Preprint versions of some of the papers below can be obtained from the Los Alamos Archive, the BioRxiv or from ResearchGate

https://orcid.org/0000-0002-6070-4742

1. S. Saha, J.H. Meng, H. Riecke, G. Agoranos, K.A. Sailor, P.-M. Lledo
   Olfactory bulb interneuron spine dynamics regulate principal cell outpwith odor experience
   preprint.
2. B. Sakelaris, H. Riecke
   Adult Neurogenesis Reconciles Flexibility and Stability of Olfactory Perceptual Memory
   eLife (2025).
3. J. VanBelzen, B. Sakelaris, D.G. Brickner, N. Marcou, H. Riecke, N.M. Mangan, J.H. Brickner
   Chromatin endogenous cleavage provides a global view of RNA polymerase II transcription kinetics
   eLife 13 (2024) RP100764..
4. L.U. Kim, H. Riecke
   Intersegmental coordination of the central pattern generator via interleaved electrical and chemical synapses in zebrafish spinal cord
   J. Comput. Neurosci. 51 (2023) 129.
5. J.H. Meng, H. Riecke
   Structural spine plasticity: learning and forgetting of odor-specific subnetworks in the olfactory bulb.
   PLoS Comp. Biol. 18 (2022) e1010338.
6. X. Xu, H. Riecke Paradoxical phase response of gamma rhythms facilitates their entrainmein heterogeneous networks
   PLoS Comp. Biol. 17 (2021) e1008575.
7. X. Xu, J.H. Cang, H. Riecke
   Developmeand binocular matching of orientation selectivity in visual cortex: a computational model
   J. Neurophysiol. 123 (2020) 1305--1319.
   

8. W. Adams, J.N. Graham, X. Han, H. Riecke Top-down Inputs Drive Neuronal Network Rewiring and Context-Enhanced Sensory Processing in Olfaction PLoS Comp. Biology 15 (2019) e1006611 To interprthe information the brain receives abothe world combines information from differesenses. Olfaction provides a striking example of the combined impaof bottom-up sensory inputs and top-down contextual inputs on the shaping of a neuronal network and its information processing. Our model shows how the connectivities necessary for this purpose can arise from the extensive structural plasticity ... more

9. A. Karamchandani, J.N. Graham, H. Riecke Pulse-coupled mixed-mode oscillators: Cluster states and extreme noise sensitivity Chaos 28 (2018) 043115 Neurons can exhibcomplex wave forms (`mixed-mode oscillations') in which large-amplitude excursions (`spikes') are separated by small, subthreshold oscillations (`STOs'). The STOs make the synchronization of these oscillators particularly susceptible to noise.... more

10. J.H. Meng, H. Riecke Synchronization by Uncorrelated Noise: Interacting Rhythms in Interconnected Oscillator Networks Scientific Reports 8 (2018) 6949 Rhythms, i.e. collective oscillations of neurons, are ubiquitous in the brain. We have shown ththe synchronization properties of interacting such collective oscillations can be very differefrom those of the individual oscillators making up the rhythms.... more

11. K.A. Sailor, M.T. Valley, M.T. Wiechert, H. Riecke, G.J. Sun, W. Adams, J.C. Dennis, S.Sharafi, G. Ming, H. Song, P.-M. Lledo PersisteStructural Plasticity Optimizes Sensory Information Processing in the Olfactory Bulb Neuron 92 (2016) 384 Plasticity is the key elemeunderlying learning and memory in the brain. can encompass modifying the strength of synapses connecting neurons, forming new synapses or removing existing synapses, or the birth or death of neurons ... more

12. Hannah Choi, Lei Zhang, Mark S. Cembrowski, Carl F. Sabottke, Alexander L. Markowitz, Daniel A. Butts, William L. Kath, Joshua H. Singer, Hermann Riecke Intrinsic Bursting of AII Amacrine Cells Underlies Oscillations in the rd1 Mouse Retina J. Neurophys. 112 (2014) 1491 In many forms of retinal degeneration photoreceptors die, bthe remaining complex circuitry of the retina remains largely intact. To trethis condition ... more

13. Karna Gowda, Hermann Riecke, Mary Silber
    Transitions between patterned states in vegetation models for semiarid ecosystems
    Phys. Rev. E 89 (2014) 022701.
14. Jiang-Bin Ke, Yanbin V. Wang, Mark S. Cembrowski, Hermann Riecke, William L. Kath, Jonathan B. Demb, Joshua H. Singer
    Adaptation to background ligenables contracoding rod bipolar cell synapses
    Neuron 81 (2014) 388--401 .
15. H. Riecke
    Olfactory Computation and AduNeurogenesis
    Encycl. Comput. Neuroscience., Eds. D. Jaeger and R. Jung, Springer, 2013.

16. Siu-Fai Chow, StuaD. Wick, Hermann Riecke Neurogenesis Drives Stimulus Decorrelation in a Model of the Olfactory Bulb PLoS Comp. Biology 8 (2012) e1002398 The initial processing of olfactory information is performed in the olfactory bulb. receives its inpfrom the sensory neurons in the nose and transmits ... more

17. Mark S. Cembrowski, Stephen M. Logan, Miao Tian, Li Jia, Wei Li, William L. Kath, Hermann Riecke, Joshua H. Singer The Mechanisms of Repetitive Spike Generation in an Axonless Retinal Interneuron Cell Reports 1 (2012) 155-166. In the retina bright-ligvision is carried by the cone pathway, which originates in the color-sensitive cone photoreceptors and carries the ligsignal to the brain... more

18. T.Jarsky, M. Cembrowski, S.M. Logan, W.L. Kath, H. Riecke, J.B. Demb, J.H. Singer,
    A synaptic mechanism for retinal adaptation to luminance and contrast.
    J. Neurosci. 31 (2011) 11003.
19. Clara B. Picallo and Hermann Riecke,
    Adaptive oscillator networks with conserved overall coupling: Sequential firing and near-synchronized states
    Phys. Rev E 83 (2011) 036206.
20. StuaD. Wick, Martin T. Wiechert, Rainer W. Friedrich, Hermann Riecke,
    Pattern Orthogonalization via Channel Decorrelation by Adaptive Networks
    J. Comput. Neuroscience 28 (2010) 29--45
21. Martin T. Wiechert, Benjamin Judkewitz, Hermann Riecke, and Rainer W. Friedrich
    Mechanisms of pattern decorrelation by recurreneuronal circuits.
    Nature Neuroscience 13 (2010) 1003--1010
22. Jessica M. Conway and Hermann Riecke,
    Superlattice Patterns in the Complex Ginzburg-Landau Equation with Multi-ResonaForcing
    SIAM J. Appl. Dyn. Systems (2009).
23. Jessica M. Conway and Hermann Riecke,
    MultiresonaForcing of the Complex Ginzburg-Landau Equation: Pattern Selection
    Phys. Rev. E 76 (2007) 057202.
24. Jessica M. Conway and Hermann Riecke,
    Quasi-Patterns in a Model of Multi-Resonantly Forced Chemical Oscillations
    Phys. Rev. Lett. 99 (2007) 218301.
25. Hermann Riecke, Alex Roxin, Santiago Madruga, and Sara A. Solla,
    Many Attractors, Long Chaotic Transients, and Failure in Small-World Networks of Excitable Neurons,
    Chaos 17 (2007) 026110.
26. Santiago Madruga and Hermann Riecke,
    Reentraand Whirling Hexagons in Non-Boussinesq Convection,
    Eur. J. Phys. Special Topics 148 (2007) 279.
27. Santiago Madruga and Hermann Riecke
    Hexagons and Spiral DefeChaos in Non-Boussinesq Convection Low Prandtl Numbers
    Phys. Rev. E. 75 (2007) 026210.
28. Hermann Riecke and Santiago Madruga
    Geometric Diagnostics of Complex Patterns: Spiral DefeChaos
    Chaos 16 (2006) 013125
29. Santiago Madruga, Hermann Riecke, and Werner Pesch
    DefeChaos and Bursts: Hexagonal Rotating Convection and the Complex Ginzburg-Landau Equation
    Phys. Rev. Lett.96 (2006) 074501
30. Santiago Madruga, Hermann Riecke, and Werner Pesch
    ReentraHexagons in non-Boussinesq Convection
    J. Fluid Mech. 548 (2006) 341--360
31. Cristian Huepe, Hermann Riecke, Karen E. Daniels, and Eberhard Bodenschatz
    Statistics of defetrajectories in spatio-temporal chaos in inclined layer convection and the complex Ginzburg Landau equation
    Chaos 14 (2004) 864.
32. Maria Higuera, Hermann Riecke, and Mary Silber
    Near-Resonant, Steady Mode Interaction: Periodic, Quasi-Periodic and Localized Patterns
    SIAM J. Appl. Dyn. Systems. 3 (2004) 463--502.
    Movies: fig5.2.avi, fig5.2b.avi, fig5.7.avi,fig5.8.avi
33. A. Roxin, H. Riecke, and S.A. Solla,
    Self-sustained activity in a small-world network of excitable neuron
    Phys. Rev. Lett. 92 (2004) 198101.
    Discussions of this research have appeared in the New Scientist and the Chicago Sun-Times
34. Y.-N. Young, H. Riecke, and W. Pesch,
    Whirling Chaos and DefeChaos in Hexagonl Non-Boussinesq Convection
    New J. Physics 5 (2003) 135.
    Movies: sn79h.T.mpg, sn79h.D.mpg, sn76.T.mpg, sn74.c.T.mpg, sn79h.c.T.mpg
35. Y.-N. Young and H. Riecke,
    Penta-Hepta DefeChaos in a Model for Rotating Hexagonal Convection
    Phys. Rev. Lett. 84 (2003) 134502.
36. Y.-N. Young and H. Riecke,
    Induced DefeNucleation and Side-Band Instabilities in Hexagons with Rotation and Mean flow
    Physica D 176 (2003) 107--124.
37. A.M. Mancho, H. Riecke, and F. Sain
    Instabilities and Spatio-temporal Chaos of Long-wave Hexagon Patterns in Rotating Marangoni Convection
    Chaos 12 (2002) 706--718.
38. A. Roxin and H. Riecke
    Rotating Convection in an Anisotropic System
    Phys. Rev. E 65 (2002) 046219. Erratum
    
39. Y. Young and H. Riecke
    Mean flow in hexagonal convection: stability and nonlinear dynamics
    Physica D 163 (2002) 166.
40. C. Crawford and H. Riecke,
    Tunable frointeraction and localization of periodically forced waves
    Phys. Rev. E 65 (2002) 066307.
41. G.D. Granzow and H. Riecke,
    A Non-Equilibrium Defect-Unbinding Transition: DefeTrajectories and Loop Statistics
    Phys. Rev. Lett. 87 (2001) 174052.
42. B. Echebarria and H. Riecke,
    Sideband Instabilities and Defects of Quasipatterns
    Physica D 158 (2001) 45.
43. Alex Roxin and Hermann Riecke,
    Destabilization and Localization of Traveling Waves by an Advected Field
    Physica D 156 (2001) 19.
44. B. Echebarria and H. Riecke,
    DefeChaos of Oscillating Hexagons in Rotating Convection
    Phys. Rev. Lett. 84 (2000) 4838--4841,   patt-sol/9912002
45. B. Echebarria and H. Riecke,
    Instabilities of Hexagonal Patterns with Broken Chiral Symmetry
    Physica D 139 (2000) 97--108 patt-sol/9906008
46. F. Sain and H. Riecke,
    Instabilities of Hexagon Patterns in the Presence of Rotation
    Physica D 144 (2000) 124--141,  patt-sol/9810006
47. H. Riecke and L. Kramer,
    The Stability of Standing Waves
    Physica D 137 (2000) 124--142 (patt-sol/9805005).
48. C. Crawford and H. Riecke,
    Oscillon-type Structures and Their Interaction in a Swift-Hohenberg Model
    Physica D 129 (1999) 83--92 (patt-sol/9804005).
49. H. Riecke and G.D. Granzow,
    Localization of Supercritical Waves: Worms in Nematic Electroconvection
    Phys. Rev. Lett. 81 (1998) 333 (patt-sol/9802003).
50. J. Eggers and H. Riecke,
    A Continuum Description of Vibrated Sand,
    Phys. Rev. E 59 (1999) 4476--4483 (patt-sol/9801004).
51. G.D. Granzow and H. Riecke,
    Ordered and Disordered DefeChaos
    Physica A 249 (1998) 27.
52. H. Herrero and H. Riecke,
    Holes and chaotic pulses of traveling waves coupled to a long-wave mode
    Phys. Lett. 235 (1997) 493-498.
53. G.D. Granzow and H. Riecke,
    Double Phase Slips and Spatio-Temporal Chaos in a Model for Parametrically Excited Standing Waves
    SIAM J. Appl. Math 59 (#3) 900-919.
54. S.G.K. Tennakoon, C.D. Andereck, J.J. Hegseth, and H. Riecke,
    Temporal Modulation of Traveling Waves in the Flow Between Rotating Cylinders With Broken Azimuthal Symmetry,
    Phys. Rev. E. 54 (1996) 5063.
55. G.D. Granzow and H. Riecke,
    Phase Diffusion in Localized Spatio-Temporal Amplitude Chaos,
    Phys. Rev. Lett. 77 (1996) 2451.
56. D. Raiand H. Riecke,
    Parametric Forcing of Waves with Non-Monotonic Dispersion Relation: Domain Structures in Ferrofluids?
    Phys. Rev. E 55 (1997) 5448.
57. A.A.Golovin, A.A.Nepomnyashchy, L.M.Pismen and H. Riecke,
    Steady and Oscillatory Side-Band Instabilities in Marangoni Convection with Deformable Interface
    Physica D 106 (1997) 131.
58. H. Riecke and W.-J. Rappel,
    Coexisting Pulses in a Model for Binary-Mixture Convection
    Phys. Rev. Lett. 75 (1995) 4035-4038.
59. H. Riecke,
    Attractive Interaction Between Pulses in a Model for Binary-Mixture Convection
    Phys. Rev. E 52 (1995) 5685-5687.
60. H. Riecke,
    Solitary Waves under the Influence of a Large-Scale Field
    Physica D 92 (1996) 69-94.
61. H. Herrero and H. Riecke,
    Bound Pairs of Fronts in a Real Ginzburg-Landau Equation Coupled to a Mean Field
    Physica D 85 (1995) 79-92 patt-sol/9409001.
62. D. Raiand H. Riecke,
    Domain Structures in Fourth-Order Phase and Ginzburg-Landau Equations
    Physica D 82 (1995) 79-94.
63. H. Herrero and H. Riecke,
    FroStructures in a Real Ginzburg-Landau Equation Coupled to a Mean Field
    J. Bif. and Chaos 4 (1994) 1343-1346.
64. H. Riecke, M. Silber and L. Kramer,
    ``Temporal Forcing of Hopf Bifurcations in Anisotropic Systems
    Phys. Rev. E 49 (1994) 4100-4113.
65. A. Bayliss, B.J. Matkowsky and H. Riecke,
    ``Structure and Dynamics of Modulated Waves in Cellular Flames
    Physica D 74 (1994) 1-23.
66. H. Riecke,
    Ginzburg-Landau Equation Coupled to a Concentration Field in Binary-Mixture Convection
    Physica D 61 (1992) 253-259.
67. M. Silber, H. Riecke and L. Kramer,
    ``Symmetry-Breaking Hopf Bifurcation in Anisotropic Systems
    Physica D 61 (1992) 260-278.
68. H. Riecke and H.-G. Paap,
    Parity Breaking and Hopf Bifurcation in Axisymmetric Taylor Vortex Flow'',
    Phys. Rev. A 45 (1992) 8605-8610.
69. H. Riecke,
    ``Self-Trapping of Traveling-Wave Pulses in Binary-Mixture Convection;.
    Phys. Rev. Lett. 68 (1992) 301-304.
70. H. Riecke and L. Kramer,
    ``Wie findder Taylor-Wirbel seine Größe?
    Selektion und Phasendiffusion in Strukturen fern vom Gleichgewicht
    Phys. Blätter 48 (1992) 17-21.
71. W.-J. Rappel and H. Riecke,
    ``Parity Breaking in Directional Solidification: Numerics vs. Amplitude Equations;.
    Phys. Rev. A 45 (1992) 846-859.

1. Siu F. Chow, StuaD. Wick and Hermann Riecke
   Pattern separation by adaptive networks: neurogenesis in olfaction Front. Neurosci. Conference Abstract: Computational and Systems Neuroscience 2010. doi: 10.3389/conf.fnins.2010.03.00188
2. H. Riecke, B. Echebarria, V. Moroz, and F. Sain
   Instabilities and DefeChaos in Models for Rotating Non-Boussinesq Convection
   Proceedings of the 15th Symposium on Energy Engineering Sciences.pdf-file
3. H. Riecke and G.D. Granzow,
   Double Phase Slips and Bound DefePairs in Parametrically Driven Waves,
   Proceedings of the 15th Symposium on Energy Engineering Sciences. (chao-dyn/9707013)
4. H. Riecke,
   Localized Structures in Pattern-Forming Systems
   in Pattern Formation in Continuous and Coupled Systems,
   eds. M. Golubitsky, D. Luss, and S. Strogatz, IMA Volume 115, Springer, 1999. p. 215.   pdf-file patt-sol/9810002
5. D. Raiand H. Riecke,
   ``Domain Structures and Zig-Zag Patterns Modeled by a Fourth-Order Ginzburg-Landau Equation;.
   in Spatio-Temporal Patterns in Nonequilibrium Complex Systems, eds. P.E. Cladis and P. Palffy-Muhoray, Addison-Wesley, 1995.
6. H. Riecke and H.-G. Paap,
   Chaotic Phase Diffusion through the Interaction of Phase Slip Processes
   in Ordered and TurbulePatterns in Taylor-Couette Flow, p.67--74, eds. C.D. Andereck and F. Hayot, Plenum Press (1992).
7. I. Rehberg and H.Riecke,
   Rayleigh number ramps cause moving convection patterns,
   in The Physics of Structure Formation}, Springer Series in Synergetics
   Springer, Berlin, 1987, eds. W. G\"uttinger and G. Dangelmayr.