THE MODELING OF 3-D IMAGES AND SPACE MARKOV CUBIC MESH MODELS

Qian Wei

Volume 11 Issue 6

Nov. 1989

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Article Navigation > Journal of Electronics & Information Technology > 1989 > 11(6): 643-648

Qian Wei. THE MODELING OF 3-D IMAGES AND SPACE MARKOV CUBIC MESH MODELS[J]. Journal of Electronics & Information Technology, 1989, 11(6): 643-648.

Citation:

Qian Wei. THE MODELING OF 3-D IMAGES AND SPACE MARKOV CUBIC MESH MODELS[J]. Journal of Electronics & Information Technology, 1989, 11(6): 643-648.

Qian Wei. THE MODELING OF 3-D IMAGES AND SPACE MARKOV CUBIC MESH MODELS[J]. Journal of Electronics & Information Technology, 1989, 11(6): 643-648.

Citation:

Qian Wei. THE MODELING OF 3-D IMAGES AND SPACE MARKOV CUBIC MESH MODELS[J]. Journal of Electronics & Information Technology, 1989, 11(6): 643-648.

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THE MODELING OF 3-D IMAGES AND SPACE MARKOV CUBIC MESH MODELS

Qian Wei

Received Date: 1987-12-04
Rev Recd Date: 1988-11-21
Publish Date: 1989-11-19

Abstract

Abstract

Three-dimensional (3-D) Markov cubic random mesh models are prorated and proved in the form of two theorems in details. Its applications to the modeling and description of 3-D images are described. The model presented here is the appropriate mathematic tool for the segmentation, modeling, classification and other processing. Finally, an example is given.

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References(1)

References

L. N. Kanal, Computer Graphics Image Processing, 12(1980)4, 371-375.[2]G. R. Cross, A. K. Jain, IEEE Trans. on PAMI, PAMI-2(1983)1, 25-39.[3]F. R. Hansen, H. Elliott, Computer Graphics Image Processing, 20(1982)1, 101-132.[4]R. C. Lappa, R. L. Kashyap, IEEE Trans. on ASSP, ASSP-28 (1982)3, 461-472.[5]H. Derin et al., IEEE Trans. on PAMI, PAMI-3(1984)6, 707-720.[6]H. Derin, W. S. Cole, Computer Graphics Image processing, 35(1986)1, 72-78.[7]M. Hassnner, J. Sklansky, Proceeding of ICPR in JAPAN, 1(1978), 538-540.

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