A Geometrical Formulation Approach of the Generalized Coagulation Equations with Fragmentation Mechanism

LI Fu-Bin

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《中国物理C》（英文）编辑部

2024年10月30日

Chinese Physics C> 1992, Vol. 16> Issue(9) : 790-793

A Geometrical Formulation Approach of the Generalized Coagulation Equations with Fragmentation Mechanism

LI Fu-Bin ^,

East China Institute for Theoretical Physics,Sanghai 200237

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Abstract：
The generalized coagulation equations with fragmentation mechanism as a geodesic equation for motion of a representative point were formulated in an infinite-dimensional space endowed with an affine connection by a geometrical approach.

References

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Z. A. Melzak, Quart. J. APPl. Math., 11(1953), 231.[2] V. S. Safronov, Doke. Akad. Nauk. SSSR., 147, (English Transl. 1963, Sov. iPhys/i. Doke., 7(1967), 64.[3] V. S. Safronov, Evolution of the Protoplanetary Cloud and Formation of Earth and Planets (Israel: Keter),Ch. 8.[4] C. Hayashi and Y. Nakagawa, Prog. Theor. iPhys/i., 54(1975), 93.[5] T. Nakano, Prog. Theor. iPhys/i., 36(1966), 515.[6] J. Silk and T. Takahashi, iAssroPhys/i.，229(1979), 242.[7] J. Silk and S. D. White, iAsroPhys/i. J. Lea., 223(1978), 59.[8] R. Adler and M. Bazin, M. Schiffer, Introduction to General Relativity; (New York, McGraw-Hill, 1965).

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LI Fu-Bin. A Geometrical Formulation Approach of the Generalized Coagulation Equations with Fragmentation Mechanism[J]. Chinese Physics C, 1992, 16(9): 790-793.

LI Fu-Bin. A Geometrical Formulation Approach of the Generalized Coagulation Equations with Fragmentation Mechanism[J]. Chinese Physics C, 1992, 16(9): 790-793. shu

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Received: 1900-01-01
Revised: 1900-01-01

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沈阳化工大学材料科学与工程学院沈阳 110142

A Geometrical Formulation Approach of the Generalized Coagulation Equations with Fragmentation Mechanism

LI Fu-Bin ^,

Corresponding author: LI Fu-Bin,

East China Institute for Theoretical Physics,Sanghai 200237

Received Date: 1900-01-01
Accepted Date: 1900-01-01
Available Online: 1992-09-05

Abstract: The generalized coagulation equations with fragmentation mechanism as a geodesic equation for motion of a representative point were formulated in an infinite-dimensional space endowed with an affine connection by a geometrical approach.