Results 221 to 230 of about 7,287 (264)
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Journal of Plasma Physics, 1978
We consider nonlinear surface waves on a cold plasma half-space. It is found that for a certain region of the wavenumber spectrum, supersonic envelope surface wave solitons exist.
M. Y. Yu, I. Zhelyazkov
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We consider nonlinear surface waves on a cold plasma half-space. It is found that for a certain region of the wavenumber spectrum, supersonic envelope surface wave solitons exist.
M. Y. Yu, I. Zhelyazkov
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Physics Today, 2012
Complex, nonlinear interactions between ocean waves can be frequently observed at beaches near low tide—and may affect tsunamis.
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Complex, nonlinear interactions between ocean waves can be frequently observed at beaches near low tide—and may affect tsunamis.
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The Physics of Fluids, 1982
By means of the cold electron plasma equations, we have shown that surface soliton solutions can exist in semi-infinite plasmas.
Gradov, O. M., Stenflo, L.
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By means of the cold electron plasma equations, we have shown that surface soliton solutions can exist in semi-infinite plasmas.
Gradov, O. M., Stenflo, L.
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Wave Motion, 1982
Abstract The interaction between solitary wave solutions to a double sine-Gordon equation is examined numerically. Depending on the velocity, formation of breather-like modes or quasi solitonic behaviour are observed when a 2δ-kink interact with a 2π-antikink. As a result of collision between a (2π-2δ)-kink and a (2π-2δ)-antikink two 2δ-kink-antikink
O.H. Olsen, M.R. Samuelsen
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Abstract The interaction between solitary wave solutions to a double sine-Gordon equation is examined numerically. Depending on the velocity, formation of breather-like modes or quasi solitonic behaviour are observed when a 2δ-kink interact with a 2π-antikink. As a result of collision between a (2π-2δ)-kink and a (2π-2δ)-antikink two 2δ-kink-antikink
O.H. Olsen, M.R. Samuelsen
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2008
Equations of motion of the Boussinesq or Korteweg-deVries type are derived for three-dimensional (axisymmetrical), weakly nonlinear, long waves in water of variable depth. Typical numerical solutions are presented for the propagation and focusing of a cylindrical solitary wave over an ocean of constant depth, or over a submerged conical island of ...
Chwang, Allen T., Wu, Theodore Y.
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Equations of motion of the Boussinesq or Korteweg-deVries type are derived for three-dimensional (axisymmetrical), weakly nonlinear, long waves in water of variable depth. Typical numerical solutions are presented for the propagation and focusing of a cylindrical solitary wave over an ocean of constant depth, or over a submerged conical island of ...
Chwang, Allen T., Wu, Theodore Y.
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1996
In a recent papers1, we presented exact analytic solutions for a pair of solitary waves which can propagate through a medium of three-level and a medium of five-level atoms without loss and with their shapes invariant. The solitary-wave pair or matched pulses for the three-level A system is of particular interest. Denote the Rabi frequencies of the two
F. T. Hioe, R. Grobe
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In a recent papers1, we presented exact analytic solutions for a pair of solitary waves which can propagate through a medium of three-level and a medium of five-level atoms without loss and with their shapes invariant. The solitary-wave pair or matched pulses for the three-level A system is of particular interest. Denote the Rabi frequencies of the two
F. T. Hioe, R. Grobe
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2007
This chapter describes solitary waves in the atmosphere and ocean with diameters from perhaps a hundred kilometers to scales larger than the earth: vortices embedded in a shear zone, Rossby solitons and equatorial Kelvin solitary waves among others. One theme is that while nonlinear coherent structures are readily identified in both observations and ...
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This chapter describes solitary waves in the atmosphere and ocean with diameters from perhaps a hundred kilometers to scales larger than the earth: vortices embedded in a shear zone, Rossby solitons and equatorial Kelvin solitary waves among others. One theme is that while nonlinear coherent structures are readily identified in both observations and ...
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2009
In 1844 the Scottish John Scott Russell was the first people to observe the solitary waves. As stated in Chapter 11, Russell called the bulge of water, that he observed, a “great wave of translation” [9]. The wave was traveling along the channel of water for a long period of time while still retaining its original identity.
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In 1844 the Scottish John Scott Russell was the first people to observe the solitary waves. As stated in Chapter 11, Russell called the bulge of water, that he observed, a “great wave of translation” [9]. The wave was traveling along the channel of water for a long period of time while still retaining its original identity.
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Yttrium‐90 Radioembolization for the Treatment of Solitary, Unresectable HCC: The LEGACY Study
Hepatology, 2021Riad Salem, Guy E Johnson, Edward Kim
exaly
Airway stem cells sense hypoxia and differentiate into protective solitary neuroendocrine cells
Science, 2021Manjunatha Shivaraju +2 more
exaly