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| | The '''Lin–Tsien equation''' (named after [[Chia-Chiao Lin|C. C. Lin]] and [[Hsue-Chu Tsien|H. S. Tsien]]) is the [[partial differential equation]] |
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| | : <math>2u_{tx}+u_xu_{xx}-u_{yy} = 0. \, </math> |
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| | == References == |
| | * D. Zwillinger. Handbook of Differential Equations, 3rd ed. Boston, MA: Academic Press, p. 138, 1997. |
| | * William F. Ames. [http://books.google.gr/books?id=xwaZP3fxAzIC&dq=non+linear+quations+Tsien+equation&source=gbs_navlinks_s Nonlinear partial differential equations in engineering, Vol. 18]. Academic Press, p. 173, 1965. |
| | * C. Rogers, William F. Ames, [http://books.google.gr/books?id=qyDE9V3AIn8C&dq=Lin%E2%80%93Tsien+equation+ames&source=gbs_navlinks_s Nonlinear boundary value problems in science and engineering]. Academic Press, p. 373, 1989. |
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| | {{DEFAULTSORT:Lin-Tsien equation}} |
| | [[Category:Differential calculus]] |
| | [[Category:Partial differential equations]] |
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| | {{mathanalysis-stub}} |
The Lin–Tsien equation (named after C. C. Lin and H. S. Tsien) is the partial differential equation
References
- D. Zwillinger. Handbook of Differential Equations, 3rd ed. Boston, MA: Academic Press, p. 138, 1997.
- William F. Ames. Nonlinear partial differential equations in engineering, Vol. 18. Academic Press, p. 173, 1965.
- C. Rogers, William F. Ames, Nonlinear boundary value problems in science and engineering. Academic Press, p. 373, 1989.
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