Results 211 to 220 of about 11,159 (266)
Solitary Nodule in the Hard Palate
Oral Diseases, EarlyView.
Sara Lia Gonçalves de Lima +6 more
wiley +1 more source
Generation of multi-form exact wave solutions and linear stability analysis in the generalized (3+1)-D P-type plasma system using a modified extended mapping technique. [PDF]
Sci RepGhayad MS, Ahmed HM, Badra NM, Rabie WB.
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Rapid Systemic Progression After Ureteroscopic Holmium:YAG Laser Ablation for High-Grade Upper Tract Urothelial Carcinoma in a Solitary Kidney: A Case Report. [PDF]
IJU Case RepTakebe S +5 more
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Analytical analysis of the nonlinear fractional order Pochhammer-Chree equation with power-law nonlinearity in elastic materials. [PDF]
Sci RepKhalid M, Khalid NA, Ceesay B, Ahmed N.
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Numerical study on the load characteristics of deep submarine rescue vehicle under the internal solitary waves. [PDF]
Sci RepZhong H +6 more
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SIAM Journal on Applied Mathematics, 1979
The interactions of nonperiodic solitary waves are numerically investigated for the nonlinear Klein–Gordon equation. It is found that the collisions are generally inelastic. Special solutions to the sine-Gordon equation are discussed.
Ablowitz, M. J. +2 more
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The interactions of nonperiodic solitary waves are numerically investigated for the nonlinear Klein–Gordon equation. It is found that the collisions are generally inelastic. Special solutions to the sine-Gordon equation are discussed.
Ablowitz, M. J. +2 more
openaire +2 more sources
Studies in Applied Mathematics, 1992
The expansion procedure introduced by Benney (1966) for weakly nonlinear, planar shallow‐water waves is used to provide an alternative derivation of the more general results of Benjamin (1966) for shallow fluid layers possessing arbitrary vertical stratification and horizontal shear.
Weidman, P. D., Velarde, M. G.
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The expansion procedure introduced by Benney (1966) for weakly nonlinear, planar shallow‐water waves is used to provide an alternative derivation of the more general results of Benjamin (1966) for shallow fluid layers possessing arbitrary vertical stratification and horizontal shear.
Weidman, P. D., Velarde, M. G.
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Physica Scripta, 1975
We show that the hydrodynamic equations which govern the propagation of acoustic gravity waves can have shock-like solutions.
Dysthe, K. B., Stenflo, L.
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We show that the hydrodynamic equations which govern the propagation of acoustic gravity waves can have shock-like solutions.
Dysthe, K. B., Stenflo, L.
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SOLITARY WAVE INTERACTIONS WITH CONTINUOUS WAVES
International Journal of Bifurcation and Chaos, 2006Solitary wave propagation under interaction with continuous waves is studied in the context of the Nonlinear Schrödinger Equation. An analytical approach, based on the conserved quantities of the wave evolution, is used to study transverse velocity variations for the case of nonzero transverse wavenumber difference between the solitary and continuous ...
Yannis Kominis, K. Hizanidis
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Instability and Breaking of a Solitary Wave
Journal of Fluid Mechanics, 1987The result of a linear stability calculation of solitary waves which propagate steadily along the free surface of a liquid layer of constant depth is examined numerically by employing a time-stepping scheme based on a boundary-integral method. The initial’ growth rate that is found for sufficiently small perturbations agrees well with the growth rate ...
Tanaka, M +3 more
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