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computerized tomography ( ct )中文是什么意思

  • 計算機層析成像

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  • 例句與用法
  • Computerized tomography ( ct ) is a typical example among these methods
    計算機輔助斷層成像( ct )便是這方面的一個典型代表。
  • Computerized tomography ( ct ) is a typical non - invasive examination technique , which can depict anatomical structures without damaging the human body
    計算機斷層成像技術(shù),是一種非介入式的檢測技術(shù)
  • The first one expounds the research history of computerized tomography ( ct ) and rayleigh wave exploration , and points out some currently existing problems
    第一部分詳細介紹層析成象( ct )和瑞雷波勘探方法的研究歷史,并指出了當前存在的問題。
  • The study intends as a solution to the problem of the optimization designing of the system and the quantification inspection ubiquitously in the x - ray radiographic inspecting system , based on full comprehension and researching of high - energy x - ray digital radiography ( dr ) , computerized tomography ( ct ) inspecting system , after analyzing the influence of such factors as the sensitivity of the system , the optimization designing of the radiographic inspecting system and the quantification inspection of the tiny flaw being the abrupt change structure are discussed
    本論文針對x射線成像檢測系統(tǒng)中普遍存在的系統(tǒng)優(yōu)化設(shè)計和定量檢測問題,在充分了解和研究高能x ?射線數(shù)字成像( digitalradiography ,簡稱dr ) 、計算機層析成像( computerizedtomography ,簡稱ct )檢測系統(tǒng)的基礎(chǔ)上,通過分析影響系統(tǒng)靈敏度的因素,探討了射線成像檢測系統(tǒng)的優(yōu)化設(shè)計和突變結(jié)構(gòu)處微小疵病的定量檢測方法。
  • Computerized tomography ( ct ) is a typical non - invasive examination techniques in medicine , which can depict anatomical structures without damaging the human body . lt is based on the principle : under a number of angles , the x - ray attenuation in a cross section of a human body is measured by detector resulting in a set of profiles . this set of profiles is called the radon transfoim of the object in mathematics . the problem now is to reconstruct a two - dimensional image via inverting its radon transform
    它所基于的成像原理是:人體的某個剖面在若干個角度上被x射線束照射,照射后x射線的衰減量被檢測器記錄下來,形成投影集合,數(shù)學(xué)上將這個投影集合描述為該剖面的radon變換,通過反演radon變換就能夠重建剖面的二維圖像。
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