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广义布朗单的强变差与弱变差的维数
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作者 杨卫东 李慧琼 《浙江工商大学学报》 2006年第3期8-13,共6页
该文研究了广义布朗单的强变差与弱变差,得到了未必具有平稳增量性和scaling性的广义布朗单的强变差和弱变差的维数.此结果包含并推广了布朗单相应的结果.
关键词 广义布朗单 强变差 弱变 维数
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Polya过程的强变差和弱变差的维数
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作者 李慧琼 陈振龙 《荆州师专学报》 2001年第2期1-4,共4页
研究了Polya过程的变差 ,得到了其强变差及弱变差的维数 .
关键词 Polya过程 强变差 弱变 维数 随机过程
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N指标d维广义Wiener过程的变差
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作者 李慧琼 陈振龙 《长江大学学报(自然科学版)》 CAS 2005年第10期290-292,共3页
研究了N指标d维广义Wiener过程的强变差和弱变差,得到了不具备平稳增量性的广义Wiener过程强变差和弱变差的维数。此结果包含并推广了布朗单相应的结果。
关键词 广义WIENER过程 强变差 弱变 维数
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An improved detail enhancement algorithm based on difference curvature and contrast field
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作者 刘祎 陈燕 桂志国 《Journal of Measurement Science and Instrumentation》 CAS CSCD 2016年第3期247-254,共8页
The gradient image is always sensitive to noise in image detail enhancement. To overcome this shortage, an improved detail enhancement algorithm based on difference curvature and contrast field is proposed. F... The gradient image is always sensitive to noise in image detail enhancement. To overcome this shortage, an improved detail enhancement algorithm based on difference curvature and contrast field is proposed. Firstly, the difference curvature is utilized to determine the amplification coefficient instead of the gradient. This new amplification function of the difference curvature takes more neighboring points into account, it is therefore not sensitive to noise. Secondly, the contrast field is nonlinearly amplified according to the new amplification coefficient. And then, with the enhanced contrast field, we construct the energy functional. Finally, the enhanced image is reconstructed by the variational method. Experimental results of standard testing image and industrial X-ray image show that the proposed algorithm can perform well on increasing contrast and sharpening edges of images while suppressing noise at the same time. 展开更多
关键词 image enhancement contrast field difference curvature variational enhancement scheme
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Approximate Solutions of Nonlinear Fractional Kolmogorov-Petrovskii-Piskunov Equations Using an Enhanced Algorithm of the Generalized Two-Dimensional Differential Transform Method
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作者 宋丽哪 王维国 《Communications in Theoretical Physics》 SCIE CAS CSCD 2012年第8期182-188,共7页
By constructing the iterative formula with a so-called convergence-control parameter, the generalized two-dimensional differential transform method is improved. With the enhanced technique, the nonlinear fractional Ko... By constructing the iterative formula with a so-called convergence-control parameter, the generalized two-dimensional differential transform method is improved. With the enhanced technique, the nonlinear fractional Kolmogorov-Petrovskii-Piskunov equations are dealt analytically and approximate solutions are derived. The results show that the employed approach is a promising tool for solving many nonlinear fractional partial differential equations. The algorithm described in this work is expected to be employed to solve more problems in fractional calculus. 展开更多
关键词 differential transform method fractional differential equation approximate solution
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