Results 91 to 100 of about 1,165,137 (176)

Geometric Analysis of η-Ricci Bourguignon Solitons on Para-Sasakian Manifolds With Semisymmetric Nonmetric Connection (SSNMC) on the Tangent Bundle

Journal of Mathematics
In this paper, we investigate the geometric properties of η-Ricci–Bourguignon (η-RB) solitons on para-Sasakian manifolds equipped with a semisymmetric nonmetric connection (SSNMC). By employing the complete lift on the tangent bundle, we derive curvature
Lalnunenga Colney, Dalal Alhwikem, Teg Alam, Anowar Hussain Sadiyal   +3 more
doaj   +1 more source

Geometries and symmetries of soliton equations and integrable elliptic equations

Advanced Studies in Pure Mathematics, 2019
67 pages, to appear in Surveys on Geometry and Integrable Systems, Advanced Studies in Pure Mathematics, Mathematical Society of ...
openaire   +3 more sources

On extended structures in affine Toda field theory [PDF]

, 1996
Two areas of affine Toda field theory are explored in this thesis. First the introduction of a boundary into the real coupling affine Toda field theory.
Harder, Ulrich Karl Priedrich
core  

The Investigation of Nonlinear Time-Fractional Models in Optical Fibers and the Impact Analysis of Fractional-Order Derivatives on Solitary Waves

Fractal and Fractional
In this article, we investigate a couple of nonlinear time-fractional evolution equations, namely the cubic-quintic-septic-nonic equation and the Davey–Stewartson (DS) equation, both of which have significant applications in complex physical phenomena ...
Muhammad Idrees Afridi, Tamanna Islam, Md Ali Akbar, Mohamed S. Osman   +3 more
doaj   +1 more source

On breathers in affine toda theories [PDF]

, 1995
Oscillating solitonic solutions, the breathers, of affine Toda theory are studied. These breather solutions are constructed from two solitons of the same mass with velocity opposite of each other; by analytically continuing its velocity or rapidity to a ...
Iskandar, Alexander Agustinus Popo
core  

Stochastic analysis and soliton solutions of the Chaffee–Infante equation in nonlinear optical media

Boundary Value Problems
The Chaffee–Infante (CI) equation is a nonlinear equation that may be used to predict the complex dynamics of soliton propagation in a nonlinear optical medium.
Alwaleed Kamel, Hanen Yossef Louati, Khaled Aldwoah, Faez Alqarni, Mohammed Almalahi, Manel Hleili   +5 more
doaj   +1 more source

Experiments and Applications of Soliton Physics

, 1990
"Solitons are everywhere in the nature. The present lecture surveys various soliton phenomena, after giving the mathematical foundation to define solitons.
"Ichikawa, Yoshi H."
core  

Exact wave structures and bifurcation for the (2+1)-Dimensional bogoyavlensky-Konopelchenko equation using modified extended direct algebraic technique. [PDF]

MethodsX
Elhady MA, Ahmed HM, Ahmed AM, Rezk HM, Rabie WB.   +4 more
europepmc   +1 more source

Nucci based soliton structures and nonlinear dynamics of the (3+1) dimensional hyperbolic Schrödinger equation. [PDF]

Sci Rep
Shahbaz A, Abbas M, Higazy M, Yousaf MZ, Ogrenmis M, Birhanu A, Hamed YS.   +6 more
europepmc   +1 more source

Exact and numerical investigation of soliton dynamics in nonlinear oscillatory system. [PDF]

Sci Prog
Rehman HU, Boulaaras SM, Ullah MS, Munir M, Iqbal I.   +4 more
europepmc   +1 more source