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solitary wave sentence in Hindi

"solitary wave" meaning in Hindisolitary wave in a sentence
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  • This elimination of the vertical coordinate was first done by Joseph Boussinesq in 1871, to construct an approximate solution for the solitary wave ( or wave of translation ).
  • In fluid dynamics, the "'Boussinesq approximation "'for water waves is an approximation valid for weakly non-linear and solitary wave or soliton ).
  • In physical optics or wave optics, a "'vector soliton "'is a solitary wave with multiple components coupled together that maintains its shape during propagation.
  • Inventor of the Dimension Pliers, as well as the Solitary Wave Riser " Disc X ", which was inspired by the being Nebula from " Betterman ".
  • For | c |, the solitary waves have a positive crest elevation and travel in the positive x-direction with velocity 1 / ( 1-c ^ 2 ).
  • Then, Menyuk described vector solitons as two solitons ( more accurately called solitary waves ) with orthogonal polarizations which co-propagate together without dispersing their energy and while retaining their shapes.
  • But Kruskal and Zabusky made the startling discovery of a " solitary wave " solution of the KdV equation that propagates nondispersively and even regains its shape after a collision with other such waves.
  • The cloud can also be described as a solitary wave or a soliton or an undular bore, which is a wave that has a single crest and moves without changing speed or shape.
  • This discovery gave the modern basis for understanding of the soliton phenomenon : the solitary wave is recreated in the outgoing state because this is the only way to satisfy all of the conservation laws.
  • The "'Morning Glory cloud "'is a rare meteorological phenomenon consisting of a low-level atmospheric solitary wave and associated cloud, occasionally observed in different locations around the world.
  • Kevrekidis s interests are centered around the nonlinear dynamics of solitary waves in nonlinear partial differential equations and in lattice nonlinear differential difference equations and the properties ( existence, stability, dynamics ) of such waves.
  • In spite of his observations of solitons in wave tank experiments, Scott Russell never recognized them as such, because of his focus on the " great wave of translation, " the largest amplitude solitary wave.
  • If the spectrum of the operator is reduced to one single eigenvalue, its corresponding motion is that of a single bump that propagates at constant velocity and without deformation, a solitary wave called a " soliton ".
  • During the highest tides on the upper reaches of this stretch, the rising water is funnelled up the estuary into the Severn bore, a self-reinforcing solitary wave that travels rapidly upstream against the river current.
  • Solitary wave phenomena had been a 19th-century mystery dating back to work by John Scott Russell who, in 1834, observed what we now call a soliton, propagating in a canal, and chased it on horseback.
  • Initially he thought that the stern could be a mirror of the stem, but soon realised that the removing water produced something closer to conventional waves than his solitary waves and ended up with a rounded stern with a catenary shape.
  • The Severn bore is not a self-reinforcing solitary wave or soliton but rather a shock wave which is formed because the wave is travelling faster than the wave speed in water above the bore ( see tidal bore for more details ).
  • So solitary waves on a water surface are " near "-solitons, but not exactly  after the interaction of two ( colliding or overtaking ) solitary waves, they have changed a bit in amplitude and an oscillatory residual is left behind.
  • So solitary waves on a water surface are " near "-solitons, but not exactly  after the interaction of two ( colliding or overtaking ) solitary waves, they have changed a bit in amplitude and an oscillatory residual is left behind.
  • The relationship between solitons & mdash; a self-reinforcing solitary wave ( a wave packet or pulse ) that maintains its shape while it travels at constant speed & mdash; and the low-frequency phonons in proteins have been discussed in a recent paper.
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