Cancerous Cell Detection Using Affine Transformation with Higher Accuracy and Sensitivity

Author(s):  
Soumen Santra ◽  
Joy Bhattacherjee ◽  
Arpan Deyasi
Author(s):  
Anthony U Adoghe ◽  
Etinosa Noma-Osaghae ◽  
Rimamchika Israel Yabkwa

<p>The motivation for this paper is the strikingly sad statistics, obtained from various research bodies globally, regarding the effect of cancers on the global populace and the impact of current methods put in place for the early diagnosis of cancer. This paper is novel for many reasons. Primarily, it presents the use of an optical biosensor based on photonic crystal for cancer cell detection. This biosensor was recently developed as an ultra-compact biochemical sensor based on a 2D photonic crystal cavity known for altering its spectrum in proportion to minute changes in refractive index. Secondarily, The Finite Difference Time Domain (FDTD) and Plane Wave Expansion (PWE) techniques were applied to analyze the possibility of using photonic crystals as biosensors for the detection of cancer cells. The obtained resonant wavelength from the analysis of simulated results was 1.54964 µm and transmitted power obtained from the analysis was 51.9%. For the cancerous cell sample, The PC 12 Cell, the obtained resonant wavelength from analysis of the simulated results was 1.54964 µm and the transmitted power obtained from the analysis was 55.6%.</p>


2020 ◽  
Vol 54 ◽  
pp. 102123 ◽  
Author(s):  
Abinash Panda ◽  
Pukhrambam Puspa Devi

Optik ◽  
2021 ◽  
pp. 168506
Author(s):  
Belal Hossain ◽  
Alok Kumar Paul ◽  
Arefin Islam ◽  
Mahabubur Rahman ◽  
Ajay Krishno Sarkar ◽  
...  

2016 ◽  
Vol 134 (2) ◽  
pp. 17-21
Author(s):  
Tanuja K. ◽  
Bhavik K. ◽  
Sanket J. ◽  
Vikas M.

Author(s):  
Bernhard M¨uhlherr ◽  
Holger P. Petersson ◽  
Richard M. Weiss

This chapter presents some results about groups generated by reflections and the standard metric on a Bruhat-Tits building. It begins with definitions relating to an affine subspace, an affine hyperplane, an affine span, an affine map, and an affine transformation. It then considers a notation stating that the convex closure of a subset a of X is the intersection of all convex sets containing a and another notation that denotes by AGL(X) the group of all affine transformations of X and by Trans(X) the set of all translations of X. It also describes Euclidean spaces and assumes that the real vector space X is of finite dimension n and that d is a Euclidean metric on X. Finally, it discusses Euclidean representations and the standard metric.


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