Duke Applied Mathematics

Applied Math : Publications since January 2012

Beale, J. Thomas

1. S. Tlupova and J. T. Beale, Nearly singular integrals in 3D Stokes flow, Commun. Comput. Phys. (2013) [pdf]
2. W. Ying and J. T. Beale, A fast accurate boundary integral method for potentials on closely packed cells, Commun. Comput. Phys. (2013) [pdf]
3. A. T. Layton and J. T. Beale, A partially implicit hybrid method for computing interface motion in Stokes flow, Discrete and Continuous Dynamical Systems B, vol. 17 (2012), pp. 1139-53 [pdf]
4. J. T. Beale, Partially implicit motion of a sharp interface in Navier-Stokes flow, J. Comput. Phys., vol. 231 (2012), pp. 6159-72 [pdf]

Harer, John

1. T. Galkovskyi, Y. Mileyko, A. Bucksch, B. Moore, O. Symonova, C. Price, C. Topp, A. Iyer-Pascuzzi, P. Zurek, S. Fang, J. Harer, P. Benfey and J. Weitz, GiA Roots: software for the high throughput analysis of plant root system architecture, BMC Plant Biology, vol. 12 no. 116 (2012)  [abs]
2. Elizabeth Munch , Michael Shapiro and John Harer, Failure Filtrations for Fenced Sensor Networks, The International Journal of Robotics Research, vol. 31 no. 9 (2012)
3. Christopher N Topp, Anjali S Iyer-Pascuzzi, Jill T Anderson, Cheng-Ruei Lee, Paul R Zurek, Olga Symonova, Ying Zheng, Alexander Bucksch, Yuriy Milyeko, Taras Galkovskyi, Brad Moore, John Harer, Herbert Edelsbrunner, Thomas Mitchell Olds, Joshua S Weitz, Philip N Benfey, 3-dimensional phenotyping of growing root systems combined with QTL mapping identifies core regions of the rice genome controlling root architecture, Nature Biotechnology (2012)
4. Anastasia Deckard, Ron C. Anafi, John B. Hogenesch, Steven B. Haase, John Harer, Design and Analysis of Large-Scale Biological Rhythm Studies: A Comparison of Algorithms for Detecting Periodic Signals in Biological Data, PLOS Computational Biology (2012)  [abs]
5. Anastasia Deckard, Jurgen Sladeczek, David A. Orlando, Steven B. Haase and John Harer, Biochronicity Website: Sharing the results of running periodicity detection algorithms on biological data (2012)  [abs]
6. Paul Bendich , Jacob Harer and John Harer, Persistent Homology Enhanced Dimension Reduction, Foundations of Computational Mathematics (2012)
7. Katherine Turner, Yuriy Mileyko, Sayan Mukherjee and John Hare, Fréchet Means for Distributions of Persistence diagrams, arXiv:1206.2790 [math.ST] (2012)  [abs]
8. with Michael Jenista, Realizing Boolean Dynamics in Switching Networks, Siam Journal of Applied Dynamical Systems (2012), pp. 12  [abs]

Maggioni, Mauro

1. M. Maggioni, What is...data mining?, A.M.S. Notices (April, 2012) [pdf]
2. J. Bouvrie, M. Maggioni, Efficient Solution of Markov Decision Problems with Multiscale Representations, Proc. 50th Annual Allerton Conference on Communication, Control, and Computing (2012)
3. J. Bouvrie, M. Maggioni, Geometric Multiscale Reduction for Autonomous and Controlled Nonlinear Systems, in Proc. IEEE Conference on Decision and Control (CDC) (2012) [pdf]
4. A. Coppola, B. Wenner, R. Stevens, O. Ilkayeva, M. Maggioni, T. Slotkin, E. Levin, C. Newgard, Branched-chain amino acids alter neurobehavioral function in rats, American Journal of Physiology - Endocrinology and Metabolism (2012)
5. M. Iwen, M. Maggioni, Approximation of Points on Low-Dimensional Manifolds Via Random Linear Projections, Inference & Information (2012)
6. J. Bouvrie, M. Maggioni, Multiscale Markov Decision Problems: Compression, Solution, and Transfer Learning (2012) [1212.1143]
7. A.V. Little, M. Maggioni, L. Rosasco, Multiscale Geometric Methods for Data Sets I: Multiscale SVD, Noise and Curvature (2012)
8. W.K. Allard, G. Chen, M. Maggioni, Multiscale Geometric Methods for Data Sets II: Geometric Wavelets, Appl. Comp. Harm. Anal., vol. 32 no. 3 (2012)
9. E Causevic and R~R Coifman and R Isenhart and A Jacquin and E~R John and M Maggioni and L~S Prichep and F~J Warner, QEEG-based classification with wavelet packets and microstate features for triage applications in the ER (2005)
10. S. Ferrari and M. Maggioni and N. A. Borghese, Multi-Scale Approximation with Hierarchical Radial Basis Functions Networks,, IEEE Trans. on Neural Networks, vol. 15 no. 1 (2004), pp. 178--188
11. GL Davis and Mauro Maggioni and FJ Warner and FB Geshwind and AC Coppi and RA DeVerse and RR Coifman, Hyper-spectral Analysis of normal and malignant colon tissue microarray sections using a novel DMD system (2004) (Poster, Optical Imaging NIH workshop, to app. in proc..)
12. Ronald R Coifman and Mauro Maggioni, Multiresolution Analysis associated to diffusion semigroups: construction and fast algorithms no. YALE/DCS/TR-1289 (2004)

Mattingly, Jonathan C.

1. with Avanti Athreya, Tiffany Kolba, Propagating Lyapunov functions to prove noise-induced stabilization, Ellectronic Journal of Probability, vol. 17 (November 2, 2012), pp. 1-38 [math/111.1755], [2410], [doi]  [abs]
2. with Mattingly, Jonathan C. and McKinley, Scott A. and Pillai, Natesh S., Geometric ergodicity of a bead--spring pair with stochastic {S}tokes forcing, Stochastic Processes and their Applications, vol. 122 no. 12 (2012), pp. 3953--3979, ISSN 0304-4149 [MR2971721], [0902.4496]  [abs]

Petters, Arlie O

1. A. O. Petters and M. C. Werner, Gravitational Lensing and Black Holes (December, 2013), Springer, in preparation
2. A. O. Petters and X. Dong, Mathematical Finance with Applications: Understanding and Buiding Financial Intuition, SUMAT (August, 2013), Springer, in preparation

Schott, Sarah

1. Bookman, Rann Bar-On, Benjamin Cooke , and Sarah Schott, (Re)discovering SoTL through a Fundamental Challenge: Helping Students Transition to College Calculus, MAA Notes: Guide to the Scholarship of Teaching and Learning in Mathematics (Fall, 2012)
2. Mark Huber, and Sarah Schott, Random Construction of Interpolating Sets for High Dimensional Integration, Journal of Applied Probability (2012)

Venakides, Stephanos

1. A. Tovbis, S. Venakides, Semiclassical Limit of the Scattering Transform for the Focusing Nonlinear Schrödinger Equation, Int Math Res Notices, vol. 2012 no. 10 (2012), pp. 2212-2271 (doi:10.1093/imrn/rnr092.)  [abs]
2. S. Shipman, S. Venakides, An exactly solvable model for nonlinear resonant scattering, Nonlinearity, vol. 25 no. 9 (2012), pp. 2473-2501 (doi:10.1088/0951-7715/25/9/2473.)  [abs]

Witelski, Thomas P.

1. S.J.Chapman, P.H.Trinh and T.P. Witelski, Exponential asymptotics for thin film rupture, SIAM Journal on Applied Mathematics, vol. 73 no. 1 (2013), pp. 232-253 [120872012], [doi]
2. T.P. Witelski, D. Ambrose, A. Bertozzi, A. Layton, ZL. Li, M. Minion, Preface: special issue on fluid dynamics, analysis and numerics, Discrete and Continuous Dynamical Systems Series B, vol. 17 no. 4 (June, 2012), pp. i-ii
3. R. Wiebe, L.N. Virgin, T. P. Witelski, A parametrically forced nonlinear system with reversible equilibria, International Journal of Bifurcation and Chaos, vol. 22 no. 6 (2012), pp. 1230020 [doi]
4. Y. Huang, T.P. Witelski, A. L. Bertozzi, Anomalous exponents of self-similar blowup solutions to an aggregation equation in odd dimensions, Applied Mathematics Letters, vol. 25 no. 12 (2012), pp. 2317-2321 [doi]