A5114585301- Advanced Harmonic Analysis Research
- Numerical methods in engineering
- Numerical methods for differential equations
- Advanced Mathematical Physics Problems
- Nonlinear Waves and Solitons
- Advanced Computational Techniques and Applications
- Differential Equations and Numerical Methods
- Underwater Acoustics Research
- Water Quality Monitoring Technologies
- Image Enhancement Techniques
- Underwater Vehicles and Communication Systems
- Advanced Neural Network Applications
- Nonlinear Partial Differential Equations
- Holomorphic and Operator Theory
- Electromagnetic Simulation and Numerical Methods
- advanced mathematical theories
- Advanced Image and Video Retrieval Techniques
- Educational Technology and Assessment
- Advanced Decision-Making Techniques
- Differential Equations and Boundary Problems
- Advanced Sensor and Control Systems
- Fractional Differential Equations Solutions
Changsha University of Science and Technology
2005-2024
Fractional Galilei invariant advection–diffusion (GIADE) equation, along with its more general version that is the GIADE equation nonlinear source term, discretized by coupling weighted and shifted Grünwald difference approximation formulae Crank–Nicolson technique. The new of backward substitution method, a well-established class meshfree methods, proposed for numerical consequent equation. In present approach, final given summation radial basis functions, primary approximation, related...
Underwater datasets usually have blurred objects, low contrast, and color distortion, which seriously restrict the performance of target detector on it. It is very important to use data enhancement methods improve original dataset. In this paper 7 detection models are trained Trash-ICRA19 underwater datasets, namely Faster-RCNN, SSD, YOLO V1-V5. Through comparison, it found that YOLOV5 has best with 79.7 AP 138.89 FPS. Then three about adopted UDD Dark Channel Prior(UDCP), Contrast-Limited...
We show the boundedness for commutator of Bochner‐Riesz operator on some weighted H 1 space.
In this paper, a singularly perturbed convection–diffusion equation is studied. At first, the original problem transformed into parameterized Volterra integro-differential by using an integral transform. Then, second-order finite difference method on arbitrary mesh given. The stability and local truncation error estimates of discrete schemes are analyzed. Based equidistribution principle estimation, adaptive grid algorithm addition, in order to calculate parameters transformation equation,...