Area of research
Statistical and Nonlinear Physics · Mathematical Physics
Research interest
Research interests include Camassa–Holm equation, Integrable system, Memristor, Peakon, Mathematics, and Gravitational singularity.
Highly Reliable Textile‐Type Memristor by Designing Aligned Nanochannels
Analysis of the Effect of Wear on Tire Cornering Characteristics Based on Grounding Characteristics
Fiber-Shaped Cu-Ion Diffusive Memristor for Neuromorphic Computing
Reconfigurable neuromorphic memristor network for ultralow-power smart textile electronics
Robust Memristive Fiber for Woven Textile Memristor
Interface and grain boundary passivation for efficient and stable perovskite solar cells: the effect of terminal groups in hydrophobic fused benzothiadiazole-based organic semiconductors
Blow-Up Solutions and Peakons to a Generalized μ-Camassa–Holm Integrable Equation
Orbital stability of peakons for a generalization of the modified Camassa–Holm equation
Stability of peakons for the Novikov equation
Well-posedness, wave breaking and peakons for a modified μ-Camassa–Holm equation
Wave-Breaking and Peakons for a Modified Camassa–Holm Equation
On the blow-up structure for the generalized periodic Camassa–Holm and Degasperis–Procesi equations