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Journal articles on the topic 'Stokes'

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Author: Grafiati

Published: 4 June 2021

Last updated: 1 August 2024

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1

Zimmerman, John L. "Stokes Field Guide to Birds (Eastern Region) Donald Stokes Lillian Stokes Stokes Field Guide to Birds (Western Region) Donald Stokes Lillian Stokes." Condor 99, no. 1 (February 1997): 243–44. http://dx.doi.org/10.2307/1370252.

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2

Pelletier-Allard, N., and R. Pelletier. "Stokes and anti-stokes line shifts." Journal of Luminescence 34, no. 6 (February 1986): 323–26. http://dx.doi.org/10.1016/0022-2313(86)90075-x.

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3

Kasperczyk, Mark, Ado Jorio, Elke Neu, Patrick Maletinsky, and Lukas Novotny. "Stokes–anti-Stokes correlations in diamond." Optics Letters 40, no. 10 (May 14, 2015): 2393. http://dx.doi.org/10.1364/ol.40.002393.

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4

Pratt, H. Douglas. "Stokes Field Guide to Birds. Eastern Region Donald W. Stokes Lillian Q. Stokes Stokes Field Guide to Birds. Western Region Donald W. Stokes Lillian Q. Stokes." Auk 115, no. 1 (January 1998): 272–75. http://dx.doi.org/10.2307/4089151.

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5

Eliezer, S., J. M. Martinez-Val, Y. Paiss, and G. Velarde. "Induced Stokes or anti-Stokes nuclear transitions." Quantum Electronics 25, no. 11 (November 30, 1995): 1106–8. http://dx.doi.org/10.1070/qe1995v025n11abeh000543.

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6

Juárez-Hernández, M., E. B. Mejía, L. de la Cruz-May, and O. Benavides. "Stokes-to-Stokes and anti-Stokes-to-Stokes energy transfer in a Raman fibre laser under different cavity configurations." Laser Physics 26, no. 11 (October 14, 2016): 115105. http://dx.doi.org/10.1088/1054-660x/26/11/115105.

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7

Gettys, Lyn A., and Dennis J. Werner. "Stokes Aster." HortTechnology 12, no. 1 (January 2002): 138–42. http://dx.doi.org/10.21273/horttech.12.1.138.

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8

Larionov, Egor, Christopher Batty, and Robert Bridson. "Variational stokes." ACM Transactions on Graphics 36, no. 4 (July 20, 2017): 1–11. http://dx.doi.org/10.1145/3072959.3073628.

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9

van den Bremer, T. S., and Ø. Breivik. "Stokes drift." Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences 376, no. 2111 (December 11, 2017): 20170104. http://dx.doi.org/10.1098/rsta.2017.0104.

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During its periodic motion, a particle floating at the free surface of a water wave experiences a net drift velocity in the direction of wave propagation, known as the Stokes drift (Stokes 1847 Trans. Camb. Philos. Soc. 8 , 441–455). More generally, the Stokes drift velocity is the difference between the average Lagrangian flow velocity of a fluid parcel and the average Eulerian flow velocity of the fluid. This paper reviews progress in fundamental and applied research on the induced mean flow associated with surface gravity waves since the first description of the Stokes drift, now 170 years ago. After briefly reviewing the fundamental physical processes, most of which have been established for decades, the review addresses progress in laboratory and field observations of the Stokes drift. Despite more than a century of experimental studies, laboratory studies of the mean circulation set up by waves in a laboratory flume remain somewhat contentious. In the field, rapid advances are expected due to increasingly small and cheap sensors and transmitters, making widespread use of small surface-following drifters possible. We also discuss remote sensing of the Stokes drift from high-frequency radar. Finally, the paper discusses the three main areas of application of the Stokes drift: in the coastal zone, in Eulerian models of the upper ocean layer and in the modelling of tracer transport, such as oil and plastic pollution. Future climate models will probably involve full coupling of ocean and atmosphere systems, in which the wave model provides consistent forcing on the ocean surface boundary layer. Together with the advent of new space-borne instruments that can measure surface Stokes drift, such models hold the promise of quantifying the impact of wave effects on the global atmosphere–ocean system and hopefully contribute to improved climate projections. This article is part of the theme issue ‘Nonlinear water waves’.

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10

Toland, John F. "Stokes waves." Topological Methods in Nonlinear Analysis 7, no. 1 (March 1, 1996): 1. http://dx.doi.org/10.12775/tmna.1996.001.

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11

Alan Macdonald. "Stokes' Theorem." Real Analysis Exchange 27, no. 2 (2002): 739. http://dx.doi.org/10.14321/realanalexch.27.2.0739.

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12

Singh, Rakesh Kumar, Dinesh N. Naik, Hitoshi Itou, Yoko Miyamoto, and Mitsuo Takeda. "Stokes holography." Optics Letters 37, no. 5 (March 1, 2012): 966. http://dx.doi.org/10.1364/ol.37.000966.

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13

Chizhov, A. V. "Stokes-anti-Stokes entanglement in stimulated Raman scattering." Physics of Particles and Nuclei Letters 6, no. 6 (November 2009): 494–97. http://dx.doi.org/10.1134/s1547477109060120.

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14

Acevedo Tapia, P., C. Amrouche, C. Conca, and A. Ghosh. "Stokes and Navier-Stokes equations with Navier boundary conditions." Journal of Differential Equations 285 (June 2021): 258–320. http://dx.doi.org/10.1016/j.jde.2021.02.045.

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15

Hittmeir, Sabine, and Sara Merino-Aceituno. "Kinetic derivation of fractional Stokes and Stokes-Fourier systems." Kinetic and Related Models 9, no. 1 (October 2015): 105–29. http://dx.doi.org/10.3934/krm.2016.9.105.

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16

Badra, Mehdi. "Global Carleman inequalities for Stokes and penalized Stokes equations." Mathematical Control & Related Fields 1, no. 2 (2011): 149–75. http://dx.doi.org/10.3934/mcrf.2011.1.149.

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17

Cartwright, Julyan H. E. "Stokes' law, viscometry, and the Stokes falling sphere clock." Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences 378, no. 2179 (August 3, 2020): 20200214. http://dx.doi.org/10.1098/rsta.2020.0214.

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Clocks run through the history of physics. Galileo conceived of using the pendulum as a timing device on watching a hanging lamp swing in Pisa cathedral; Huygens invented the pendulum clock; and Einstein thought about clock synchronization in his Gedankenexperiment that led to relativity. Stokes derived his law in the course of investigations to determine the effect of a fluid medium on the swing of a pendulum. I sketch the work that has come out of this, Stokes drag, one of his most famous results. And to celebrate the 200th anniversary of George Gabriel Stokes’ birth I propose using the time of fall of a sphere through a fluid for a sculptural clock—a public kinetic artwork that will tell the time. This article is part of the theme issue ‘Stokes at 200 (part 2)’.

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18

Eggers, J. "Post-breakup solutions of Navier-Stokes and Stokes threads." Physics of Fluids 26, no. 7 (July 2014): 072104. http://dx.doi.org/10.1063/1.4890203.

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19

Dwivedi, Y., D. K. Rai, and S. B. Rai. "Stokes and anti-Stokes luminescence from Eu/Yb:BaB4O7 nanocrystals." Optical Materials 32, no. 9 (July 2010): 913–19. http://dx.doi.org/10.1016/j.optmat.2010.01.023.

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20

Wittum, G. "Multi-grid methods for stokes and navier-stokes equations." Numerische Mathematik 54, no. 5 (September 1989): 543–63. http://dx.doi.org/10.1007/bf01396361.

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21

Acevedo, Paul, Chérif Amrouche, Carlos Conca, and Amrita Ghosh. "Stokes and Navier–Stokes equations with Navier boundary condition." Comptes Rendus Mathematique 357, no. 2 (February 2019): 115–19. http://dx.doi.org/10.1016/j.crma.2018.12.002.

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22

Raymond, J. P. "Stokes and Navier–Stokes equations with nonhomogeneous boundary conditions." Annales de l'Institut Henri Poincare (C) Non Linear Analysis 24, no. 6 (November 2007): 921–51. http://dx.doi.org/10.1016/j.anihpc.2006.06.008.

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23

Uzoma, Mathew Shadrack. "APPLYING DUDUCTIONS FROM NAVIER STOKES EQUATION TO FLOW SITUATIONS IN GAS PIPELINE NETWORK SYSTEM." European Journal of Physical Sciences 1, no. 1 (September 17, 2019): 10–18. http://dx.doi.org/10.47672/ejps.402.

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Navier Stokes equations are theoretical equations for pressure-flow-temperature problems in gas pipelines. Other well-known gas equations such as Weymouth, Panhandle A and Modified Panhandle B equations are employed in gas pipeline design and operational procedures at a level of practical relevance. Attaining optimality in the performance of this system entails concrete understanding of the theoretical and prevailing practical flow conditions. In this regard, Navier Stoke’s mass, momentum and energy equations had been worked upon subject to certain simplifying assumptions to deduced expressions for flow velocity and throughput in gas pipeline network system. This work could also bridge the link among theoretical, operational and optimal level of performance in gas pipelines. Purpose: The purpose of this research is to build a measure of practical relevance in gas pipeline operational procedures that would ultimately couple the missing links between theoretical flow equations such as Navier Stokes equation and practical gas pipeline flow equations. Such practical gas pipeline flow models are Weymouth, Panhandle A and Modified Panhandle B equations among others.Methodology: The approach in this regard entails reducing Narvier Stoke’s mas, momentum and energy equations to their appropriate forms by applicable practical conditions. By so doing flow models are deduced that could be worked upon by computational approach analytically or numerically to determine line throughput and flow velocity.The reduced forms of the Navier Stokes velocity and throughput equations would be applied to operating gas pipelines in Nigeria terrain. The gas pipelines are ElfTotal Nig. Ltd and Shell Petroleum Development Company (SPDC). This would enable the comparison of these gas pipelines operational data with theoretical results of Navier Stokes equations reduced to their appropriate forms.Findings: The follow up paper would employ theoretical and numerical discretization computational methods to compare theoretical and numerical discretization results to give a clue if these operating gas pipelines are operated at optimal level of performance.Unique contribution to theory, practice and policy: The reduced forms of Nervier Stokes equations applied to physical operating gas pipelines network system is considered by the researcher to be an endeavor of academic excellence that would foster clear cut understanding of theoretical and practical flow situations. It could also open up a measure of understanding to pushing a flow to attaining optical conditions in practical real life flow situations. Operating gas pipelines optimally would reduce the spread of these capital intensive assets and facilities and more so conserving our limited reserves for foreign exchange.

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24

Haney, Sean, Baylor Fox-Kemper, Keith Julien, and Adrean Webb. "Symmetric and Geostrophic Instabilities in the Wave-Forced Ocean Mixed Layer." Journal of Physical Oceanography 45, no. 12 (December 2015): 3033–56. http://dx.doi.org/10.1175/jpo-d-15-0044.1.

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AbstractHere, the effects of surface waves on submesoscale instabilities are studied through analytical and linear analyses as well as nonlinear large-eddy simulations of the wave-averaged Boussinesq equations. The wave averaging yields a surface-intensified current (Stokes drift) that advects momentum, adds to the total Coriolis force, and induces a Stokes shear force. The Stokes–Coriolis force alters the geostrophically balanced flow by reducing the burden on the Eulerian–Coriolis force to prop up the front, thereby potentially inciting an anti-Stokes Eulerian shear, while maintaining the Lagrangian (Eulerian plus Stokes) shear. Since the Lagrangian shear is maintained, the Charney–Stern–Pedlosky criteria for quasigeostrophic (QG) baroclinic instability are unchanged with the appropriate Lagrangian interpretation of the shear and QG potential vorticity. While the Stokes drift does not directly affect vorticity, the anti-Stokes Eulerian shear contributes to the Ertel potential vorticity (PV). When the Stokes shear and geostrophic shear are aligned (antialigned), the PV is more (less) cyclonic. If the Stokes-modified PV is anticyclonic, the flow is unstable to symmetric instabilities (SI). Stokes drift also weakly impacts SI through the Stokes shear force. When the Stokes and Eulerian shears are the same (opposite) sign, the Stokes shear force does positive (negative) work on the flow associated with SI. Stokes drift also allows SI to extract more potential energy from the front, providing an indirect mechanism for Stokes-induced restratification.

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25

Chapman, S. Jonathan, and David B. Mortimer. "Exponential asymptotics and Stokes lines in a partial differential equation." Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences 461, no. 2060 (June 22, 2005): 2385–421. http://dx.doi.org/10.1098/rspa.2005.1475.

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A singularly perturbed linear partial differential equation motivated by the geometrical model for crystal growth is considered. A steepest descent analysis of the Fourier transform solution identifies asymptotic contributions from saddle points, end points and poles, and the Stokes lines across which these may be switched on and off. These results are then derived directly from the equation by optimally truncating the naïve perturbation expansion and smoothing the Stokes discontinuities. The analysis reveals two new types of Stokes switching: a higher-order Stokes line which is a Stokes line in the approximation of the late terms of the asymptotic series, and which switches on or off Stokes lines themselves; and a second-generation Stokes line, in which a subdominant exponential switched on at a primary Stokes line is itself responsible for switching on another smaller exponential. The ‘new’ Stokes lines discussed by Berk et al . (Berk et al . 1982 J. Math. Phys. 23 , 988–1002) are second-generation Stokes lines, while the ‘vanishing’ Stokes lines discussed by Aoki et al . (Aoki et al . 1998 In Microlocal analysis and complex Fourier analysis (ed. K. F. T. Kawai), pp. 165–176) are switched off by a higher-order Stokes line.

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26

Gazizov, Almaz R., Myakzyum Kh Salakhov, and Sergey S. Kharintsev. "Tip-enhanced Stokes and anti-Stokes Raman scattering in defect-enriched carbon films." Journal of Physics: Conference Series 2015, no. 1 (November 1, 2021): 012044. http://dx.doi.org/10.1088/1742-6596/2015/1/012044.

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Abstract Anti-Stokes Raman scattering is one of the mechanisms that lie behind an optical refrigeration due to release of photons with greater energy than of incoming photons. To achieve a cooling regime the enhancement of anti-Stokes scattering is necessary, since spontaneous Stokes scattering dominates over anti-Stokes scattering under normal conditions. Here, we investigate the opportunity of enhancement of spontaneous anti-Stokes Raman scattering in defect-enriched carbon film by means of localized plasmon resonances. In our simulations, incoherence of Raman scattering results in excess of anti-Stokes intensity over Stokes one. However, when the field is localized within the phonon coherence volume (coherent regime), the anti-Stokes intensity is lower compared to Stokes one. The provided analysis shows that plasmon-enhanced anti-Stokes Raman scattering can be achieved in highly-defective carbon films. The results are beneficial for Raman-based temperature measurements on the nanoscale.

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27

Brubeck, Pablo D., and Lloyd N. Trefethen. "Lightning Stokes Solver." SIAM Journal on Scientific Computing 44, no. 3 (May 9, 2022): A1205—A1226. http://dx.doi.org/10.1137/21m1408579.

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28

Ghawsi, Ghiyasuddin. "The Stokes’ Theorem." Technium: Romanian Journal of Applied Sciences and Technology 4, no. 2 (February 16, 2022): 8–23. http://dx.doi.org/10.47577/technium.v4i2.6044.

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Stokes theorem for the first presented in 1854 as a research questionin Cambridge University of England by George Gabriel Stokes Irishmathematician (1819-1903). Stokes theorem is the generalized form of Green’stheorem, since Green’s theorem connects double integral of plane region D tocurve line integral which bounded this surface ...

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29

Littler, W. A. "Dr Jonathan Stokes." QJM: An International Journal of Medicine 115, no. 2 (December 23, 2021): 125–27. http://dx.doi.org/10.1093/qjmed/hcab286.

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30

Freund, Isaac. "Stokes-vector reconstruction." Optics Letters 15, no. 24 (December 15, 1990): 1425. http://dx.doi.org/10.1364/ol.15.001425.

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31

Freund, I., A. I. Mokhun, M. S. Soskin, O. V. Angelsky, and I. I. Mokhun. "Stokes singularity relations." Optics Letters 27, no. 7 (April 1, 2002): 545. http://dx.doi.org/10.1364/ol.27.000545.

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32

Piepmeier, Jeffrey R., David G. Long, and Eni G. Njoku. "Stokes Antenna Temperatures." IEEE Transactions on Geoscience and Remote Sensing 46, no. 2 (February 2008): 516–27. http://dx.doi.org/10.1109/tgrs.2007.909597.

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33

Niburski, Kacper. "Cheyne-Stokes Breathing." American Journal of Hospice and Palliative Medicine® 38, no. 1 (April 30, 2020): 98. http://dx.doi.org/10.1177/1049909120922776.

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34

Ellis, Peter. "James Stokes Ellis." BMJ 335, no. 7618 (September 6, 2007): 519.1. http://dx.doi.org/10.1136/bmj.39323.688600.be.

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35

Osler, William. "STOKES-ADAMS DISEASE." Annals of Noninvasive Electrocardiology 7, no. 1 (January 2001): 79–81. http://dx.doi.org/10.1111/j.1542-474x.2001.tb00145.x.

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36

Sin, Don D., and Godfrey C. W. Man. "Cheyne-Stokes Respiration." Chest 124, no. 5 (November 2003): 1627–28. http://dx.doi.org/10.1378/chest.124.5.1627.

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37

Barrow-Green, June. "Stokes' mathematical education." Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences 378, no. 2174 (June 8, 2020): 20190506. http://dx.doi.org/10.1098/rsta.2019.0506.

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George Gabriel Stokes won the coveted title of Senior Wrangler in 1841, a year in which the examination papers for the Cambridge Mathematical Tripos were notoriously difficult. Coming top in the Mathematical Tripos was a notable achievement, but for Stokes it was a prize hard won after several years of preparation, and not only years spent at Cambridge. When Stokes arrived at Pembroke College, he had spent the previous two years at Bristol College, a school which prided itself on its success in preparing students for Oxford and Cambridge. This article follows Stokes' path to the senior wranglership, tracing his mathematical journey from his arrival in Bristol to the end of his final year of undergraduate study at Cambridge. This article is part of the theme issue ‘Stokes at 200 (Part 1)’.

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38

Lepetit, Thomas, and Boubacar Kanté. "Simultaneous Stokes parameters." Nature Photonics 9, no. 11 (October 29, 2015): 709–10. http://dx.doi.org/10.1038/nphoton.2015.211.

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39

Jansons, Kalvis M., and G. D. Lythe. "Stochastic Stokes Drift." Physical Review Letters 81, no. 15 (October 12, 1998): 3136–39. http://dx.doi.org/10.1103/physrevlett.81.3136.

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40

Gualtieri, Marco, Songhao Li, and Brent Pym. "The Stokes groupoids." Journal für die reine und angewandte Mathematik (Crelles Journal) 2018, no. 739 (June 1, 2018): 81–119. http://dx.doi.org/10.1515/crelle-2015-0057.

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Abstract We construct and describe a family of groupoids over complex curves which serve as the universal domains of definition for solutions to linear ordinary differential equations with singularities. As a consequence, we obtain a direct, functorial method for resumming formal solutions to such equations.

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41

ARNAUD, CELIA HENRY. "INFLAMMATION STOKES CANCER." Chemical & Engineering News Archive 89, no. 11 (March 14, 2011): 40–43. http://dx.doi.org/10.1021/cen-v089n011.p040.

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42

Pearce, J. M. S. "Cheyne-Stokes respiration." Journal of Neurology, Neurosurgery & Psychiatry 72, no. 5 (May 1, 2002): 595. http://dx.doi.org/10.1136/jnnp.72.5.595.

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43

Brenner, Howard. "Navier–Stokes revisited." Physica A: Statistical Mechanics and its Applications 349, no. 1-2 (April 2005): 60–132. http://dx.doi.org/10.1016/j.physa.2004.10.034.

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44

Schindhelm, Florian, Henrik Fox, Olaf Oldenburg, Dieter Horstkotte, and Thomas Bitter. "Cheyne-Stokes-Atmung." Somnologie 22, no. 1 (November 29, 2017): 45–66. http://dx.doi.org/10.1007/s11818-017-0142-4.

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45

Nikishov, A. I., and V. I. Ritus. "Stokes line width." Theoretical and Mathematical Physics 92, no. 1 (July 1992): 711–21. http://dx.doi.org/10.1007/bf01018699.

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46

Naughton, Matthew T. "Cheyne-Stokes Respiration." Sleep Medicine Clinics 9, no. 1 (March 2014): 13–25. http://dx.doi.org/10.1016/j.jsmc.2013.11.002.

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47

Brenner, Howard. "Beyond Navier–Stokes." International Journal of Engineering Science 54 (May 2012): 67–98. http://dx.doi.org/10.1016/j.ijengsci.2012.01.006.

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48

Wilson, Herbert R. "Alexander Rawson Stokes." Physics Today 57, no. 1 (January 2004): 67–68. http://dx.doi.org/10.1063/1.1650080.

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49

Ridgway, G., and B. Harrison. "Elizabeth Joan Stokes." BMJ 340, apr29 3 (April 29, 2010): c2329. http://dx.doi.org/10.1136/bmj.c2329.

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50

Hall, T., and B. Harrison. "John Fisher Stokes." BMJ 341, no. 16 2 (November 16, 2010): c6524. http://dx.doi.org/10.1136/bmj.c6524.

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