论文信息 - Numerical Study of Fluxon Solutions of Sine-Gordon Equation under the Influence of the Boundary Conditions

Numerical Study of Fluxon Solutions of Sine-Gordon Equation under the Influence of the Boundary Conditions

The dependence on the boundary conditions of the fluxon solutions of a boundary problem for the sine-Gordon equation (SGE) is investigated numerically. Interconnection between fluxon and constant solutions is analyzed. Numerical results are discussed in the context of the long Josephson junction model.

[1] A. Koshelev. Stability of dynamic coherent states in intrinsic Josephson-junction stacks near internal cavity resonance. , 2010, 1010.3212.

[2] E. Zemlyanaya,et al. Influence of Josephson current second harmonic on stability of magnetic flux in long junctions , 2010, 1007.4778.

[3] E. Zemlyanaya,et al. Numerical investigation of the second harmonic effects in the LJJ , 2010, 1005.5691.

[4] E. Zemlyanaya,et al. Methods of computational physics for investigation of models of complex physical systems , 2007 .

[5] V. Krasnov. Terahertz electromagnetic radiation from intrinsic Josephson junctions at zero magnetic field via breather-type self-oscillations , 2010, 1010.6176.

[6] E. V. Zemlyanaya,et al. Numerical Study of Magnetic Flux in the LJJ Model with Double Sine-Gordon Equation , 2010, Numerical Methods and Applications.

[7] E. Zemlyanaya,et al. Numerical modeling of long Josephson junctions in the frame of double sine-gordon equation , 2011 .

[8] Xiao Hu,et al. Phase dynamics in a stack of inductively coupled intrinsic Josephson junctions and terahertz electromagnetic radiation , 2009, 0911.5371.