Discussion of Properties and Applications of Integral Transform

Dear Colleagues,

Integral transform is an old theory, but it has application value enough to be applied to CT or MRI technology. When a solution cannot be found in a certain space, or it is difficult to find the solution, we can think of another space. After finding the solution in this other space, you can find the solution in the original space by using inverse transform. This principle forms the center of integral transform theory.

The topics we would like to focus on are as follows, but other topics are also welcome.

• Radon transform;
• Wavelet and Curvelet transforms;
• Generalized integral transforms;
• Fourier transform and its applications;
• Application in AI;
• Hypercomplex generalization of integral transforms;
• Kernel theory;
• Application in Engineering;
• Convolution theory;
• Integral Equations etc.

Prof. Dr. Hwajoon Kim
Guest Editor

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• radon transform
• wavelet and curvelet transforms
• generalized integral transforms
• Fourier transform and its applications
• application in AI
• hypercomplex generalization of integral transforms
• kernel theory
• application in engineering
• convolution theory
• integral equations