例句與造句

1. The authors of " Cauchy problem in spacetimes with closed timelike curves " write:
2. His first main works were devoted to the well-posedness of the Cauchy problem for weakly hyperbolic equations.
3. One of her earliest works includes results on the uniqueness and well-posedness of the solutions of the Cauchy problem.
4. This is clarified in the above-mentioned " Cauchy problem in spacetimes with closed timelike curves ", where the authors write:
5. It can be viewed as a Cauchy problem for minimal surfaces, allowing one to find a surface if a geodesic, asymptote or lines of curvature is known.
6. It's difficult to find cauchy problems in a sentence. 用cauchy problems造句挺難的
7. The rigorous mathematical theory is based on solving the Cauchy problem for the evolution equation ( here the partial differential Vlasov Poisson equation ) and proving estimates on the solution.
8. An important problem in the theory of partial differential equations is to determine sufficient conditions on the vector fields " A " " i " for the Cauchy problem
9. In particular he discovered a necessary ( later proven to be sufficient ) condition for Cauchy problem to be well-posed no matter what the lower terms in the equation are.
10. *PM : existence and uniqueness of solution to Cauchy problem, id = 9173 new !-- WP guess : existence and uniqueness of solution to Cauchy problem-- Status:
11. *PM : existence and uniqueness of solution to Cauchy problem, id = 9173 new !-- WP guess : existence and uniqueness of solution to Cauchy problem-- Status:
12. This equation is considered elliptic if there are no characteristic surfaces, i . e . surfaces along which it is not possible to eliminate at least one second derivative of from the conditions of the Cauchy problem.
13. The Cauchy problem for the Laplace equation is called " ill-posed " or " not well-posed ", since the solution does not continuously depend on the data of the problem.
14. The GJMS operator also represents the obstruction term to a formal asymptotic solution of the Cauchy problem for extending a weight function off the null cone in the ambient space to a harmonic function in the full ambient space.
15. The inverse scattering or inverse spectral problem associated to the Cauchy problem for 1 + 1 dimensional partial differential equations on the line, periodic problems, or even initial-boundary value problems, can be stated as Riemann Hilbert problems.
16. A discussion of this and related work ( with Lars Andersson of the University of Miami and Yvonne Choquet-Bruhat of the Universit?Paris VI ) may be found in Moncrief's and Choquet-Bruhat's lectures at the Cargese summer school on 50 years of the Cauchy Problem in General Relativity.
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