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BSDEs on finite and infinite time horizon with discontinuous coefficients

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This paper is devoted to solving one dimensional backward stochastic differential equations (BSDEs). We prove the existence of the solutions to BSDEs if the generator satisfies the general growth and discontinuous conditions.

Abstract

This paper is devoted to solving one dimensional backward stochastic differential equations (BSDEs). We prove the existence of the solutions to BSDEs if the generator satisfies the general growth and discontinuous conditions.

참고문헌 (10)

  1. Z. Chen, "Infinite time interval BSDEs and the convergence of g- martingales", J. Austral. Math. Soc. Ser. A, 69(2), pp.187~211 (2000)
  2. S. Fan, "Uniqueness result for the BSDE whose generator is monotonic in y and uniformly continuous in z, C. R", Math. Acad. Sci. Paris, 348(1), pp.89~92 (2010)
  3. S. Fan, "Finite and infinite time interval BSDEs with non-Lipschitz coefficients", Statist. Probab. Lett, 80(11), pp.962~968 (2010)
  4. S. Fan, "Uniqueness of solutions for multidimensional BSDEs with uniformly continuous generators", C. R. Math. Acad. Sci. Paris, 348(11), pp.683~686 (2010)
  5. S. Fan, "One-dimensional BSDEs with finite and infinite time horizons", Stochastic Process. Appl, 121(3), pp.427~440 (2011)
  6. S. Hamadene, "Multidimensional backward stochastic differential equations with uniformly continuous coefficient", Bernoulli, 9(3), pp.517~534 (2003)
  7. G. Jia, "A class of backward stochastic differential equations with discontinuous coefficients", Statist. Probab. Lett, 78(3), pp.231~237 (2008)
  8. J. P. Lepeltier, "Backward stochastic differential with continuous coefficients", Statist. Probab. Lett, 32(4), pp.426~430 (1997)
  9. X. Mao, "Adapted solutions of backward stochastic differential equations with non- Lipschitz coefficients", Stochastic Process. Appl, 58(2), pp.281~292 (1995)
  10. E. Pardoux, "Adapted solution of a backward stochastic differential equation", Systems Control. Lett, 14(1), pp.55~61 (1990)

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