mechanical resonators
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Optimization of acoustic, optical a
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Title of the thesis: Optimization o
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Resumé (in Danish) Forskningsomr˚
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Publications The following publicat
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vi Contents 6 Design of acousto-opt
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2 Chapter 1 Introduction waves. The
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4 Chapter 2 Time-harmonic propagati
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10 Chapter 2 Time-harmonic propagat
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12 Chapter 3 Topology optimization
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22 Chapter 4 Design of sound barrie
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28 Chapter 5 Design of photonic-cry
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34 Chapter 6 Design of acousto-opti
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56 Chapter 7 Concluding remarks des
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58 Chapter 7 Concluding remarks
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60 References [14] E. Yablonovitch,
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62 References [42] A. A. Larsen, B.
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64 References [67] K. Svanberg, “
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Publication [P1] Acoustic design by
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558 In Ref. [3] it is studied how t
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560 2.2. Design variables and mater
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562 When the mesh size is decreased
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564 objective function, Φ [dB] 130
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566 ARTICLE IN PRESS Fig. 6. The di
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568 ~kðxÞ 1 ¼ k1 ARTICLE IN PRES
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Page 117 and 118: IDT GaAs AlGaAs 0.10 0.05 0.00 Ampl
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Page 134 and 135: Figure 1: The geometry used in the
Page 136 and 137: where ˜pijkl are the rotated strai
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Page 156 and 157: finer mesh. For the coupled model i
Page 158 and 159: FIG. 4: Results for the finite mode
Page 160 and 161: FIG. 6: Results for the acousto-opt
Page 162: Suzuki, A. Onoe, T. Adachi and K. F
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Maria Bayard Dühring - Solid Mechanics

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