应用科技
應用科技
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YING YONG KE JI
2015年
3期
55-59,64
,共6页
郑丽颖%何萌萌%刘娇
鄭麗穎%何萌萌%劉嬌
정려영%하맹맹%류교
Radon变换%多层分数傅里叶变换%广义插值傅里叶变换%参数选择%查表法%直线检测
Radon變換%多層分數傅裏葉變換%廣義插值傅裏葉變換%參數選擇%查錶法%直線檢測
Radon변환%다층분수부리협변환%엄의삽치부리협변환%삼수선택%사표법%직선검측
Radon transform%multilayer fractional Fourier transform%generalized interpolated Fourier transform%parameter selection%look-up mapping files%straight line detection
直线检测是计算机视觉领域中一个比较基本的任务。相对于Hough变换来说,Radon变换由于其在计算时间上的优越性能在直线检测方面具有广泛应用。通过对广义插值傅里叶变换方法( GIFT)进行研究,提出了参数选择方法。首先,给出了一种GIFT参数的最优选择方法,缩小了插值误差。其次,为了加快GIFT的运算速度,在笛卡尔坐标到极坐标转换过程中,建立了一个存储其对应位置信息的映射文件,用查表法来实现笛卡尔到极坐标之间的转换。相对于通过乘法和正余弦实现的转换操作,查表法节省了大量时间开销。仿真结果表明所提出方法在精度和时间复杂度方面明显优于原算法。
直線檢測是計算機視覺領域中一箇比較基本的任務。相對于Hough變換來說,Radon變換由于其在計算時間上的優越性能在直線檢測方麵具有廣汎應用。通過對廣義插值傅裏葉變換方法( GIFT)進行研究,提齣瞭參數選擇方法。首先,給齣瞭一種GIFT參數的最優選擇方法,縮小瞭插值誤差。其次,為瞭加快GIFT的運算速度,在笛卡爾坐標到極坐標轉換過程中,建立瞭一箇存儲其對應位置信息的映射文件,用查錶法來實現笛卡爾到極坐標之間的轉換。相對于通過乘法和正餘絃實現的轉換操作,查錶法節省瞭大量時間開銷。倣真結果錶明所提齣方法在精度和時間複雜度方麵明顯優于原算法。
직선검측시계산궤시각영역중일개비교기본적임무。상대우Hough변환래설,Radon변환유우기재계산시간상적우월성능재직선검측방면구유엄범응용。통과대엄의삽치부리협변환방법( GIFT)진행연구,제출료삼수선택방법。수선,급출료일충GIFT삼수적최우선택방법,축소료삽치오차。기차,위료가쾌GIFT적운산속도,재적잡이좌표도겁좌표전환과정중,건립료일개존저기대응위치신식적영사문건,용사표법래실현적잡이도겁좌표지간적전환。상대우통과승법화정여현실현적전환조작,사표법절성료대량시간개소。방진결과표명소제출방법재정도화시간복잡도방면명현우우원산법。
Straight line detection is fairly common in computer vision community. Compared with Hough transform, Radon transform has been widely used for detecting straight lines due to its superior capability in terms of computing time. The generalized interpolated Fourier transform ( GIFT) is researched and on this basis a new parameter selec?tion method is proposed in this paper. First, the optimal selection method for GIFT parameters is used to reduce in?terpolation error. Then in order to quicken the computation speed of GIFT, a look?up mapping file which stores cor?responding position information is established in the transformation process from Cartesian to polar coordinates. Comparing with the original multiplication and cosine operation, the look?up mapping file saves a lot of time cost. Simulation results show that the proposed method is obviously superior to the original GIFT in precision and time complexity.