The method of derivation of Mac-Millan's equation for the non-linear non-holonomic system

Applied Mathematics and Mechanics (English Edition)

Volumn 17, Issue 6, 1996, Pages 585-587

  Qiu, Rong ^a  

^a FUZHOU UNIVERSITY   (China)

Author keywords

Definition of Niu Qinping; Mac Millan's equation; Non linear and non holonomic system; Virtual displacement

Indexed keywords

DEGREES OF FREEDOM (MECHANICS);

MAC-MILLAN'S EQUATION; NONHOLONOMIC SYSTEM; NONLINEAR SYSTEM; VIRTUAL DISPLACEMENT;

DYNAMICS;

EID: 0030162108     PISSN: 02534827     EISSN: None     Source Type: Journal    
DOI: 10.1007/bf00119757     Document Type: Article

References (7)

1. Mei Fengxiang, Extension of the Mac-Millan's equation to non-linear non-holonomic mechanical system. Applied Mathematics ami Machcmicx (English Ed.), 5, 5 (1984), 1633 -1638.
2. Mei Fengxiang, Mechanical Fundamentals for the Non-llolonomic System, Beijing Inst. Technol. Press (1985), 109-111. (in Chinese)
3. Qiu Rong, Extended Mac-Millan's equation. Applied Mathematics ami Mechanics . (English Ed.), 11,5 (\990), 497-500.
4. Qiu Rong, Mac-Millan's equation for the non-linear non-holonomic system in high order, J. Fii:hon University (Natural Science), 21, I (1994). (in Chinese)
5. Qiu Rong, Extended Mac-Millan equation to mechanical system of the variable mass, The'5th Proceeding of Nation- li'ide Symposium on Mathematics, Physics, Mechanics and High-New Technique (MPMII), July I8~2I, 1994, Southwestern Jiaotong University Press (1994), 270-277. (in Chinese)
6. Chen Liqun, Extension of the. generalized Mac-Millan's equation to the variable mass non-holonomic mechanical system, Ada Mcchanica Solida Siitica, 11, 3 (1990), 278 -283.
7. Chen Liqun, Generalized Mac-Millan's equation in terms of qtiasi-coordinates for the variable mass system with high-order non-holonomic constraints, Ada Armamentarii, 2 (1992), 86-91. (in Chinese)