Institution
Volga State University of Water Transport
Education•Nizhny Novgorod, Russia•
About: Volga State University of Water Transport is a(n) education organization based out in Nizhny Novgorod, Russia. It is known for research contribution in the topic(s): Attractor & Creep. The organization has 71 authors who have published 75 publication(s) receiving 224 citation(s).
Topics: Attractor, Creep, Homoclinic orbit, Evaporation, Particle
Papers
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TL;DR: The dynamics, that governs the bistability of the phase shifts, is described by a driven pendulum equation and the implications of these stability results to the stability of chimeras are discussed.
Abstract: We study the co-existence of stable patterns of synchrony in two coupled populations of identical Kuramoto oscillators with inertia. The two populations have different sizes and can split into two clusters where the oscillators synchronize within a cluster while there is a phase shift between the dynamics of the two clusters. Due to the presence of inertia, which increases the dimensionality of the oscillator dynamics, this phase shift can oscillate, inducing a breathing cluster pattern. We derive analytical conditions for the co-existence of stable two-cluster patterns with constant and oscillating phase shifts. We demonstrate that the dynamics, that governs the bistability of the phase shifts, is described by a driven pendulum equation. We also discuss the implications of our stability results to the stability of chimeras.
47 citations
TL;DR: This study develops “crash test dummies” to help designers avoid their footbridges oscillating or bouncing alarmingly, and develops foot force models of pedestrians’ response to bridge motion and detailed, yet analytically tractable, models of crowd phase locking.
Abstract: Modern pedestrian and suspension bridges are designed using industry standard packages, yet disastrous resonant vibrations are observed, necessitating multimillion dollar repairs. Recent examples include pedestrian-induced vibrations during the opening of the Solferino Bridge in Paris in 1999 and the increased bouncing of the Squibb Park Bridge in Brooklyn in 2014. The most prominent example of an unstable lively bridge is the London Millennium Bridge, which started wobbling as a result of pedestrian-bridge interactions. Pedestrian phase locking due to footstep phase adjustment is suspected to be the main cause of its large lateral vibrations; however, its role in the initiation of wobbling was debated. We develop foot force models of pedestrians’ response to bridge motion and detailed, yet analytically tractable, models of crowd phase locking. We use biomechanically inspired models of crowd lateral movement to investigate to what degree pedestrian synchrony must be present for a bridge to wobble significantly and what is a critical crowd size. Our results can be used as a safety guideline for designing pedestrian bridges or limiting the maximum occupancy of an existing bridge. The pedestrian models can be used as “crash test dummies” when numerically probing a specific bridge design. This is particularly important because the U.S. code for designing pedestrian bridges does not contain explicit guidelines that account for the collective pedestrian behavior.
26 citations
TL;DR: In this article, the use of a subterahertz gyrotron setup with output frequency of 263 GHz and a nominal power of 1kW as a radiation source to obtain nanoscale particles of metal oxides by the evaporation-condensation technique is demonstrated.
Abstract: The use of a subterahertz gyrotron setup with output frequency of 263 GHz and a nominal power of 1 kW as a radiation source to obtain nanoscale particles of metal oxides by the evaporation-condensation technique is demonstrated. Zinc oxide ZnO and tungsten trioxide WO 3 were the test substances. The substance evaporation was provided by a focused beam of electromagnetic radiation with an estimated microwave-energy flux density of about 20 kW/cm 2 and was followed by deposition of the particles on the water-cooled surface. The sizes of the obtained particles ranged from 20 to 500 nm. A threefold increase in the substance evaporation rate compared with the previous experiments, in which a technological gyrotron setup with a frequency of 24 GHz and a nominal power of 7 kW was used, has been shown.
19 citations
TL;DR: Through rigorous analysis and numerics, it is demonstrated that the intercluster phase shifts can stably coexist and exhibit different forms of chaotic behavior, including oscillatory, rotatory, and mixed-mode oscillations.
Abstract: Modeling cooperative dynamics using networks of phase oscillators is common practice for a wide spectrum of biological and technological networks, ranging from neuronal populations to power grids. In this paper we study the emergence of stable clusters of synchrony with complex intercluster dynamics in a three-population network of identical Kuramoto oscillators with inertia. The populations have different sizes and can split into clusters where the oscillators synchronize within a cluster, but notably, there is a phase shift between the dynamics of the clusters. We extend our previous results on the bistability of synchronized clusters in a two-population network [I. V. Belykh et al., Chaos 26, 094822 (2016)CHAOEH1054-150010.1063/1.4961435] and demonstrate that the addition of a third population can induce chaotic intercluster dynamics. This effect can be captured by the old adage "two is company, three is a crowd," which suggests that the delicate dynamics of a romantic relationship may be destabilized by the addition of a third party, leading to chaos. Through rigorous analysis and numerics, we demonstrate that the intercluster phase shifts can stably coexist and exhibit different forms of chaotic behavior, including oscillatory, rotatory, and mixed-mode oscillations. We also discuss the implications of our stability results for predicting the emergence of chimeras and solitary states.
13 citations
TL;DR: This review covers experimental results of evaporative lithography and analyzes existing mathematical models of this method, which is useful for creating materials with localized functions, such as slipperiness and self-healing.
Abstract: This review covers experimental results of evaporative lithography and analyzes existing mathematical models of this method. Evaporating droplets and films are used in different fields, such as cooling of heated surfaces of electronic devices, diagnostics in health care, creation of transparent conductive coatings on flexible substrates, and surface patterning. A method called evaporative lithography emerged after the connection between the coffee ring effect taking place in drying colloidal droplets and naturally occurring inhomogeneous vapor flux densities from liquid-vapor interfaces was established. Essential control of the colloidal particle deposit patterns is achieved in this method by producing ambient conditions that induce a nonuniform evaporation profile from the colloidal liquid surface. Evaporative lithography is part of a wider field known as "evaporative-induced self-assembly" (EISA). EISA involves methods based on contact line processes, methods employing particle interaction effects, and evaporative lithography. As a rule, evaporative lithography is a flexible and single-stage process with such advantages as simplicity, low price, and the possibility of application to almost any substrate without pretreatment. Since there is no mechanical impact on the template in evaporative lithography, the template integrity is preserved in the process. The method is also useful for creating materials with localized functions, such as slipperiness and self-healing. For these reasons, evaporative lithography attracts increasing attention and has a number of noticeable achievements at present. We also analyze limitations of the approach and ways of its further development.
11 citations
Authors
Showing all 71 results
Name | H-index | Papers | Citations |
---|---|---|---|
Vladimir N. Belykh | 16 | 48 | 1357 |
Alexander I. Tsvetkov | 10 | 70 | 447 |
Stanislav A. Ermakov | 10 | 73 | 581 |
Ivan A. Kapustin | 6 | 21 | 91 |
Ivan A. Kapustin | 4 | 30 | 47 |
I. A. Volkov | 4 | 37 | 60 |
E. N. Myasnikov | 3 | 4 | 14 |
Svetlana Miloslavskaya | 3 | 5 | 14 |
Nikita V. Barabash | 3 | 9 | 22 |
K. S. Kolegov | 3 | 11 | 40 |
I. S. Tarasov | 2 | 8 | 13 |
Yu. S. Fedosenko | 2 | 8 | 15 |
F. I. Vybornov | 2 | 6 | 7 |
I. V. Smetanin | 2 | 3 | 12 |
Yu. G. Korotkikh | 2 | 3 | 11 |