Complexity of terminal airspace geometry assessed by lung computed tomography in normal subjects and patients with chronic obstructive pulmonary disease.
暂无分享,去创建一个
B Suki | H Itoh | S Muro | J. Bates | B. Suki | Y. Oku | Y. Nakano | S. Muro | H. Sakai | T. Hirai | K. Chin | K. Nishimura | H. Itoh | M. Mishima | Y Nakano | M. Ohi | T. Nakamura | A. M. Alencar | Y Oku | J H Bates | K Chin | M Mishima | T Hirai | H Sakai | K Nishimura | M Ohi | T Nakamura | A M Alencar | Yoshitaka Oku | Takashi Nakamura | Yasutaka Nakano | Harumi Itoh | Koichi Nishimura | Kazuo Chin | Motoharu Ohi | Jason H. T. Bates | Adriano M. Alencar
[1] Albert-László Barabási,et al. Avalanches and power-law behaviour in lung inflation , 1994, Nature.
[2] C D Murray,et al. The Physiological Principle of Minimum Work: I. The Vascular System and the Cost of Blood Volume. , 1926, Proceedings of the National Academy of Sciences of the United States of America.
[3] H. Itoh,et al. An automated method to assess the distribution of low attenuation areas on chest CT scans in chronic pulmonary emphysema patients. , 1994, Chest.
[4] Thurlbeck Wm. The incidence of pulmonary emphysema, with observations on the relative incidence and spatial distribution of various types of emphysema. , 1963 .
[5] Jean Paul Rigaut,et al. An empirical formulation relating boundary lengths to resolution in specimens showing ‘non‐ideally fractal’ dimensions , 1984 .
[6] E. Nikkila. Letter: Serum high-density-lipoprotein and coronary heart-disease. , 1976, Lancet.
[7] N. Müller,et al. Limited contribution of emphysema in advanced chronic obstructive pulmonary disease. , 1993, The American review of respiratory disease.
[8] J E McNamee,et al. Fractal perspectives in pulmonary physiology. , 1991, Journal of applied physiology.
[9] M. Woldenberg,et al. Diameters and cross‐sectional areas of branches in the human pulmonary arterial tree , 1989, The Anatomical record.
[10] J. Best,et al. DIAGNOSIS OF PULMONARY EMPHYSEMA BY COMPUTERISED TOMOGRAPHY , 1984, The Lancet.
[11] R. Spragg,et al. Fractal analysis of surfactant deposition in rabbit lungs. , 1995, Journal of applied physiology.
[12] P. Paré,et al. The diagnosis of emphysema. A computed tomographic-pathologic correlation. , 1986, The American review of respiratory disease.
[13] B Suki,et al. Branching design of the bronchial tree based on a diameter-flow relationship. , 1997, Journal of applied physiology.
[14] T. Vicsek. Fractal Growth Phenomena , 1989 .
[15] E. Hoffman,et al. Quantification of pulmonary emphysema from lung computed tomography images. , 1997, American journal of respiratory and critical care medicine.
[16] R W Glenny,et al. Fractal modeling of pulmonary blood flow heterogeneity. , 1991, Journal of applied physiology.
[17] K. Horsfield,et al. Diameters, generations, and orders of branches in the bronchial tree. , 1990, Journal of applied physiology.
[18] R. Glenny,et al. Fractal properties of pulmonary blood flow: characterization of spatial heterogeneity. , 1990, Journal of applied physiology.
[19] J Ikezoe,et al. Fractal analysis for classification of ground-glass opacity on high-resolution CT: an in vitro study. , 1997, Journal of computer assisted tomography.
[20] V. Holý,et al. High‐resolution x‐ray diffractometry of ZnTe layers at elevated temperatures , 1995 .
[21] J. Bates,et al. Assessment of acute pleural effusion in dogs by computed tomography. , 1994, Journal of applied physiology.
[22] P De Vuyst,et al. Pulmonary emphysema: quantitative CT during expiration. , 1996, Radiology.
[23] K. Horsfield,et al. Relation between diameter and flow in branches of the bronchial tree. , 1981, Bulletin of mathematical biology.
[24] G. Laszlo,et al. Computed tomography in pulmonary emphysema. , 1982, Clinical radiology.