FORECASTING FOR THE UNIVARIATE LOGNORMAL DIFFUSION PROCESS WITH EXOGENOUS FACTORS
暂无分享,去创建一个
Patricia Román-Román | Francisco Torres-Ruiz | Ramón Gutiérrez Jáimez | Desirée Romero | R. G. Jáimez | P. Román-Román | F. Torres-Ruiz | D. Romero
[1] W. N. Huang. Non-linear creep buckling with random temperature variations , 1973 .
[3] Ramón Gutiérrez,et al. Inference on some parametric functions in the univeriate lognormal diffusion process with exogenous factors , 2001 .
[4] Ramón Gutiérrez,et al. Inference and first‐passage‐times for the lognormal diffusion process with exogenous factors: application to modelling in economics , 1999 .
[5] Shunsuke Sato,et al. Diffusion approximation and first passage time problem for a model neuron. II. Outline of a computation method , 1983 .
[6] F. Black,et al. The Pricing of Options and Corporate Liabilities , 1973, Journal of Political Economy.
[7] R. Capocelli,et al. A diffusion model for population growth in random environment. , 1974, Theoretical population biology.
[8] C. Land,et al. Confidence Intervals for Linear Functions of the Normal Mean and Variance , 1971 .
[9] R. Capocelli,et al. Diffusion approximation and first passage time problem for a model neuron , 1971, Biological cybernetics.
[10] Giovanni E. Corazza,et al. A statistical model for land mobile satellite channels and its application to nongeostationary orbit systems , 1994 .
[11] L. M. Ricciardi,et al. Growth with regulation in random environment , 1974, Kybernetik.
[12] K. Shimizu,et al. Uniformly minimum variance unbiased estimation in lognormal and related distributions , 1981 .
[13] On the estimation of the drift coefficient in diffusion processes with random stopping times , 1986 .
[14] R. Capocelli,et al. A continuous Markovian model for neuronal activity. , 1973, Journal of theoretical biology.
[15] THE PROBABILITY DISTRIBUTION FUNCTION OF COLUMN DENSITY IN MOLECULAR CLOUDS (The PDF of Column Density in Molecular Clouds) , 2001, astro-ph/0103199.
[16] Tjeng Thiang Tjhung,et al. Fade statistics in Nakagami-lognormal channels , 1999, IEEE Trans. Commun..
[17] J. Hammersley,et al. Diffusion Processes and Related Topics in Biology , 1977 .
[18] Chin Choy Chai. Distribution of phase difference between two Rice- or Nakagami-lognormal processes perturbed by Gaussian noise , 1999, Gateway to 21st Century Communications Village. VTC 1999-Fall. IEEE VTS 50th Vehicular Technology Conference (Cat. No.99CH36324).
[19] Joanne E. Kennedy,et al. Financial Derivatives in Theory and Practice , 2000 .
[20] J. Angulo,et al. Inference in lognormal multidimensional diffusion processes with exogenous factors: Application to modelling in economics , 1991 .
[21] THE STOCHASTIC VIEW OF ECONOMICS , 1970 .
[22] L. Ricciardi,et al. First-passage-time densities for time-non-homogeneous diffusion processes , 1997, Journal of Applied Probability.
[23] Beniamin Goldys,et al. Lognormality of rates and term structure models , 2000 .