Reduction of the Boussinesq Type of Equation to Modified Hirota Equation

  • Som B. K.
    Department of Physics, B.K. Girls’ College
  • Gupta M. R.
    Centre of Advanced Studies in Applied Mathematics, University of Calcutta
  • Dasgupta B.
    Saha Institute of Nuclear Physics

書誌事項

タイトル別名
  • Reduction of the Boussinesq Type of Equ

この論文をさがす

抄録

A model equation as above (Boussinesq form) which governs the lattice wave and shallow water waves, has been reduced to a modified form of Hirota equation for intermediate range of wave number (k<1), considering the case when the central wave number k and the spectral width Δk∼ε of the wave packet are both smaller than unity but of comparable magnitude. For the modified Hirota equation, the envelope soliton solution is obtained and the condition for modulational instability is derived. This is found to differ appreciably from the corresponding condition for non-linear Schrödinger equation.

収録刊行物

参考文献 (9)*注記

もっと見る

詳細情報 詳細情報について

問題の指摘

ページトップへ