Publications of Stephanos Venakides    :recent first  alphabetical  by type  bibtex listing:

1. S. Venakides, The zero-dispersion limit of the Korteweg-de Vries equation with non-trivial reflection coefficient, Comm. Pure and Appl. Math. 38, pp. 125-155, 1985.
2. S. Venakides, The solution of completely integrable systems in the continuum limit of the spectral data, IMA Proceedings, vol. 2, (1986) pp. 337-356..
3. P. D. Lax, C. D. Levermore, S. Venakides, The Generation and Propagation of Oscillations in Dispersive IVP's and their Limiting Behavior, Important Developments in Soliton Theory 1980--1990}, T. Fokas and V.E. Zakharov eds., Springer-Verlag, Berlin (1992).
4. P. Deift, S. Venakides, X. Zhou, The Collisionless Shock Region for the Long Time Behavior of the Solutions of the KdV Equation, CPAM. vol. 47, (1994), pp. 199-206.
5. L. L. Bonilla, F. Higuera, S. Venakides, The Stability of the Steady State of the Gunn Oscillator, SIAM J. Appl. Math. vol. 54, No 6, (1994), pp. 1521-1541.
6. P. Deift, T. Kriecherbauer, S. Venakides, Forced Lattice Vibrations Part I, Comm. Pure Appl. Math. 48,1995, 1187-1250.
7. P. Deift, T. Kriecherbauer, S. Venakides, Forced Lattice Vibrations Part II, Comm. Pure Appl. Math. 48, 1995, 1251-1298.
8. P. Deift, T. Kriecherbauer, K. T-R McLaughlin,S. Venakides, X. Zhou, Asymptotics of Polynomials Orthogonal with Respect to Varying Exponential Weights, IMRN, 1997 No 16, pp. 759-782
9. P. Deift, S. Venakides, X. Zhou, New Results in the Small-Dispersion KdV by an Extension of the Method of Steepest Descent for Riemann-Hilbert Problems, IMRN, 1997, N0. 6, 285-299.
10. P. Deift, S. Venakides, X. Zhou, An Extension of the Method of Steepest Descent for Riemann-Hilbert Problems: The Small Dispersion Limit of the Korteweg-de Vries (KdV) Equation, Proc. Ntl. Acad. Sc. USA, vol. 95, Jan 1998, 450-454.
11. M. McDonald, S. Venakides, Renormalization of the Tau Function for Integrable Systems: A Model Problem, CPAM, Vol 51, 1998, 937-966.
12. P. Deift, T. Kriecherbauer, K. T-R McLaughlin,S. Venakides, X. Zhou, Strong Asymptotics of Orhtogonal Polynomials with Respect to Exponential Weights, CPAM, vol.52 (1999) 1491-1552.
13. S. Venakides, M. Haider, V. Papanicolaou, Boundary Integral Calculations of 2-d Electromagnetic Scattering by Photonic Crystal Fabry-Perot Structures, SIAM J. Appl. Math. vol. 60/5, (2000), pp. 1636-1706
14. A. Georgieva, T. Kriecherbauer, Stephanos Venakides, Wave Propagation and Resonance in a 1-d Nonlinear Discrete Periodic Medium, SIAM J. Appl. Math., vol. 60/1, (1999), pp. 272-294
15. El, G.A.; Krylov, A.L.; Molchanov, S.A.; Venakides, S., Soliton turbulence as a thermodynamic limit of stochastic soliton lattices. In Advances in nonlinear mathematics and science., Physica D 152/153 (2001), 653--664
16. Venakides, S, The generation of modulated wavetrains in the solution of the Korteweg—de vries equation, Communications on Pure and Applied Mathematics, vol. 38 no. 6 (January, 1985), pp. 883-909, WILEY [doi]
17. Venakides, S, The zero dispersion limit of the korteweg‐de vries equation for initial potentials with non‐trivial reflection coefficient, Communications on Pure and Applied Mathematics, vol. 38 no. 2 (January, 1985), pp. 125-155, WILEY [doi]  [abs]
18. Venakides, S, Long time asymptotics of the korteweg-de vries equation, Transactions of the American Mathematical Society, vol. 293 no. 1 (January, 1986), pp. 411-419, American Mathematical Society (AMS) [doi]  [abs]
19. Venakides, S, Long-Time Asymptotics of the Korteweg-Devries Equation, Transcations of the American Mathematical Society, vol. 293 no. 1 (January, 1986), pp. 411-419, JSTOR [doi]
20. Venakides, S, The zero dispersion limit of the korteweg-de vries equation with periodic initial data, Transactions of the American Mathematical Society, vol. 301 no. 1 (January, 1987), pp. 189-226, American Mathematical Society (AMS) [doi]  [abs]
21. Venakides, S, The Zero Dispersion Limit of the Korteweg-Devries Equation with Periodic Initial Data, Transactions of the American Mathematical Society, vol. 301 no. 1 (May, 1987), pp. 189-226, American Mathematical Society [doi]
22. Venakides, S, The infinite period limit of the inverse formalism for periodic potentials, Communications on Pure and Applied Mathematics, vol. 41 no. 1 (January, 1988), pp. 3-17, WILEY [doi]
23. Venakides, S, The Small Dispersion Limit of the Korteweg-Devries Equation, edited by DAFERMOS, CM; LADAS, G; PAPANICOLAOU, G, Differential Equations, vol. 118 (1989), pp. 725-737, Marcel Dekker, ISBN 0-8247-8077-9
24. Venakides, S, The continuum limit of theta functions, Communications on Pure and Applied Mathematics, vol. 42 no. 6 (January, 1989), pp. 711-728, WILEY [doi]
25. Reed, MC; Venakides, S; Blum, JJ, Approximate traveling waves in linear reaction-hyperbolic equations, SIAM Journal on Applied Mathematics, vol. 50 no. 1 (January, 1990), pp. 167-180, Society for Industrial & Applied Mathematics (SIAM) [doi]  [abs]
26. Venakides, S, The korteweg‐de vries equation with small dispersion: Higher order lax‐levermore theory, Communications on Pure and Applied Mathematics, vol. 43 no. 3 (January, 1990), pp. 335-361, WILEY [doi]
27. Venakides, S, The Korteweg-Devries Equation with Small Dispersion - Higher-Order Lax Levermore Theory, edited by SPIGLER, R, Journal of Applied and Industrial Mathematics, vol. 56 (1991), pp. 255-262, KLUWER ACADEMIC PUBL, ISBN 0-7923-0521-3
28. Venakides, S; Deift, P; Oba, R, The toda shock problem, Communications on Pure and Applied Mathematics, vol. 44 no. 8-9 (January, 1991), pp. 1171-1242, WILEY [doi]
29. Zhang, T; Venakides, S, Periodic limit of inverse scattering, Communications on Pure and Applied Mathematics, vol. 46 no. 6 (January, 1993), pp. 819-865, WILEY [doi]  [abs]
30. Bonilla, LL; Higuera, FJ; Venakides, S, Gunn effect: Instability of the steady state and stability of the solitary wave in long extrinsic semiconductors, SIAM Journal on Applied Mathematics, vol. 54 no. 6 (January, 1994), pp. 1521-1541, Society for Industrial & Applied Mathematics (SIAM) [doi]  [abs]
31. Deift, P; Venakides, S; Zhou, X, The collisionless shock region for the long‐time behavior of solutions of the KdV equation, Communications on Pure and Applied Mathematics, vol. 47 no. 2 (January, 1994), pp. 199-206, WILEY [doi]  [abs]
32. Deift, P; Kriecherbauer, T; Venakides, S, Forced Lattice Vibrations -- A Videotext (September, 1994)  [abs]
33. Deift, P; Kriecherbauer, T; Venakides, S, Forced lattice vibrations: Part I, Communications on Pure and Applied Mathematics, vol. 48 no. 11 (January, 1995), pp. 1187-1249, WILEY [doi]  [abs]
34. Deift, P; Kriecherbauer, T; Venakides, S, Forced lattice vibrations: Part II, Communications on Pure and Applied Mathematics, vol. 48 no. 11 (January, 1995), pp. 1251-1298, WILEY [doi]  [abs]
35. Deift, P; Venakides, S; Zhou, X, New results in small dispersion kdV by an extension of the steepest descent method for Riemann-Hilbert problems, International Mathematics Research Notices no. 6 (1997), pp. 285-299, Oxford University Press (OUP): Policy B - Oxford Open Option A
36. Deift, P; Kriecherbauer, T; McLaughlin, KTR; Venakides, S; Zhou, X, Asymptotics for polynomials orthogonal with respect to varying exponential weights, International Mathematics Research Notices no. 16 (1997), pp. 759-782, Oxford University Press (OUP): Policy B - Oxford Open Option A
37. Bonilla, LL; Kindelan, M; Moscoso, M; Venakides, S, Periodic generation and propagation of traveling fronts in dc voltage biased semiconductor superlattices, SIAM Journal on Applied Mathematics, vol. 57 no. 6 (January, 1997), pp. 1588-1614, Society for Industrial & Applied Mathematics (SIAM) [doi]  [abs]
38. Deift, P; Kriecherbauer, T; McLaughlin, KTR; Venakides, S; Zhou, X, Asymptotics for Polynomials Orthogonal with Respect to Varying Exponential Weights, International Mathematics Research Notices no. 16 (December, 1997), pp. X-782
39. Deift, P; Venakides, S; Zhou, X, New Results in Small Dispersion KdV by an Extension of the Steepest Descent Method for Riemann-Hilbert Problems, International Mathematics Research Notices no. 6 (December, 1997), pp. 284-299
40. Deift, P; Venakides, S; Zhou, X, An extension of the steepest descent method for Riemann-Hilbert problems: the small dispersion limit of the Korteweg-de Vries (KdV) equation., Proceedings of the National Academy of Sciences of the United States of America, vol. 95 no. 2 (January, 1998), pp. 450-454, ISSN 0027-8424 [11038618], [doi]  [abs]
41. McDonald, MA; Venakides, S, Renormalization of the τ-functions for integrable systems: A model problem, Communications on Pure and Applied Mathematics, vol. 51 no. 8 (January, 1998), pp. 937-966, WILEY [doi]  [abs]
42. Filip, AM; Venakides, S, Existence and modulation of traveling waves in particle chains, Communications on Pure and Applied Mathematics, vol. 52 no. 6 (January, 1999), pp. 693-735 [doi]  [abs]
43. Cheng, PJ; Venakides, S; Zhou, X, Long-time asymptotics for the pure radiation solution of the sine-Gordon equation, Communications in Partial Differential Equations, vol. 24 no. 7-8 (January, 1999), pp. 1195-1262, Informa UK Limited [doi]
44. Georgieva, A; Kriecherbauer, T; Venakides, S, Wave propagation and resonance in a one-dimensional nonlinear discrete periodic medium, SIAM Journal on Applied Mathematics, vol. 60 no. 1 (January, 1999), pp. 272-294, Society for Industrial & Applied Mathematics (SIAM) [doi]  [abs]
45. Deift, P; Kriecherbauer, T; McLaughlin, KTR; Venakides, S; Zhou, X, Uniform asymptotics for polynomials orthogonal with respect to varying exponential weights and applications to universality questions in random matrix theory, Communications on Pure and Applied Mathematics, vol. 52 no. 11 (January, 1999), pp. 1335-1425, WILEY [doi]  [abs]
46. Deift, P; Kriecherbauer, T; Mclaughlin, KTR; Venakides, S; Zhou, X, Strong asymptotics of orthogonal polynomials with respect to exponential weights, Communications on Pure and Applied Mathematics, vol. 52 no. 12 (January, 1999), pp. 1491-1552 [doi]  [abs]
47. Beaky, MM; Burk, JB; Everitt, HO; Haider, MA; Venakides, S, Two-dimensional photonic crystal fabry-perot resonators with lossy dielectrics, IEEE Transactions on Microwave Theory and Techniques, vol. 47 no. 11 (December, 1999), pp. 2085-2091, Institute of Electrical and Electronics Engineers (IEEE), ISSN 0018-9480 [doi]  [abs]
48. Reed, D; Venakides, S, Studying the asymptotics of Selberg-type integrals, edited by Spigler, R, Applied and Industrial Mathematics, Venice-2, 1998 (2000), pp. 187-198, SPRINGER, ISBN 0-7923-6152-0
49. Venakides, S; Haider, MA; Papanicolaou, V, Boundary integral calculations of two-dimensional electromagnetic scattering by photonic crystal Fabry-Perot structures, SIAM Journal on Applied Mathematics, vol. 60 no. 5 (January, 2000), pp. 1686-1706, Society for Industrial & Applied Mathematics (SIAM) [doi]  [abs]
50. Tovbis, A; Venakides, S, The eigenvalue problem for the focusing nonlinear Schrödinger equation: New solvable cases, Physica D: Nonlinear Phenomena, vol. 146 no. 1-4 (November, 2000), pp. 150-164, Elsevier BV [doi]  [abs]
51. Georgieva, A; Kriecherbauer, T; Venakides, S, 1:2 resonance mediated second harmonic generation in a 1-D nonlinear discrete periodic medium, SIAM Journal on Applied Mathematics, vol. 61 no. 5 (January, 2001), pp. 1802-1815, Society for Industrial & Applied Mathematics (SIAM) [doi]  [abs]
52. El, GA; Krylov, AL; Molchanov, SA; Venakides, S, Soliton turbulence as a thermodynamic limit of stochastic soliton lattices, Physica D: Nonlinear Phenomena, vol. 152-153 (May, 2001), pp. 653-664, Elsevier BV [doi]  [abs]
53. Deift, P; Kriecherbauer, T; McLaughlin, KR; Venakides, S; Zhou, X, A riemann-Hilbert approach to asymptotic questions for orthogonal polynomials, Journal of Computational and Applied Mathematics, vol. 133 no. 1-2 (August, 2001), pp. 47-63, Elsevier BV, ISSN 0377-0427 [doi]  [abs]
54. El, GA; Krylov, AL; Venakides, S, Unified approach to KdV modulations, Communications on Pure and Applied Mathematics, vol. 54 no. 10 (October, 2001), pp. 1243-1270, WILEY [doi]  [abs]
55. Haider, MA; Shipman, SP; Venakides, S, Boundary-integral calculations of two-dimensional electromagnetic scattering in infinite photonic crystal slabs: Channel defects and resonances, SIAM Journal on Applied Mathematics, vol. 62 no. 6 (July, 2002), pp. 2129-2148, Society for Industrial & Applied Mathematics (SIAM) [doi]  [abs]
56. Hutson, S; Tokutake, Y; Chang, M; Bloor, JW; Venakides, S; Kiehart, DP; Edwards, GS, Measuring the forces that drive morphogenesis: Laser-microsurgery and quantitative modeling applied to dorsal closure in Drosophila, Molecular Biology of the Cell, vol. 13 (November, 2002), pp. 476A-476A, American Society for Cell Biology
57. Lipton, RP; Shipman, SP; Venakides, S, Optimization of Resonances in Photonic Crystal Slabs, Proceedings of SPIE - The International Society for Optical Engineering, vol. 5184 (January, 2003), pp. 168-177, SPIE [doi]  [abs]
58. Hutson, MS; Tokutake, Y; Chang, M-S; Bloor, JW; Venakides, S; Kiehart, DP; Edwards, GS, Forces for morphogenesis investigated with laser microsurgery and quantitative modeling., Science (New York, N.Y.), vol. 300 no. 5616 (April, 2003), pp. 145-149 [12574496], [doi]  [abs]
59. Shipman, SP; Venakides, S, Resonance and bound states in photonic crystal slabs, SIAM Journal on Applied Mathematics, vol. 64 no. 1 (October, 2003), pp. 322-342, Society for Industrial & Applied Mathematics (SIAM), ISSN 0036-1399 [doi]  [abs]
60. Tovbis, A; Venakides, S; Zhou, X, On semiclassical (zero dispersion limit) solutions of the focusing nonlinear Schrödinger equation, Communications on Pure and Applied Mathematics, vol. 57 no. 7 (July, 2004), pp. 877-985, WILEY, ISSN 0010-3640 [MR2044068 (2005c:35269)], [doi]  [abs]
61. Peralta, XG; Toyama, Y; Wells, A; Tokutake, Y; Hutson, MS; Venakides, S; Kiehart, DP; Edwards, GS, Force regulation during dorsal closure in Drosophila, Molecular Biology of the Cell, vol. 15 (November, 2004), pp. 403A-403A, American Society for Cell Biology
62. Shipman, SP; Venakides, S, Resonant transmission near nonrobust periodic slab modes., Physical review. E, Statistical, nonlinear, and soft matter physics, vol. 71 no. 2 Pt 2 (February, 2005), pp. 026611, ISSN 1539-3755 [15783445], [doi]  [abs]
63. Tovbis, A; Venakides, S; Zhou, X, On the long-time limit of semiclassical (zero dispersion limit) solutions of the focusing nonlinear Schrödinger equation: Pure radiation case, Communications on Pure and Applied Mathematics, vol. 59 no. 10 (January, 2006), pp. 1379-1432, WILEY, ISSN 0010-3640 [MR2248894], [doi]  [abs]
64. Buckingham, R; Tovbis, A; Venakides, S; Zhou, X, The semiclassical focusing nonlinear Schrodinger equation, in "Recent Advances in Nonlinear Partial Differentila Equations and Applications'', Proceedings of Symposia in Applied Mathematics, edited by Bonilla, LL; Carpio, A; Vega, JM; Venakides, S, Recent Advances in Nonlinear Partial Differential Equations and Applications, vol. 65 (2007), pp. 47-80, AMER MATHEMATICAL SOC, ISBN 978-0-8218-4211-9
65. Peralta, XG; Toyama, Y; Hutson, MS; Montague, R; Venakides, S; Kiehart and, DP; Edwards, GS, Resiliency, coordination, and synchronization of dorsal closure during Drosophila morphogenesis, Biophysical Journal, vol. 92 no. 7 (April, 2007), pp. 2583-2596, ISSN 0006-3495 [17218455], [doi]  [abs]
66. Peralta, XG; Toyama, Y; Hutson, MS; Montague, R; Venakides, S; Kiehart, DP; Edwards, GS, Upregulation of forces and morphogenic asymmetries in dorsal closure during Drosophila development., Biophysical journal, vol. 92 no. 7 (April, 2007), pp. 2583-2596, ISSN 0006-3495 [17218455], [doi]  [abs]
67. Buckingham, R; Venakides, S, Long-time asymptotics of the nonlinear Schrödinger equation shock problem, Communications on Pure and Applied Mathematics, vol. 60 no. 9 (September, 2007), pp. 1349-1414, WILEY, ISSN 0010-3640 [MR2337507], [doi]  [abs]
68. Tovbis, A; Venakides, S; Zhou, X, Semiclassical focusing nonlinear schrödinger equation i: Inverse scattering map and its evolution for radiative initial data, International Mathematics Research Notices, vol. 2007 no. Article ID rnm094, 54 pages. doi:10. (December, 2007), Oxford University Press (OUP), ISSN 1073-7928 [doi]  [abs]
69. Tovbis, A; Venakides, S; Zhou, X, Semiclassical Focusing Nonlinear Schrodinger equation in the pure radiation case: Riemann-Hilbert Problem approach, edited by Baik, J; Kriecherbauer, T; Li, LC; McLaughlin, KDT; Tomei, C, Integrable Systems and Random Matrices: In Honor of Percy Deift, vol. 458 (2008), pp. 117-144, AMER MATHEMATICAL SOC, ISBN 978-0-8218-4240-9
70. Ptitsyna, N; Shipman, SP; Venakides, S, Fano resonance of waves in periodic slabs, Mathematical Methods in Electromagnetic Theory, MMET, Conference Proceedings (September, 2008), pp. 73-78 [doi]  [abs]
71. Tovbis, A; Venakides, S, Determinant form of modulation equations for the semiclassical focusing Nonlinear Schr\" odinger equation (2009)  [abs]
72. Tovbis, A; Venakides, S, Determinant form of the complex phase function of the steepest descent analysis of Riemann-Hilbert problems and its application to the focusing nonlinear schrödinger equation, International Mathematics Research Notices, vol. 2009 no. 11 (February, 2009), pp. 2056-2080, Oxford University Press (OUP), ISSN 1073-7928 [doi]  [abs]
73. Lefew, WR; Venakides, S; Gauthier, DJ, Accurate description of optical precursors and their relation to weak-field coherent optical transients, Physical Review A - Atomic, Molecular, and Optical Physics, vol. 79 no. 6 (June, 2009), pp. 063842, American Physical Society (APS), ISSN 1050-2947 [doi]  [abs]
74. Layton, AT; Toyama, Y; Yang, G-Q; Edwards, GS; Kiehart, DP; Venakides, S, Drosophila morphogenesis: tissue force laws and the modeling of dorsal closure., HFSP journal, vol. 3 no. 6 (December, 2009), pp. 441-460, HFSP [20514134], [doi]  [abs]
75. Tovbis, A; Venakides, S, Nonlinear steepest descent asymptotics for semiclassical limit of Integrable systems: Continuation in the parameter space, Communications in Mathematical Physics, vol. 295 no. 1 (February, 2010), pp. 139-160, Springer Nature, ISSN 0010-3616 [doi]  [abs]
76. Belov, S; Venakides, S, Perturbation of Riemann-Hilbert jump contours: smooth parametric dependence with application to semiclassical focusing NLS (August, 2011)  [abs]
77. Tovbis, A; Venakides, S, Semiclassical limit of the scattering transform for the focusing nonlinear Schrödinger equation, International Mathematics Research Notices, vol. 2012 no. 10 (May, 2012), pp. 2212-2271, Oxford University Press (OUP), ISSN 1073-7928 (doi:10.1093/imrn/rnr092.) [doi]  [abs]
78. Shipman, SP; Venakides, S, An exactly solvable model for nonlinear resonant scattering, Nonlinearity, vol. 25 no. 9 (September, 2012), pp. 2473-2501, IOP Publishing, ISSN 0951-7715 (doi:10.1088/0951-7715/25/9/2473.) [doi]  [abs]
79. Jackson, AD; Huang, D; Gauthier, DJ; Venakides, S, Destructive impact of imperfect beam collimation in extraordinary optical transmission., Journal of the Optical Society of America. A, Optics, image science, and vision, vol. 30 no. 6 (June, 2013), pp. 1281-1290, ISSN 1084-7529 (doi: 10.1364/JOSAA.30.001281..) [doi]  [abs]
80. Oscar P. Bruno, Stephen P. Shipman, Catalin Turc, Stephanos Venakides, Efficient Evaluation of Doubly Periodic Green Functions in 3D Scattering, Including Wood Anomaly Frequencies, ArXiv>Mathematics > Analysis of PDEs (July 4, 2013) [arXiv:1307.1176]  [abs]
81. Stavros Komineas, Stephen P. Shipman, Stephanos Venakides, Lossless Polariton Solitons, arXiv (2014) [arXiv:1409.4067]  [abs]
82. Belov, S; Venakides, S, Long-time limit studies of an obstruction in the g-function mechanism for semiclassical focusing NLS (2015)  [abs]
83. Belov, S; Venakides, S, Smooth parametric dependence of asymptotics of the semiclassical focusing NLS, Analysis and PDE, vol. 8 no. 2 (January, 2015), pp. 257-288, Mathematical Sciences Publishers [1211.7111v2], [doi]  [abs]
84. Komineas, S; Shipman, SP; Venakides, S, Continuous and discontinuous dark solitons in polariton condensates, Physical Review B - Condensed Matter and Materials Physics, vol. 91 no. 13 (April, 2015), American Physical Society (APS), ISSN 1098-0121 [doi]  [abs]
85. Sergey Belov and Stephanos Venakides, Smooth parametric dependence of asymptotics of the semiclassical focusing NLS, Analysis & PDE, vol. 8 no. 2 (April, 2015), pp. 257-288 [doi]  [abs]
86. Komineas, S; Shipman, SP; Venakides, S, Lossless polariton solitons, Physica D: Nonlinear Phenomena, vol. 316 (February, 2016), pp. 43-56, Elsevier BV [doi]  [abs]
87. Bruno, OP; Shipman, SP; Turc, C; Venakides, S, Superalgebraically convergent smoothly windowed lattice sums for doubly periodic Green functions in three-dimensional space, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, vol. 472 no. 2191 (July, 2016), pp. 20160255 [doi]  [abs]
88. Kiehart, DP; Crawford, JM; Aristotelous, A; Venakides, S; Edwards, GS, Cell Sheet Morphogenesis: Dorsal Closure in Drosophila melanogaster as a Model System., Annual review of cell and developmental biology, vol. 33 (October, 2017), pp. 169-202 [doi]  [abs]
89. Bruno, OP; Shipman, SP; Turc, C; Venakides, S, Three-dimensional quasi-periodic shifted Green function throughout the spectrum, including Wood anomalies, Proc. R. Soc. A 2017 473 20170242, vol. 473 no. 2207 (November, 2017), pp. 20170242, The Royal Society [doi]  [abs]
90. Perez-Arancibia, C; Shipman, S; Turc, C; Venakides, S, DDM solutions of quasiperiodic transmission problems in layered media via robust boundary integral equations at all frequencies, Communications in Computational Physics (May, 2018), Global Science Press
91. Aristotelous, AC; Crawford, JM; Edwards, GS; Kiehart, DP; Venakides, S, Mathematical models of dorsal closure., Progress in biophysics and molecular biology, vol. 137 (September, 2018), pp. 111-131 [doi]  [abs]
92. Pérez-Arancibia, C; Shipman, SP; Turc, C; Venakides, S, Domain decomposition for quasi-periodic scattering by layered media via robust boundary-integral equations at all frequencies, Communications in Computational Physics, vol. 26 no. 1 (January, 2019), pp. 265-310, Global Science Press [doi]  [abs]
93. Komineas, S; Melcher, C; Venakides, S, Traveling domain walls in chiral ferromagnets, Nonlinearity, vol. 32 no. 7 (May, 2019), pp. 2392-2412, London Mathematical Society [doi]  [abs]
94. Komineas, S; Melcher, C; Venakides, S, The profile of chiral skyrmions of small radius, Nonlinearity, vol. 33 no. 7 (July, 2020), pp. 3395-3408, London Mathematical Society [doi]  [abs]
95. Komineas, S; Melcher, C; Venakides, S, Chiral skyrmions of large radius, Physica D: Nonlinear Phenomena, vol. 418 (April, 2021), Elsevier [doi]  [abs]