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93篇 您的检索式：作者名="BACRY E"

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	题名	作者	年代	出处	被引量
1	Singularity spectrum of fractal signals from wavelet analysis: Extract results显示文摘	MUZY J F BACRY E ARNEODO A	1993	J of Stat Phys1993，70，：	1
2	signal: The structure function Multifractal formalism for fractal approach versus the wavelet- transform modulus-maxima method显示文摘	Muzy JF Bacry E Arneodo A	1993	Phys Rev E1993，47，：	1
3	Modeling Fluctuation of Financial Time Series:From Cascade Process to Stochastic Volatility Model显示文摘	MUZY J F DELOUR J BACRY E	2000	The European Physical Journal B2000，17，2：	1
4	Singularity spectrum of fractal signals显示文摘	BACRY E MUZZY J	1993	J of Stat Phys1993，70，34：	1
5	Wavelets and multifractal formation for singular signals: application to turbulence data显示文摘	MUZZY J BACRY E	1991	Phy Rev Letters1991，67，25：	1
6	Multifractal formalism for singular signals: Application to turbulence data显示文摘	Muzy J F Bacry E Arneodo A	1991	Phys Rev Lett1991，67，：	1
7	Multiscale contourcomer detection based on local natural scale and wavelettransform 显示文摘	GAO X T BACRY E SATTAR F	2007	Image and Vision Computing2007，25，6：	1
8	Wavelets and multifractal formalism for singular signals: application to turbulence data 显示文摘	MUZY J F BACRY E ARNEODO A	1991	Physical Review Letters1991，67，25：	1
9	Modelling microstructure noise with mutually exciting point processes 显示文摘	Bacry E Delattre S Hoffmann M Muzy JF	2013	Quantitative Finance2013，13，：	1
10	Muhifractal formalism for fractal signals : The structure-function approach versus the wave- let-transform modulus-maxima method显示文摘	Muzy J F Bacry E Arneodo A	1993	Physical Review E1993，47，2：	1
11	The thermody-namics of fractals revisited with wavelets显示文摘	ARNEODO A BACRY E MUZY J F	1995	PhysicaA1995，213，：	1
12	Random cascades on wavelet dyadic trees 显示文摘	Arneodo A Bacry E Muzy J F	1998	Journal of Mathematical Physics1998，39，8：	1
13	Wavelet and Multifractal Formalism for Singular Signals:Application to Turbulence Data显示文摘	Muzy J F Bacry E Ameodo A	1991	Physical Review Letters1991，67，2：	1
14	Modeling financial time series using multifractal random walks显示文摘	BACRY E DELOUR J MUZY F		0，，299：	1
15	Continuous cascade models for asset returns 显示文摘	Bacry E Kozhemyak A Muzy J F	2008	Journal of Economic Dynamics and Control2008，32，1：	1
16	Singularity Spectrum of Fractal Signals From Wavelet Analysis:Exact Result显示文摘	Bacry E Muzy J F Ameodo A	1993	Journal of Statistical Physics1993，70，3：	1
17	Wavelets and multifractal formalism for singular signals:Application to turbulence data显示文摘	Muzy J F Bacry E Arneodo A		0，，：	1
18	The multifractal formalism revisited with wavelets显示文摘	Muzy J F Bacry E Arneodo A		0，，02：	1
19	Wavelet and multifractal formalism for singular signals:Application to turbulence data显示文摘	Muzy J F Bacry E Arneodo A	1991	Physical Review Letters1991，67，25：	1
20	Harmonic decomposition of audio signalswith matching pursuit 显示文摘	Gribonval R Bacry E	2003	IEEE Transactions on Signal Pro-cessing2003，51，1：	1

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